Monopolistic Competition: Long-Run Equilibrium

In __monopolistic competition__, there are many firms, and barriers to entry are assumed to be low. Consider why a firm would enter a monopolistically competitive industry. What would be the most accurate way to describe market entry into such an industry?
Correct! Economic profits lure new firms into the industry. Economic losses also drive firms out of the industry.
Incorrect. Note that when prices equal average cost, economic profit is zero. Firms would not be expected to enter an industry where no economic profits are being earned.
Incorrect. In fact, when the typical firm is experiencing economic losses, you could eventually expect that firm to leave the industry or shut down.
Recall that a monopolistically competitive industry is typically populated with numerous firms, each of which shares overall market demand. When firms enter a monopolistically competitive industry, that has a bearing on the existing "incumbent" firms. What do you think is most likely to happen when new firms enter the market?
Incorrect. As long as economic profits are being earned in the short run, you can expect firms to enter the industry. Think of it this way: Economic profits suggest that there is “room” for other competitors.
Correct! This is illustrated as a leftward shift in the typical firm’s demand curve.
Incorrect. In fact, you can expect firm entry to place downward pressure on prices.
As new firms enter the market, they reduce demand for existing firms, thereby shifting each firm’s demand curve to the left. Take a look at the three panels below, and assume that each represents the typical firm in a monopolistically competitive industry. ![](data:image/png;base64,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 "") In which panel would you expect to observe firms entering?
Incorrect. In fact, this firm is incurring economic losses (i.e., earning negative economic profit). At the optimal rate of output, average costs per unit exceed price. If this were the case for all firms, firms would be unprofitable, and eventually some of them would be expected to exit the market.
Correct! In this panel, the typical firm is earning economic profit. Entrepreneurs will observe that, and they will enter the market in hopes of taking some market share—and profit—from existing producers.
Incorrect. Panel _C_ shows a firm that is earning zero economic profit. At the optimal rate of output, price equals average cost. It is unlikely that firms would be attracted to a scenario where zero economic profits were being earned by the typical firm.
When monopolistically competitive firms enter an industry, they take market share (and demand) from incumbent firms. That process is beneficial to consumers, as it increases the variety of goods being sold. How would you describe the process of firm entry in monopolistically competitive industries in the long run?
Correct! In monopolistic competition, this process of firm entry would drive prices lower until economic profits were reduced to zero. At that point, other firms would no longer enter the market. As such, you can assume that in the long run economic profits are equal to zero.
Incorrect. In the short run, this may be true. But in the long run, firm entry is likely to reduce prices, and by extension, reduce each firm’s economic profit.
Incorrect. In the short run, it is plausible to imagine a scenario where economic profits are negative. But in the long run, you can expect that some firms would shut down in response to negative economic profits. When they did so, demand for those firms that continued to operate would increase, and their optimal price would rise.
In perfect competition, the process of firm entry and exit causes prices to reach the lowest possible point on the average cost curve. That scenario is illustrated in the diagram below, with the lowest possible point on the average cost curve noted as point _A_. ![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAApUAAAHCCAYAAAC+MjJ1AABkcklEQVR4nO3de1hTd74v/neiEA006BiRFlFhdI5YLHj0qJRifyrTeqnaQn9Vexln3BX7zJxObWdmT09be57WtqezZ6Zjd/fMr2KPs51Oq/ZU7WW8daPOlFKUo7tQqHFvHVARBwOOEkg0Alm/P8JaZCUrEMhlJSvv1/P0qVkJyYdFLu98rzpBEAAAj6//0dPnzp1/+dz5C8kgIiIiIupHXu4dTYLgemT3B+9XAIBOEASsfvT7L/7fE//+ktrFEREREVHsMBqNPVMmZ83f/cH7Ffr1P/zxHQyURERERDRYDodj2KVLLZ8BgP7q1Wu/UrsgIiIiIopNrW1tI0pWPlKq7+zsvEPtYoiIiIgodpnHjCnWJyQkGNQuhIiIiIhiV2Ji4gi92kUQERERUexjqCQiIiKioDFUEhEREVHQGCqJiIiIKGgMlUREREQUNIZKIiIiIgoaQyURERERBY2hkoiIiIiCxlBJREREREFjqCQiIiKioDFUEhEREVHQGCqJiIiIKGgMlUREREQUNIZKCruPdu/E2dNfY/Gie8Jy/4sX3YOzp7/GR7t3huX+Q+GVl1/E2dNfS/+teujBiD32z36yAWdPf42f/WRDxB4zngz2+R3u10Mw+FxxSzGZpNdqismkdjlEMWO42gXQ4OTcPk0KT1u2bsMvf72539unmEw4Wf3FgPd74OBneHLDT0NRYtRavOgevLX5Vz7HK788hgMHP8PODz4My+P+7CcbfEJku80WlseKpPXr1uLO/LkouHOudKzyy2P4suoYtmzdpmJlpOSj3TuRc/s0xesCeS+JtJ/9ZAPWr1sbstrE+xvI/SWr0NR0MejHC5T4vlT/zSncX7IqYo8bCm9t/pXil6MDBz/D/oOf4cDBz1SoitTEUBljPF/ASxbdE3UfBEqi/Y2y4E53MEpJMYUlDC3p/ZuF+4N7+7YypKSYInK+t28rk4VJUcGdczEhY7zmQmXBnXOxfVsZntzwU58PSn/n+2T1F9i560Ofv3k0vx5++evNMfGeQtFt8aJ7sHjRPYqvF9I2dn/HGDGg1H9zChkZ4wfsQmu32TB56h3Sf2JrpL/j8aD+m1PS7z1z9l2o/PIYAKB03dqwdHWZUkzS44ZLRsZ4xZAXDm9t/pX0WL/89WbZ82jL1m34Jw2GksF2Va966MGo7TZ9csNPZX+zyVPviIsg6f1cFV+P/o5T4LZs3Sadv/tLVknnMJCWYdIWhsoYsnjRPcjIGI/6b05h5y53V+2SEI7LOvpv+3H29NeKbwTiODDxOvFyRsZ4vLX5V9L4o4927/T5APY3hsz7Z8+e/hrbt5UhI2O8dJv169ZKP3/29Nc4+m/7Q/pG1W6z4ce9gTrFZJI9tnd9J6u/8HlscezVW5t/hRSTSbr9yeovkHP7NHfrYW+4EK/z7IJfvOgebN9W1u/5G+hcLV50D/6wrQyAe3iEeL2/cXGD+Tt7y7l9mlTfCy++7NMi+ctfb/ZpmfD+HZXOo/jYJ6u/8Puc8jy/4nPBe1iBOCZw8aJ7sH7d2gEf0/NnxP9eeflF2fVvbf6V9Diejy/+Xb2f3+vXrZXuw7MG8XrP22dkjJeu9+6aFoeunD39tewLw/p1a6W/odJrJhhKYyrFYzm3T8Oqhx70ef6E4u8WKHH89Pp1a2W1hPo8eMrIGD+k12h/z7mhCva15O/23q8Bz/+Uhgz1p/6bU9L7gvd7ub+x7+Lz3PO8DvZ3oOjA7u8YIgbIAwc/Q2WVu3XtzjvnIsVkCskYvZ0ffIif/WQDFi+6RxYWMjLGSx94+70Cw0e7d8paZHJun4a3Nv9K9m1VSUbGeJ+fBSD78Fz10IM+wSgjY7x0LFRdrGJL4kD1pZhM+NlPNiAjYzxeePFl2e1zbp+G7b8vk85TU9NFLF50T7+th6seetAnwIjn74UXX5bGeA50rpb0hpNADeXv7P2YTU0XAxqDqvQ7iufxzvy5WLO21Oc6pefUKy+/iKami7LglZExHq+8/CLqvznl81x75eUXFf92gPx5ozTOcNVDDyLn9mm4v2SVLEQHqnQQH3hNTRdR+eUxaQiG5+8hBjLxNuLv5R3ICu6ci4927wz7WMD169bKzsUFj8cK1d8tUEq9CgV3zsUftpVh/neXDOk+/dn++zLF36v+m1PS+R7s+8VQhOK1pPQ68DeURSQ+9wYjVK30gf4OFD3YUhkjUkwm3Nn7wq/88pj0QZNiMmHVytDMJN6560O022zIuX2a7ENADLPi43qytdtwf8kqTJ56B+Z/d0nA3R7/+JMNSDGZUP/NKcz/7hJZN5z4GDs/+BBbtm6T7n/y1DukVrA780PT1ZuRMR6vvOR+o25quijVL9ZX+eUxzJx9lzREoN1mk0KH9/2kmExSrfeXrJK61cTAL3Y7ikMNxHO084MPfbohPc/fQOfqyQ0/lX7Os2vfX5fmUP7OIvH2gYYB8feo/PKYbKhFu82Ggjvn+n2eiOdR/KBMMZmQc/s06RzO/+4SqUalD8QUkwkvvPiy9JjiB6NnIFu/bi1ybp+GpqaLPs/hnNunYf26tdL59P4beh7zNnP2XdLz1LNb0N/YMvG4d1gUA5wY3sWWQgA+v1uKyYR/DPOM7cWL7pE9V5V+n2D/boESX5vez/VwDANparoove7uL1mFdpsNKSaTrJdosO8XQzHU15J47mfOvkt63Yrvn57na83aUp/Xyy9/vXnQExhzbp8mfSZ9OYRAOtjfgaILQ2WMWLXyQanVQnxRfdnbWhmqpUnabTbpTcDzjXmxRwupt50ffCjV09R0UeqWv3OAN3bx+i1bt8kCjFJ3qmeAEVvQUhRaFwPl2UV89N/2S7+r52OL9ZW9s00KDwc8ZjMqfXBt2bot4LBVcOdcZGSMR7vNJmvFEM+HZ6thoOcqUEP5O4vEFtELAbSIef6OP/YYs3vg4Gd9zxOFD4adu/qeU5VfHpP+vfODD6XampouSq31JoVWkcovj8k+DF/4ny9L9Yu/s/jY/p7DoQgCgdj5gTvke/7NU0wm5OTIW40LPL5UKv1uA73mRN7DKJS63pU0NV3st8UtFH+3QHk/p7Zs7XudBnO/Snbu+lB63dV/c0p67Xg+zlDeLwYjmNeSWEO7zSb9O9D3z0DPpecwD7H1v/6bUyFpoQ32d6DIYvd3jBA/8D27Jfcf/Aw/+8kGqcUpFAPM9x/8DIsX3YNVDz2ILVu3SR907Tab4jdW73Ah1pBiMvntls+5fZrUndFfzSkmE0rXrR109+5gHTj4mSwQeta3vXesojfFIFMV+Ldyz/Bw9vTXircRf+dAztVgDfbvLBK7MgN5Q/ccCuD9PBA/pCco/F29W0nFx/Q+3t7uf8iH97kSa0gxmaS/nRjafvaTDYrjT8P5nPN24OBnWPXQg1IXuNj17dlqLJ7PgjvnKj5n+nvNhcJAz+9Q/N0CZWu3RWxZroFed0N9vxiMUL2WlK4/0PteoFT7UN9zQrk8UiSXd6LgMVTGAM8WjPXr1ip2cyxedE9IQseBg5/JWsrEb9j+Wq/CNcNVHEsTjg/2cK0HZwvBh2WkDPbvLBI/0ArC2PUUirAQa60YlV8ew6qHHpRCfiCtxkM11GVeBgqDkVx7NZKPFcuhJpDz9OSGn/qMLRbX7g30eSIulyaOLQ1lQ4cW1vSNJwyVMSCQGd6hXLNy/8HPsH7dWhTcOVfqUvEbKr0+vMU3pnab/5YEzzdppZYMwN3dn5ExHk1NF7Fl6zap9czfAuahVP/NKalVy3MMWKgfA+gbr+WP9wSBUNYymL+zSAw/4qzz/m4v/o7ieFPP58NgutGHImO8/MuIWAMA2HrrqK8/hYI758omRanFM+QX3DkXOTm+rcZiC+bODz4MSbcihUYk3y/C8VoSx3z+8tebg5740tR0EWVbt+FnP9mAV15+UfHLu3dDhGdLL8U+jqmMAeLgfM9B/55rggEIaM3KQHkGuII758pmn3or7Z3sINYgtqL2N0C73WaT7m/9urU+y054vsF4frBmZIyP2PaGYv2vvPSizzJDodjCTuzWFJfL8CQuhwMEfq7EVqSMjPEBt+4O5u8sOnDwM+kD7pWXX/RpNRdb2zx/xxSTCf/stYySNJB/EEMGBsN74oLnZCzxdxQf23tWMwBp1q5IbIUOdGyc1KI7iLF04tCWn/VO+vB+DXlONvI+70q/A0VOpN4vwvFaEp+jofqCJ479Fie7iTzfo8TnqudMbtIGtlRGOXGANqDciiQuy5Fz+zQsGaDlKFCey5wAGLAVR2ndsYG+8Za9s83dInP7NBz9t/2y6yq/PIbKL4/hZz/pm1TjWVsk/NOvN0vdwt71AUCZx8SAYB5D3ObMe4yc51pvA52r9m9OSePdUkwm6TYDbb052L+z6MkNP8UfetcEVBqP6Lnl5Qv/82VpyRLv37Hyy/Bt59husynW5vk7btm6TdpmUqn123PJmMqqY1iV8aAsNPe3bFZ9/SngIfnzd6CWoAO9Lcf+lnUSnxPr161V/N22bN3G3UtUEor3C+/3OpE4XCFcryWxBVzpNTDU1kvxva103Vrs722F3/nBh9IXY+/HEr9gU+xjS2WUW+yxzIu/DzDPGdeh6kY44DUhyJ9f/kq+2HX9N6fw5IafDjiWpvLLY7i/ZJVPy5jYDSjOHPR8Iz5w8LOI7csrLjPjHbSami7il7/eHJJxPuLv430OKr88Jv1Nxcv9nSuxLu/zFch4pkD/zp7ELvstCh+U4heC/mpvt9mwZes2n3X1Qsl7e8R2m03xA3LN2lLFv+eWrdtkLYW//NVm2e/Q1HSx3+ehuByWp4H+Hp7rNooTKLz98teb8cKLL/vc12DGv1HoReL9IlyvJVM/k7sC3S/dm/h8FBe+Fz254aey+sXPi8FMcqToplv+wENXvzllGaV2IRRdxNaQyi+PKb5hiYOxubdrbBvo7xxrxA/BcO+zTqQFYk+J0hcuvpZosBYvuucvbKkkHzm3T5N2BVF7AgOFD//ORPHNX5ez58YINs6+pkHgmEqSiN9aReKyEqQt/DsTEeB+7efcPs3vWq3135ySDcUhGghbKknRzg8+1ER3KPWPf2ei+PXLX2+WbY0rEieFidtSEgWKYyqJiIiIKCgcU0lEREREIcFQSURERERBY6gkIiIioqAxVBIRERFR0BgqiYiIiChoDJVEREREFDSGSiIiIiIKGkMlEREREQWNoZKIiIiIgsZQSURERERBY6gkIiIioqAxVBIRERFR0BgqiYiIiChoDJVEREREFDSGSiIiIiIKGkMlEREREQWNoZKIiIiIgqYTBOHPAO5WuxAiIiIiilkvsaWSiIiIiILGUElEREREQWOoJCIiIqKgMVQSERERUdAYKomIiIgoaMPVLiCaCYKA7u5u2bG2tjbodDqMGTNGpaqiU09PD/R6PXQ6ndqlRBWeF2Xd3d0YPpxvP954XnwJggCXy4Vhw4apXUpU4Xmhoeju7sbIkSPDdv989+pHd3c32tvbZceqqqoAAAsXLlSjpKjV3d2NYcOGMTx54XlR1tXVhYSEBLXLiDo8L74EQUBPTw/DtheeF2U9PT0AwLDtR1dXF0PlUFRUVMBsNiM7OxsAYLFYUFFR4XO77OxsFBYWKt6HTqfz+wafkpISumI1oL29HUajkR+IXnhelLW1tfE1pIDnxVdXVxccDgfPixeeF2UOhwMAYDQaVa4kOrW1tYX1/jUXKm02G8rLy6UTV1tbi6KiImRnZ0sBU7Rz506kp6f7va/hw4fzBUtEREQUAM2FyurqahgMBmRnZ8NsNsNkMiExMdHndg0NDQCArKysSJdIREREpDmaC5UAYDKZpH/7a4m0WCyYOnVqpEoiIiIi0jTNhcq8vDzs27cPTqfTp7tb1NzcjLa2NhQVFUW4OiIiUlNtXT02bnpdulyyYhnWPLJSurz9vV3Y/fGn0uVNG59F7vQc6fLujz/F7o/+hE67HQCQNi4V9xbNR8mKZRGonii6aW6dSrPZjDVr1iArKwvNzc3Yvn27z8DUhoYGZGVlwWAwqFQlERFFg8pjx2WXa+vqFW/XabfjmWc3Yvt7u6RACQAtl63o7HSEtUaiWKG5UCkyGAzIzc1Feno6ampqpOM2mw0Wi8VvKyYREcWPlstWnG1oBOAOjuK/vR0qPyJdV7JiGT754I/45IM/Ys0jK3Fv0fyI1UsUzTQXKj0DpNPphM1mk42xPH36NNLT02E2m1WojoiIosXkrEwAfa2Th8qPyI57qqyqBgAkJyXJustLVixD2rjUcJdKFBM0Fyo7OjpQVlYGi8WC6upqmEwm5ObmAnCHTLZSEhERAGmsZM3X3wAAzjackx33JLZSflshcBKRm+Ym6hQWFqKwsNBn8XPA3SW+Zs0aFasjIqJoMTlrEgB3S2Wn3Y7ar+uRnJQkHSeiwdFcS6WosLCQLZJERORXcnKS1NUtTsDJvSMHyclJvrdNch/7q58xl0Sk4VBJREQ0ELGru2885STF2xXkzwHgnsyz/b1d0vHaunq/M8aJ4g1DJRERxa28O26XXVYaTwkAJSvukybk7P74Uyx/6FEsf+hRbNz0ut8Z40TxhqGSiIjiVu70HKlr2z2eUnkiTtq4VLz8wrM+i5ynjUv1+zNE8UYnCMKfAdytdiGxYs+ePQCA4uJilSuJLu3t7TAajUhISFC7lKjC86Ksra2Ny3op4Hnx1dXVBYfDgZSUFLVLiSo8L8ocDvdC9EajUeVKolOY32NeYkslEREREQWNoZKIiIiIgsZQSURERERBY6gkIiIioqAxVBIRERFR0BgqiYiIiChoDJVERBR3rO1d2FF5Re0yiDRluNoFEBERRdrm/S2ob7qOY2c68dSSNGSlGtQuiSjmsaWSiIjiyicnrqK+6ToAoNHqxIZ/PY9jZzpVrooo9jFUEhFR3LC2d+F9r27vzFQD5k5JVqkiIu1gqCQiorixeX8LHE6X7NhTS9JUqoZIWxgqiYgoLnh2e4tWF4zheEqiEGGoJCIizfPX7b26YIxKFRFpD0MlERFpHru9icKPoZKIiDSN3d5EkcFQSUREmtVgdeKdI62yY+z2JgoPhkoiItKsN/e3+BxjtzdReDBUEhGRJu2ovIJGq1N2jN3eROHDbRqJiEhzGqxOn729czJGxk239y9+8xYqq45Ll3/+9JMoyJ/jc7tD5UdwqPwozjY0SsfWPLIS9xYtQHJSUkRqJe1gSyUREWmOd7e30aDHhjjp9u6021H7dT0ASMGwpu4bn9v9tmwbflu2TRYoAaCyqpqBkoaELZUUUULLeQj73+07cOtE6Bc/pl5BRKQ5Ww+3+nR7P1wwBqkpCSpVFFm1X9ej024HABTkz8Gh8iOorDqOH5Wu7btNXT0OlR8BAOROz8HPn3kSyUlJqKw6juRkBkoaGrZUUmRdd0A4Z5H+w9/Oq10REWlI3QUHPj15VXYsJ2Mkls8arVJFkSe2SiYnJSFv+u0Aelsv6+r7bvN1X8vlmkdWSi2TBflzkDs9J4LVkpYwVBIRkSbYnS68uf+y7Fg8dXuLxLGUuXfkoCB/Tl8XuEeQ9OzynpyVGdkCSbMYKomISBPe/+IKrLYu2bF1C1PjptsbcAdKset7ctYkAO5wCUDq7iYKF4ZKiijdaLPssnDOolIlRKQlSt3ec6YkY2GOSaWK1OE5IWf7e7uw/KFHpZZLzy5wz3GT3hN1iIaKoZIia9RYtSsgIo2xO114de8l2bF47PYGIFtGSInYBS6OtQTc4VNs3Wy5bGWLJg0ZZ38TEVFM27y/BQ6nS3Zsw5I0JBniq92ktq5v1nfJimVY88hK6bqHf7AenXY7DpUfkdah/KKqGrV19aitq8fDP1gv3TZ3eg7uLVoQ8fop9sXXK46iwyivLvBGdoET0dAcO9OJ42c6ZccW5Jgwd0qyShWpx3MijjieUiSOq/TsAt+08VnZzG/RXfmzw1soaZZmWyorKipgNpuRnZ0tO15TU4Pa2lo4ne41zEpLS9UoL67pRo2FcK1N7TKIKMZZ27uw2WuR81RTAtYtTFWpInWteWSlrHXS08+ffhJ4+kmf4yUrlqFkxbJwl0ZxQnOh0mazoby8HG1t7tBSW1uLoqIimM1mWCwW1NbWYvbs2T5hkyJohFF++VorAP49iGhwlLq9n1oyLu66vYmiheZCZXV1NQwGA7Kzs2E2m2EymZCYmAgAsFgsDJTR4NaJwOmT0kXhWit0KpZDRLHnkxNXUd90XXZs2czRmD7B6OcniCjcNBcqAcBk6ltCIj09HQDgdDrR1taGhoYGVFRUSNctXbpUlRrJw9VWtSsgohjSYHXinSPy943MVAPWLeTqEkRq0lyozMvLw759++B0OmUtkh0dHdK/S0tLYbPZsHfvXlgsFr8tl93d3bD3zqTz1tXVpXg8XgmCgO7u7oBuq8v4jqxlUrjaqtnzOZjzEm+0+jcPFs+LXHd3NwRBkJ2Xzfv+5nO7H91jjqtzp3ReCOjp6QHA15FaNBcqzWYz1qxZg/LycjQ3N2P79u2y1siioiIA7tbMrKwsaeylkv5esA6HI7SFx7ienh44nU7cvHlzwNvqBT08O6iElvOaPZ+DOS/xRqt/82DxvMgJgoCenh7pvOw50YlzrfLX0yN33oJxSd1wOOLnC5z3eSE3MVS6XK4BbknhoLlQKTIYDMjNzUVzczNqampQWFgIwN1iaTAYZLfzZ/jw4UhJSVG8zt/xeNXe3g6j0YiEhAC2Q0tJQY/HRZ3zOlIMCb4TeDRgUOcljrS1tfE1pIDnxVdXVxccDgdSUlJQd8GBvSflvUc5GSOx8q5bVapOPZ7nhfqIIdto1N7nSSj015AWCpqbIldTUyP92+l0wmazwWQywWAwID09HcePu3cbEMdXms1mP/cE6HQ6JCQkyP6jEPFeq/Jv51UqhIhigd3pwpv7L8uOxeuuOUTRSnMtlR0dHSgrK5MuZ2VlITc3F4C763vfvn3S9Xl5ecjKylKlznjns1Zly3kgk7PyiUjZ1sNWWG3y4UjrFqYiNYVf9omiheZCZWFhIQoLCxUXPzcYDCguLlaxOpJkZgPn+nbS4bJCROTPyXNOHKm3yY7NmZKMhTkmPz8RXwTLCWBEEnT8Yk4q01yoFIljKCk66dImQvA8wO5vIlJgtXWj7Gi77Bi7veVce7cAN3on7IwyQ//wM9ClTVS3KIpLmhtTSTFitHw9OeEc9/8mIl//cqgVjpuyr6B4/oHbuGuO6FprX6AEgGttDJSkGr4qSRWKb3rXuAg6EfX55MRVfHPxhuwYd82RExrlX8h1k9gFTuphqCTVeL/5eb85ElH84q45gREsJ+QHbmUrJamHoZLU4/XmJ7RwXCURicsHtfgcf4rjKH14Dx3STZ2lUiVEDJWkIp8ucE7WISIA739xBY1Wp+zY4wvGIivV/2YV8UhvvSgfTwlwBjipiqGSVOP95sfJOkRUd8GBT09elR2bemsils8arVJF0SvhmyrZZd3UmSpVQuTGUEnqGTXWZ2tGjqskil92pwuv7r0kO2Y06PH0olHqFBTlhjWdkV3WZU5TqRIiN4ZKUpXPZJ1zp1SqhIjUtnl/CxxOl+zYk/eOhTGRWyP4uNYGfetF2SFdNlsqSV0MlaQqn2/WbKkkikufnLiK42c6ZccW5Jgw+9tcPkiJ7j/+XX45bYK794dIRQyVpC6OqySKew1WJ96vvCI7lmpKwLqFqSpVFP10tRXyyzPuVqkSoj4MlaQqXdpEjqskinNvKnR7P1fMXXP8EVrOA5ebZMfY9U3RgK9YUp3PuMrTJ/zckoi0ZuvhVp/lg1YXjOHyQf0Qvvpcdpld3xQtGCpJdb7jKjlZhygeKC0flJMxEqsLxqhUUWzw3kWHXd8ULRgqSXXe3TZCywXuA06kcf6WD9rAXXP6JVhOANfaZMd0M+apVA2RHEMlqW/UWGCUWXaI4yqJtE1p+aANS9KQmpKgUkWxwafre+pMn3HpRGphqKSooMuW71fr3b1DRNrhb/mguVOSVaooRlxrhXD6pOwQWykpmjBUUlTQTfUKlV5vnESkDQ1WJ945Ih/ewuWDAuPyaqUUTN/y+UJOpCaGSooKusxs36WF2FpJpCl2pwtv7m/xOc7lgwLj3fXddXu+SpUQKeOrmKKGbqrXhB2GSiJNef+LKz7LBz2+YCyXDwqA8NXnPhN0unPmqlQNkTKGSooaPuMq2QVOpBnHznQqLh+0fNZolSqKLd6tlMJ/+a9wmbj0EkUXhkqKGrrsWfIu8BsOtlYSaYC1vQubvbq9jQY9ni9OV6mi2CI0Wny3sJ1zjzrFEPWDoZKiik8XuNe3cyKKPf6WD+I4ysAIX/1FdlmXNgHCxKkqVUPkH1/RFFUUu8BvOFSqhoiCtaPyCuqbrsuOLZs5mssHBepaK4SaCtkhXf5ilYoh6h9DJUUVny5wcMIOUayqu+DAjsorsmOZqQasW8h9qgPlOrJbfmCUmWtTUtRiqKSo4/2GKVQdUKkSIhoq9/JBl2XHjAY9nuI2jIFTaKXUs5WSohhDJUUdn1DJvcCJYs7m/S2w2rpkx9YtTOXyQYPg00o5wshWSopqDJUUdXRpE6FLmyA75qo6qFI1RDRYStswzpmSjIU5JpUqikGKYykXcZ9vimoMlRSVdDPull3mLHCi2OBvG8YN7PYeFKVWSnZ9U7RjqKSo5NPFc8PBYEkU5bgNY4iwlZJiFF/lFJ1GGKHLK5Qd4oQdoui29bCV2zCGAFspKVYxVFLU0t0pfxMVWi5AaLT4uTURqelwvQ1H6m2yY9yGcfCERgtbKSlmMVRS1FKasOO9swQRqc/a3oWth62yY9yGcWiEo77rUrKVkmIFQyVFNe+dI4SaCi4vRBRlXt17yWcbxucf4DjKwRIsJ3z2+NbPL2ErJcUMvuIpqulmzANGmWXHuLwQUfTYerjVZxzl6oIxmD6BQWiwXAfelR/g7jkUYxgqKer5LIb+1efcD5woChw704lPT16VHctMNWB1wRiVKopdrqO7gWttsmP6B55QqRqioWGopKinz18s7/654YCLM8GJVGVt78Jmr+WDjAY9nn/gNpUqimHXWiF49cDoJmVDl5mtUkFEQ8NQSdFvhNE9+9GDUHWQrZVEKlIaR7lhSRpSUxJUqih2ufa/6/N+pi9er1I1REM3XO0CwqWiogJmsxnZ2dmyYxaLfBB0aWlppEujIdDnL0bP0T19B3pbK/XzS9QriihOKY2jXDZzNOZOSVapotglNFognD4pO6abXwyMGqtSRURDp7lQabPZUF5ejrY299iU2tpaFBUVwWw2w+l0Yvbs2cjLy1O3SBq83sXQPddvE6oOAt5d40QUVnUXHIrjKNctZAgatBsOuPa+LT/GJYQohmkuVFZXV8NgMCA7OxtmsxkmkwmJiYkAAKfTCYOBOzvEKv2CEvR4LgrM1kqiiLI7XXh17yXZMY6jHDpX1QHfyTmLH+MXZYpZmguVAGAymaR/p6f3Lb7b0dGBiooKVFS4gwlbLWPMqLHQ5S+SDWhnayVR5Ly6p5njKENEaDkPwXNIDwDd1JnQZc9SqSKi4GkuVObl5WHfvn1wOp2y8ZQAsGrVKunfFosFFRUVGDt2rCx4ehIEAd3d3WGtlwZHP78EPZ5LCt1wwLX/D9AXc+kNonDaUXkF9U3XZccW5Jg4jnKIhD1e3d4jjNAveUydYohCRHOh0mw2Y82aNSgvL0dzczO2b9+OpUuXwmyWL6CdnZ2NhoYGtLa2+g2V3d3daG9vV7zO3/F41d3dDbvdDp1OF/bHSpwxH4lV+6TLQk0FOv7bPXCZom9tvEiel1jD15CyaDwvlks3saNSPo5ywpjhWPnfRoS9XkEQ0NPTE5XnZagSv9yHxJYLsmPOuUvQpUsEAvw9tXheQqGnpwcA0NXVpXIl8UlzoVJkMBiQm5uL5uZm1NTUoKioyOc2TqdT4Sf76HQ6JCQod+sYjexu9WS322EwGDB8eASeUnctBf79CODsazUxfvYeXN97NvyPPUgRPS8xpL29na8hBdF4XuxOFzZ/Jt8a1WjQ48eLx8E8KjHsj9/d3Q2n0xl152XIWi5A7/GlGAAwcSoSCu/DYAYRaO68hMiNGzcAACNGjFC5kugU7i8hmvukq6mpkcZJOp1O2Gw2jB8/Hk6nExaLRbrOYrGgra1NMWyKhg8fjpSUFMXr/IXNeKXT6TB8+PDInJeEFAgLHpRvaXb+NIZfPBt1iwVH9LzEGJ4TZdF2Xv7pwyafcZTrFqbiO7clRayGmzdvRt15GZIbDvT8n3+WHxthxLCSJzBsCL+fZs5LCIktlDwv6tBcqOzo6EBZWZl0OSsrC7m5uQCAhoYGVFdXA3BP5iksLJRN6qHYoctfBHjNnHTtfRvDnnlTxaqItMXfOMqFOXzfHArX/j/4zvaeX8I1KUkzNBcqCwsLUVhYqLj4eXFxsYqVUajpH3gCrt+/0nfgWhtcR3dziSGiEKi74MCOyiuyY+71KFNVqii2CZYTsnV2gd6tGL12CyOKZZrdprGwsNBn9jdpiy4zG7pJ8r+xUHUQuNbq5yeIKBDW9i7F9SifWpKGJINmPzbC51orXHu3yI+NMEL/8DPq1EMUJnx3oJjmsz/uDQdce7Yo35iIAqK0r/e6hanISuXmEUPhev8N3729H1jP9XVJcxgqKbaNGuveJ9eDcM4CwXJCpYKIYpvSvt4cRzl0rgPvQvBaPkiXv4iLnJMmMVRSzHMPdJevQ+rau8WnZYCI+nfsTKeffb05jnIohK8+l+0ABgC6tAnurRiJNIihkjRB/4DXjjo3HHB571hBRH5Z27uweX+L7Ji4rzfHUQ6e0HJevuwZwHGUpHl8pyBN0GX6zqIUTp9kNzhRgJTGUXJf7yG64fA/jpLLB5GGMVSSZrAbnGholMZRLps5mvt6D5Hr/Td81qPUzS/mOErSPIZK0o4RRuVu8PffUKceohhwuN7mZxwlW9SGwrXnbQjnLLJjuqkzuX4uxQWGStIUxW7wcxafwfJEBDRYndh62Co7Jo6jpMETvvrcd4HztAnQFz/h5yeItIWhkjRHP78EurQJsmPuZT3Oq1QRUfSxO114c38Lx1GGiPDV54oLnOuKn+B6lBQ3GCpJe8Q3ci9KA+eJ4tXWw1afcZSrC8ZwHOUQKM70BqBf/Qx0aRNVqIhIHQyVpEm6tIm+a8Fda+MyQ0QAPjlxFUfqbbJjORkjsbpgjEoVxS6h5Txc215RnOmty+RWwRRfGCpJs3T5i6CbOlN2TDh9Eq6ju1WqiEh9DVYn3jnSKjtmNOjxfHG6ShXFMD9LB+nyF0E3Y55KRRGph6GSNE1f/ITPMkPC0T1cv5Likt3pwmt7Lvkcf211Bhc4H6wbDri2bfJdOiivkDvmUNziuwhpm58dLFx7t3DiDsWdV/c0w2rrkh17fMFYZKUaVKooRvUGSp89vSdlc6Y3xTWGStI8XdpE904Wnm44IOx5mxN3KG7sqLyC+qbrsmNzpiRj+azRKlUUo/wFyrQJ3IKR4h5DJcUF3Yx50OUVyo4JLRfc3VdEGnfsTCd2VF6RHctMNWDDkjSVKopR/QXKtRu5dBDFPYZKihv64iegmySfjSm0XOCMcNI0a3sXNu9vkR0zGvR4akkax1EOBgMl0YD4jkJxRf/wMz4Lows1FQyWpEl2pwuv7r3ks8D5uoWpHEc5GAyURAFhqKT44meHC6GmAsJXn6tUFFF4KC1wviDHhIU5JpUqikEMlEQBY6ikuKNLmwj92hd8Pgxce7cwWJJmHK63+SxwznGUg8RASTQoDJUUlxR33AGDJWlDg9WJNxXGUT7/wG0qVRR7hJbz6Pnd/2CgJBqE4WoXQKQW3Yx50MMdJD259m6Bvvd6oljjb4Hz5x+4DakpCSpUFHv8bb3IQEnUP4ZKimsMlqQ1/hY4nz6BQSgQwlefw3XgXQZKoiFg9zfFPd2MedDNL/Y5zq5wijVbD7dygfMgCF997v6C6R0oJ2UzUBIFgC2VRAD080vgutoKoaZCdpwtlhQrjp3pxKcnr8qOcWJO4Fx73vZ5/QO9e3lz60WigDBUEvXSFz8BF8BgSTGnwerkAudDdcMB1/tvQDhn8blKl79IcUIfESljqCTyoC9+Aq6RSRCqDsqOu/Zuge5aK/TzS1SqjEiZ3enCm/tbfBY437AkjQucD0BoOQ/X+28A19p8rtM/sJ5fJIkGiaGSyIt+8WMQ0ib6TN4Rju6B62oru8Ioqmze3+KzwPmymaMxd0qyShXFBn8TcjDCCP3qZ6DLzFb+QSLyi6GSSIG/WeFCTQVcNxzuYMlB+6SyHZVXcPxMp+xYTsZIrFs4VqWKYoPrwLs+vRGAe4a3rvgJ6NImqlAVUezjYBsiP3Qz5kH/wHqf48Lpk3Bt2+TbwkEUQcfOdGJH5RXZsVRTAp4vTlepohhwrRWu3/0P5UA5dSb0azcyUBIFgaGSqB+6GfOg/+FrvnuFt1xAzxtPQWg5r1JlFM/8Tcx5rvg2TszxQ7CcQM/vnvPZIQcAdPOLoX/4GfY+EAWJ7z5EA5D2Ch9lll9xwwHX757jWpYUUf4m5qxbmMqJOUpuOOA68C5cO37jZ/zk05yARxQiDJVEAdClTcSwH/4v6NIm+Fzn2rsFrj1vq1AVxSN/E3MW5phUqih6ubdb3OR3/OSwH74GXfYsFSoj0iZO1CEK1Agj9Gs3wrX/Dz5rWQo1FXC1nHd3oY3iJAkKD07MCZzr6G4IR/coXsf1J4nCgy2VRIMxwgh98ROKH0hCywX3mC3LCRUKI63jxJzACC3n3ZNxlAKl2N3NQEkUFmypJBoCXf4i6NMmwrXjDfk4rRsOuHb8xn09x2lRiHBiTmD6bZ2cOpNLgRGFGUMl0RDpMrMx7Ievubd485pRKlQdhKvxFPTffRSY9B2VKiQt4MScgQmNFggH/qA4sxsjjNDPL4Euf1HkCyOKM/yKSxSMUWOh/+H/UvzAElouwPjua9D95aPI10WawYk5/RBndv/+FeWlgia5v/gxUBJFhmZbKisqKmA2m5Gd7bvVltPpxN69e3HLLbdg6dKlKlRHWqNf/BiESdnuHXi8li3Rff4RXP/579ypgwaNE3P887vNIsDWSSKVaC5U2mw2lJeXo62tDQBQW1uLoqIimM19awzW1tbC6XTilltuUatM0iBd9iwMy5zm7g4/Z5FdJ7RcgPC759yLLHOsJQXgcL2NE3MU9NvVDXfrpL54PVdhIFKB5kJldXU1DAYDsrOzYTabYTKZkJiYKF3f3NyMhoYGZGdno7W1VcVKSZNGGKFf+4J7TOXR3T6tKMLRPej56nPoH3gCukzfVnQiwD0xZ+thq+xY3E/MudYK15HdPst5SUYYoX9gPdedJFKR5kIlAJhMfWON0tPl3+orKiowe/Zs2Gy2SJdFcUSXvwjDsmfi5ge/xbCLZ+RXXmuD6/evuGejLnmMLSokY3e68NqeS5yYI7rhQOKX+9BTtc/vTaTVFjizm0hVmguVeXl52LdvH5xOp894yurqamRlZSErKws1NTUD3ld3dzfsdrvidV1dXaEoVzMEQUB3d7faZUSXpFFwPLQBxq8/x7CKTwDnddnVwumT6Gk8BWHOvRDuvl+dGlXE15Cy//H+BVht8nPz0NxRmPdfRsbXObvhgO74Z9AfP4REr9eOZOJUuO55GEibgB4AiKPz093dDUEQ4us5EYCenh4AfH9Ri+ZCpdlsxpo1a1BeXo7m5mZs375dmozT0NCABx54IOD76u8F63AoDA6PkPNXunGy8QZOnnPPCH31wTGq1SLq6emB0+nEzZs31S4lqvT09MBxxzwMy8xB4tH/g+Fnv5bfwHkdus8/Amo+x80770PX7XNVqVMNar6GotX/rrDjXKv8NfRfJxmwLNcQV+cr4ZtjSPzyT9DZ/q54vWD6Fpzz/190T851H4ijcyMSBMH9/hKHv3t/xFDpcrkGuGV80ul04b1/QRD+DODusD6KCsTZ383NzQAAg8EAi8WieNvS0lLF40qtb59++ikAoLi4OITVBs7a3oXHtzTKjr2zPhOpKQmq1CNqb2+H0WhEQoK6dUQb7/MiWE64Z6xea1O8vW5SNnTzSzQ/3rKtrU02eY7cE3Pe9FrgPDPVgNdWZ8TNOErhq8/dY5H9vD4wwsiNBXp1dXXB4XAgJSVF7VKiihiyjUYOhVDBS5prqaypqUFeXh4A99JBNpsN48ePx+zZs1FYWCi7XXNzc79LCul0uqgLSakpCUg1Jci6x+qarmOhyqGSAiPNEK86AKHqoO9EnnMWCL9/JW7CJbnVXXD4BEqjQY+nlqRpP1DecLi/bPUXJsFxk0SxQHOhsqOjA2VlZdLlrKws5ObmqlhR6M2ZkoxPT16VLh8708mFkGNJ7xp6mDHP72xWKVzmFUK/oISTeTTM2t6FV/de8jn+/AO3aXtizg2H3y9XnoTcu3B99r24JSMrgsUR0VBoLlQWFhaisLCw38XPAfeEHrFFM9YsnG6ShcrjZzphd7q036KhNaPGQl/8BIQZd0M4uttnbUsAEGoq0FNTwZZLjbI7XXh1r+9M76eWpGH6BI22yIlLA50+2W+YFL9QdSWNgovjBoliguZCpcizq1trslINPl3gbK2MXbrMbOgyX4DQaIFr79uKXYDsFtcmpS0YF+SYNPlaFhotEKoOuMNkP3xa5zmLlyhmaDZUah27wLVHl5mNYc+82e9kBTFcYpTZvQ3djHkqVEqhsPVwq88WjBnfGoYNS9JUqigMbjjcz+eqA/2OlwQUwiQRxRyGyhjFLnDt0s2Yh2Ez5vU/E/Zam3uf8QPvuicwzJjHD+MYcrjeJnv9Au4tGH++JFmlikJLaLRA+Oov/ne/EYmzufn8JdKEiIfKQ+VHcKj8KFouW5E2LhVvvL4Juz92L9NTsmJZpMuJWewC1z7PcClUHVDe6/iGw73149E90E2dCd2MedymLso1WJ2KM72fK74NRn2HSlWFwLVWuL76HMJXnw/YKim1tGfP4mxuIg2JaKjc/fGn2P7eLp/jLZdbcaj8CArmzkHauNRIlhTT2AUeH3Qz5kE3Y5679cfPhB7AvUOPcPokMMoM3Yx5bP2JQtb2Ljy3o8nn+IYlachKNaCtLcZCZe9yQMJXn/t9XnriFx8ibYtoqDxUfhRp41JRsuI+HCo/Kh3Pm347DpUfwV8bGhkqB0GpC9za3qX6QugUHtKEnpbzEL484L9r8VpbX+vlpOy+D3G2CKnK30zvxxeMxdwpMdTtLQZJy4kBJ90AcHdxz5gHff4ifskh0riIhcpOux0tl60oWbEM9xYtkIVKGhp/XeDLZ41WsSoKN13aROiKnwCWfM+9zl8/3Y3COYu7BWnvFncrUfYsBkyV+JvpHROv18EGSaDv+cbJZERxI2KhMjkpCclJSTjb0IiWy1bZdV8cqwYAjGMr5aB5d4EfrrfFxocUBU9cRH1+SV8XZD8f+FL3OANmxG3e3+Iz0zsz1RDdM72vtUKwnHQ/twLo2gbgHiuZvxi67JlslSSKQxHt/i7In4ND5UdQ+uQzSE5KAgA8/IP16LTbkTs9B5OzMiNZjiasmDVKFiobrU40WJ3a3omDfEgBMcAlXGQBc1K2+2czs6FLmxjBquPD4XobjtTbZMdSTQl4bXWGShX5ccMBofGUu3XbcmLgyTai3u5t3Yx5fP4QxbmIhso1j6xEp92Oyqrj6LTbpeOTszLx82eejGQpmpGakoDMVIOsW+1wnQ1ZC9lKEJd6l2gZlr/IPfbyq88HDAhSFzngnuTTGzJ1mdPYihkkf3t6P1d8W1Qs/yU0WiCcOwU0WgJvjQTczzPP1m4iIkQ4VCYnJeHnTz+Jsyvuw+XeLvDk5CTkTs+JZBmas3zWaNkH1+H6dqxjqIx7urSJ0C1+DFj8mHw8XD9b4+FaG4SaCmkSkC5tApA5zR00GTIHpcHqjLo9vYccIgH3F47sWdBNncUdnYhIUURD5fb3diE52Yh7ixbIurrF41yncmjmTknGmx6XHU4Xjp3pjK0ZpRRWni1KQqMFwukTAXVxCi0XgJYLEKoOuu/HM2TeOpHj5vywO114bY+6e3oLLeeBv513/7/xlPI6pwPQpU0Aep877NomooFEeEmhIwB8FzlvsVpR+fFxjqscoiSDHgtyTLJxW4frbQyVpMi9NFG2uwWz5by71eqrvwQUOrxDJkYYoZuUDdw6EbpJ06AbbY77oGl3uvDcjibZqgxAePf0lgLktVb337PlfP8t0v6I3dqZ0ziJi4gGLaJLCnXa7YqhMS3VPev78mUrQ+UQzZ2SLAuVXLOSAqFLmwikTYQuf1HfRA1xtm8gEzVuONxd6qdPQsAe97ERRvf9ZmZDN2osMGpsXHWXbj1s9Vk6aM6U5JDM9BZazgPXHe4u7KutQMv5IbVASnq/FOgyp3GiFsWV0ief8VmJ5t6iBShZcV9A62XX1tVj46bXpcslK5ZhzSMrpcvb39sl7RYIAJs2Povc6Tn4bdk2qYFNNDkrE/cWzce9RQsCqt3fRjJrHlmJe4sWSBOh1RDxJYVaLltRW1cvjaMUL1Nw5k5J9lmz8nC9DasLxqhYFcWUEUb5xItrre6u8t4ZwQHPBr7hcN/+nAWC5/FRZnfIvHUiRroAYdosYKRRU0Fm6+FWn5neg106SAyOaDkP4YYdaLQAN+zBhUcRQySRX4fKj6C2rh5lb70x6J+tPHZcFioHk2vONjTibFkjAAQcLJVsf28XDpUfxcsvPKvaRjKqLCm0cdPrUovk2Qb3iUwbl4qC/DmRLGdQOjo6cPLkSfz9738HAPz5z3/GnXfeicTERJUr67Nwugk7Kq9Ilw/XMVRSEEaNhW7G2L7Fq8WQOdQxetfaIFxrA85ZMAKA6/jBvuvE1s0RRuBWd9BxX06K6uB56dIl1NfX49KlS0CCEf9xZRQSdOPRJbjfWo0GPV5bnSHN9BYaeyfH3LC7zyPgDo1wh8nRNxxw+TzK0ElDE9ImuluL43xoApG33Ok52LTxWakF0bvhK1Atl60429CIyVmZ6LTbpWzTn08++CPONjTimWc3AgDONpzDvYOsX2wBFVtGWy5bsfvjP+FHpWsHeU+hodqSQp4nPG1cKv7x6ehdUqijowO7d+/GzZs3pWP/+Z//iXPnzuHhhx+OmmC5MEceKq22Lk7YodARQ6bHIaHR4m5R+9u54LpixdZNAOhdwF1Qup3Y2iny6lbXTZqmePe6WycGPT5QCoS9zlmv4N9qT/UduHkT3xlxDdOGN2JW63no9Tpkphgw4tX/QE9QjxwYzwAp/Z+IAjI5axIO9f675bIVH370ut/Wxk0bn/X62UycbWhEbV09JmdlSt3b4vH+2D2WVxS7rTduCvyxRWseWYlD5UekjBUXoVJpSSEAUd1CCQBVVVWyQCm6efMmPv7sdxg//arCT6ljSvrdONM8Xrr8f6qrIST+JTIPfi0yDxNzrqldQBjpAdzW+x8SAUyG6W/XkdjZBeOVm0i64oTx704Muxmi9jextVPktSyONK4zAqpunQMMG+FzvHu4DokjnJhibwGaQ/+4HWkj4bxlOJzJCei4te/fQBeAs+7/nADOh/6x1TByWDrGJMzBqWuR+9vGlGtqFxB9khMyMN34+KB+xnPr6G9nZeKLquqAfzZ3eg7ONjSi5utvULJiGc42nJMd92f5Q49K/04bl4p7i+YPqmZv387KRG1dvWwd8EgLe6hsuWzFXxsaUZA/x/3Ldvr+spVVxwFEb7i8dMl3rTnRzRvDIljJwO7IbJCFyjPN49FuT0JKknpPMoovtltHAhgJTJEfF8OmoaMbxr87MdzpCm3gjKCb+uHoVAiUovMjxrhD5RB1pI1Et0EPx7cM6On9f194JKJQqa2rl4U7cRUafy2Cnj8nmpw1STrWabej9ut6JCclSccD8Y9PPymNgxzosQPpWldL2EPlb8u2obauHpuSk7D9vV39noz378hRddaSFnwnvQkpSXa02/vO4//9z6komuF/T2iiSJDCpgLjFSeG3+wNmU4XDL3hEwBuabkewSrDqyfRHRABwD7GgJ5EvRQaAfEcEZEaSlYsQ8n99wEYXBd0cnKS1NW9/b1d6LTbUZA/B8nJ/eeZ93+/BaX//Rl02u3Y/fGf8PPeYYBD6f4GgL/25is1V9EJe6hMG5eKvzYkYVyqOjORQuG2227DuXPnFK9LHBGJ0VKD89++cxrlX82ULn/d+G3clVOHEQm+XfhE0cAxJrBQZfpbX8AUA6jIM4h6SuzsgqHT9/hgeQZCABjh6sINvXLL4Yisbpyekw4A6E7US78fEUUXcaJOKO7nbEOjx3jKSQP+THJSEkruvw/b39uFyqrjqJw7e8g9tr8t2yZ1exfkzx7SfYRC2EPlj0rXSgNG33h9U799/dHaSpmfn49Lly75jKtMTEzEinu+HzUTdUR3pLnw5akGaTcPZ1cCXDeeRP7k8Cy8DADt7e0wGo1ISGD3nCeeF2VtbW0wm82D/0EV554Mg3vUKABs3t+CU//RgFlJvq0JY8aMwd3LSof0GEM+LxrW1dUFh8OB/HEvqV1KVBHPS0pKitqlRBWHYwiL/isYTPc3AOTdcbtsXcrc6TmySTj+3Fu0ALs/+hM67XZsf38Xcu8YOOR69vh6rpUJuFsp1dydUB/JBxPHToprVnr/F61uueUWlJSU4Dvf+Q70ej30ej2+853vRNXMb09JBr3PjO8dX1zxc2siGoxPTlzFkXobWrrMqOrMQ0uXGT0YjtHf+hZmzpyJZcu43SxRvMmd3jd8zz2eMrAuaLG1EnDPQdn90Z+G9Php41Kx5pGVeOP1TUP6+VDRCYLwZwB3h/uBOu12PPyD9QDc4wiiOUT2Z88e9wzE4uJilSvpn7W9C49vkY9ffXXV+LDtO8wWOWU8L8pitUXucL0Nb+6XT8AR16LMSg2+iztWz0s4sUVOGc+LMrGl0mjkFqMqeCliLZXJSUmyXXQovFJTEpCTIR+f5rmGJRENTt0Fh0+gBBCyQElEFOsiuk7lg/ffh8tWK35Xtg33Fs33aa2M1iWFYtXyWaNR39Q3saG+6Tr3AycaggarE6/u9V1a7KklaQMGSteet6FfUMLdbIhI8yIaKg+WH5VaKcV9Lj1xSaHQUtoP/P3KK4Pah5go3tmdLjy3o0ma+CZ6fMFYLMwZePKbUFOBnpoK6OYXQ5+/OOidfYiIolVEJ+pcZrd3xK2+S77395F6G6ztXX5uTUSe/AXKBTkmLJ81elD3JRzdg543noLw1eehLJGIKGpEtKUyVpcUimULc0zYetgq+1D8+MQ1rFvIrjii/oiBstHqlB1fkGMaemv/DQdce7dAV3UAusXfg85r73IiolgWsZbKsw2NqKw6jtqv3Ws7xdKSQrFuhVeLyuH6dtidsbc1HlEkbT1s9QmUmakGrFsY/EYOQssFuH7/ClzvvwFcaw36/oiIokFEWip3f/wptr+3S7qcnJSElzc+q+pWQvFk+azR+PjEVam10uF04ZMTV7G6YMwAP0kUnzbvb8GRepvsWGaqAa+tzkCSIXTfxYXTJ+EaPRb6xY+F7D6JiNQSkZZKcTHPtHGpSBuXik67Hf/0m7ci8dAE92Lo3q2VH5+4ytZKIgU7Kq/4BEqjQY/nH7gtpIFSNykb+h++xkBJRJoR9lBZWXUcnXY7cqfnoOytN1D21hvInZ6DlstWvxumU+h5TyoQWyuJqM/hepvPeq7i4uahXIpLN30u9GtfgC5NxX0niYhCLGJjKj27usV/d3YOvC8mhUaSQY8FXsufsLWSqI/SbjlACBc3H2GELmcuAECoO8axlESkORGb/X22oVEaVyluhv7FsWqcbTgn3WbNIysjVU5cerhgjKxbj2MridwarE7FQBnI4uaB0E2dCf2Sx4BRY+HqbIdwzgLX/nehf/iZoO+biChaRCxU1tbV+3R3V1Ydl10uuf8+zgIPo9SUBCzIMcmC5ccnrmL5rNEhHStGFEsarE48t6PJ5/hTS9ICWtx8IPofvCBbOkhfvB49b2yAcPokhEYLlxUiIs0Ie6hMTk4KeJY3A2X4sbWSqI8YKL0XN19dMCYkgRKAb2gcNRa6/EUQqg7CtfdtDHvmzZA8DhGR2sIeKnOn5+CN13PC/TAUILZWErnZnS68tueS4m454f6SpZ9fgp6vPgeutcF1dDf080vC+nhERJHAFBGHHvb6wORMcIo34m45Vpt8y9KgdssZjBFGaSkhoeogcMMR/sckIgozzYbKiooKWCwW2bGamhqUlZVJ/9XU1KhTnMpSUxKwbCbXraT45G/7xZyMkZEJlL10M+ZBlzbBvXXj/j9E7HGJiMJFc6HSZrNhz549sFgsqKiowM6dO9HW1gan04mOjg4UFxejtLQUhYWFqK6uhs1mG/hONejhu8bA6NHd7XC6sPWwVcWKiCLj1T3NitsvPl+cHvFadIu/BwAQaiogNFoGuDURUXTTXKisrq6GwWBAdnY2CgsLUVhYiMTERBgMBhQWFsJsNgMAsrPdg+c7OjrULFc1SrvsHKm3wdre5ecniGLf5v0tqG+6LjsWju0XA6XLzIYurxAAIBzdHfHHJyIKJc2FSgAwmfpmbaanp8suiyoqKmAymZCe7r91oqenBw6HQ/afliyfNVrWWgkA73vtJkKkFZHaz3uw9Eu+B4wwQjhnQaLl+MA/QEQUpSK2TmWk5OXlYd++fXA6nVJrpKeysjLp30uXLu33vlwul98g2dbWFlyhUeK70wz4+Ku+lpsj9TbMyhAw9dbBb0nX3t4eytI0g+dFWSRfQ/+7wo7KM/Iu75GJOqy5cwSud/wd11XusBiZOw8jjh+E8S97cSXrDgiGkeoWFIW08p4bajwvyrTWCBQqYm9tuOgEQfgzgLvD+igqKC8vl8ZSLl261OdENjc3o7y8HEVFRX5bK3t6euB0yj+IDh48CAAoLi4OT+EqePztRtks2JyMkXhtdcag7qO9vR1GoxEJCaHbH1kLeF6UtbW1hf3NTaTUQinu5x2S7RdDpOeNp4BrbdDNL+YSQx66urrgcDiQkpKidilRhedFmRgmjUajypVEnwi8776kye5vADAYDMjNzUV6erriLO/09HSYzWa0tvrff3fYsGEwGo2y/7Ro9V3yJYbqm67jcH18TmAibTlcb4uJQAkA+geeAAAIR/dwX3AiikmaC5WeAdLpdMJms8FkMqGtrU12XXNzM9ra2hTHW8abhTkm5GTIu9t2fHGFSwxRTDtcb/PZzztaAyXgnrTTnT4ZAODas0XlaoiIBk9zYyo7Ojpk4yazsrKQm5uLjo4ONDQ0oLq6GkBfS2ZWVpZapUaV1QVj8PzOi9Jlq62L2zdSzFIKlACwYUlaVAZKkf27jyDlX1+CcM4CwXICuuxZapdERBQwzYVKcRmhiooKmM1mabKOwWDQ1DjIUJs+wai4fePCHBNSUzgekGKHv0D51JI0zJ2SrEJFgXOZvgXd/GIIR/fAdeBdDGOoJKIYornub1FhYaHi7G/y7+EChQXRj3BsF8WO/gLlwpzYGOqiz18MjDJL+4ITEcUKzYZKGrzUlASfBdGPn+lE3QUuzUDRTwuBEoB7X/De2d9C1UFO2iGimMFQSTKrC8Yg1STv7n5z/2WVqiEKjGYCZS/djHnQTcp27wt+hK2VRBQbGCrJx1NLxskuW21d2MGddihKaS1QinRLHgPAfcGJKHYwVJKP6ROMmOM1oWFH5RXuC05Rp+6CQ5OBEgB0aRP79gU/8AeVqyEiGhhDJSlat2Csz77gmxU+vInU0mB14tW9l3yOayFQiqR9wVsuuMdXEhFFMYZKUpSakoCHC3x32vnkxFWVKiLq02B14rkdTXB4LdC/IMekmUAJQDZpx3V0N3CDk+aIKHoxVJJfy2eNRqbXQtHvsxucVHbsTKffQLlhSZpKVYWPLn+Re4mhGw4uMUREUY2hkvr1lNeHtMPpYjc4qeZwvQ2v7b0UN4FSJO0LXnUQQst5lashIlLGUEn9yko1+GzVyG5wUoO/Wd5aD5SAe19w3dSZAABh/7sqV0NEpIyhkga0umAMu8FJVfEcKEX6JY+5J+307gtORBRtGCopIOwGJ7UwUPYaNdY9vhKA68C7nLRDRFGHoZICwm5wUoO/QPn4grHxFSh7yfYFrzqgdjlERDIMlRQwpW7wd460osHqVKki0rL+dspZ7rVHfdwYYYR+ce9OO9wXnIiiDEMlDYp3NzgAvLm/BY6bggrVkFZpdevFUNBlz+rbF5yTdogoijBU0qBkpRrw+IKxsmONVif+WNmhUkWkNVsPtzJQDkDaF/z0Se4LTkRRg6GSBm35rNHIyRgpO1bxn9dx9JtOlSoirdi8vwWfnvQdp8tAKadLm9g3aWfv2ypXQ0TkxlBJQ/J8cbrP3uDb/nKF4ytpyDbvb8GRepvPcQZKZfr5JcAII3CtjfuCE1FUYKikIUky6PH8A7fJjjmcLry5vwV2r91OiPpj712eyjtQGg16Bsr+eEza4b7gRBQNGCppyKZPMPosM9RodWLrYatKFVGssTtdeG5Hk2KgfG11BgPlAHQz5kGXNqF30s4f1C6HiOIcQyUFZXXBGJ/xlUfqbVy/kgYkBspGryETYqDM8lq+ipTpFn8PACDUVHBfcCJSFUMlBe354nQYE3WyY+8caUXdBXbHkbILf+9hoAwRXWY2dHmFALgvOBGpi6GSgpZk0OO55d/yOf7q3kvcH5x8NFid+MV+m0+gzEw14J+/P5GBcgj0C0r69gX/6nO1yyGiOMVQSSExccxw/Pd75OtXOpwuvLr3EifukKTuggPP7WjCda/F8jNTDXhtdQZSUxJUqizGcV9wIooCDJUUMvNvT8YCr4kVjVYnXt3TrFJFFE0O19vw/M6LcHh9yRADZZKBb0fB0M8vce8LfsPBfcGJSBV8F6eQ2rAkzWd/8Pqm69issEMKxY8dlVcUd8lZkGPCm9+fyEAZItK+4Ef3cF9wIoo4vpNTyL22OgOpJnk3JmeEx6/N+1uwo/KKz/EFOSZsUNhLnoZO2hccgGvPFpWrIaJ4w1BJIZdk0OO54tt8dtx550grDivsmELa5G8NSgD4h8IkBsow0RevBwD3pB3uC05EEcRQSWGR1TtOztub+1sYLOOAtb0Lz+1oQn3TddlxcZecgimc4R02o8ZCN78YAPcFJ6LIYqiksMlKNeAphdaorYet3CNcwxqsTvz4X8/7XYOSu+SEnz5/sbQvuOvobrXLIaI4wVBJYbUwx+QTLB293aIMltpzuN6GDf963u8Mb65BGSEe+4ILVQe5xBARRQRDJYXdwhyTz1JDDJbas/Vwq+IMbwZKdehmzHNP2uG+4EQUIQyVFBEblqQxWGqUOCHn05O+s/u5ZJC6dPNLAPTuC85JO0QUZnynp4hhsNSeBqtTcUIOADy+YCxneKtMti/4AbZWElF4MVRSRDFYasexM514bkeT4oSc5x64DctnjVapMvKkX/I9977gLRe4LzgRhRVDJUVcf8Hy2JlOlaqiwdh6uBWv7b3kMyEn1ZSA11ZnYO6UZJUqIx8jjO4tHMF9wYkovBgqSRX+guVrey9xHcso1t/4yZyMkXjzBxM5IScK6fIX9e0LziWGiChMGCpJNUrBEnAvkM4tHaNPg9WJf3i7QXH85LKZo/Ha6gxOyIli+geeANC7xBD3BSeiMBiudgHhUlFRAbPZjOzsbOlYTU0Namtr4XS6x4AVFhbKrqfIEydyeG/l986RVjRYnZzoESU+OXEV7xzxDSJGgx7rFqZyQfMYoMvMhm7qTAinT8K1Zwv0a19QuyQi0hjNhUqbzYby8nK0tbUBAGpra1FUVIRbbrkFzc3NKCoqQnp6OmpqalBRUYGsrCwYDOyuU9OGJWmYPsHos8bhkXobrO1deL44nS1gKrE7Xdi8vwXHFca6ZvbumMTu7tihX/IYek6fdO8LbjkBXfYstUsiIg3R3Cd1dXU1DAYDsrOzUVhYiMLCQiQmJsJgMGDp0qVIT08HAOTl5QGAFD5JXUo77wBAfdN1zgxXSd0FB/7h7QbFQDlnSjIXNI9FnvuCc9IOEYWY5kIlAJhMfV1x6enpssui5uZmGAwGmM3mSJZG/ViYY8Krq8bD6NUq2di7FiJnhkfOjsoreH7nRZ/Z3YB7/cnnH7iNrccxSp+/2D1p51obXFUH1C6HiDREc93feXl52LdvH5xOZ7/jJY8fP47c3Nx+u767urrQ3t6ueJ3DwW/4nnp6enDjxg10dXUFdT/fNgMvPjAW/1/533G+re++xJnhi3OTsaZwVJDVRk6ozkuknGvr8jn3IvMtw/DTpWZMMieE5PnP15CySJyXYQXLMHzf7yF8eQDXp86GkDIm7I85VD09Pejp6eHzxQvPizLxvZbnRR2aa2owm81Ys2YNsrKy0NzcjO3bt/t0ce/btw9jx46VusApukwyJ+DFB8ZiWrpv4D9Q24mf77yMVlu3CpVp2/7aTry8p1UxUM7KHIlfrBqHSeYEFSqjUOuZfidcE74DOK9jePlOtcvpl16vR2JiotplEFEANNdSKTIYDMjNzUVzczNqampQVFQEACgvL4fJZEJhYeGA95GQkOC3e9xoNIa03ljX1dWFESNGICEhNKHDaARefyQZWw+3+qyJeL6tCz/fZY2JWcehPi/hYG3vwub9LYpLBYVrdrfD4eBrSEEkz4tw3/fh+t1z0J+pwcjL56HL5EoYsaSrqwsul4uvIy9iCyXPi69ItN5qrqWypqZG+rfT6YTNZpPGVFZUVMBgMAQUKCk6rFs4Fs89cJvPOEuH04U397fg1b2XYFcY90eB+eTEVfz4X88rBsrMVAP++fsToz6409Do0ia6F0UH9wUnotDQXEtlR0cHysrKpMtZWVlSi6XFYgEA6f8ApFniFL3mTknGP39/Il7de8lnn+njZzrxD283YMOSNG4NOAj9tU4CwOqCMVhdEL3j7Cg09PNL0PPV5+59wasOSiGTiGgoNBcqxWWEvBc/T09PR2lpqcrV0VClpiTgze9PxI7KK9hReUV2nTiJJydjJDYsSUNqSvR2NUcDpXMo4tqTcaZ3X3DXgXfhOrobw2bMA0aw25CIhkZz3d8i7pajTasLxuDVVeORavINjvVN1/Hjfz3vNzDFu7oLDjz+dqPf87O6YAze/D737o43uvxF0KVN4L7gRBQ0zYZK0q7pE4x48wcTsWzmaJ/rHE4XdlReweNvN+Kw19aP8cra3oVX917C8zsvwmrzndmdmWrA5u9PZHd3HNMt/h4A977gQst5lasholjFUEkxKcmgx7qFY/22WlptXXhzfwue29GEugvxuV6ZXQzYWxoVd8UxGvRsnSQAffuCA4Cw/12VqyGiWKW5MZUUX6ZPMOKdJzKxo/IKPj5x1WcHmPqm63h+50XkZIzE6oIxmD4hPsaL+TsfIo4/JW/6JY+h55zFvS/4V59DN2Oe2iURUYxhqCRNWF0wBgtzTHi/8gqOKHR7e4bL5bNGa3am+OF6G3Z8cUWxmxsAUk0JeHzhWM3+/hSEUWPds78tJ4BbJ6pdDRHFIIZK0ozUlARsWJKGhTkm7Ki8orhcTn3TddQ3XUeqKQHLZ43CwukpmtjDeqAwaTTosWLWaI6bpH7p55cA80vULoOIYhRDJWnO9AlGTJ9gRN0FB9450uqztiXgHnP5zpFWvF95BXOnJGNhjinmusbtThc+OXG1325uAFiQY8K6hamaCM9ERBS9GCpJs6ZPMOLN70/EsTOd+OTEVcWWS4fThSP1NhyptyHVlIA5U5KxcLopqieu1F1w4HBvzf1ZkGPCwwVjOG6SiIgigqGSNG/ulGTMnZKMugsOfHLymuJMaMDdevnpyav49ORVKWBOnzAyKsYfWtu7esPxNb9d3CKGSSIiUgNDJcUNsVvc2t6Fj09cw+H6dr/dxp4BE3DPlp4+wYicjJHIGjciIl3JDVYn6ntbJZW68L0xTBIRkZoYKinupKYkYN3CsVi3cCwO19tw7Eyn39ZLkTjBR7oPUwIyxxmQlWpAZqoBSQZ90GMy6y440Gh19obJ6wO2SAJ9E3AW5pgYJomISFUMlRTXFuaYsDDHBLvThcN17Th2plNx7KU3q60LVluXYhgVQyYAjB4J3PotJ4YNG+Zzu8vtXbC2d8Ha3h1QgPSUkzESC6enYGGOaVA/R0REFC4MlURw79CzfNZoLJ81GnanC8fOdKLuggPHznT2O7NaiW9X9cAhNRCZqQYszDFh7pRktkoSEVHUYagk8pJk0EstmEDf2MbBdEuHSk7GSGmiEYMkERFFM4ZKogFkpRpkSwzZnS40XL6BRqsTl9u70Wi9AbvTFdBkmv54jtMUJwYRad3ujz/F9vd2ITkpCWX/8gaSk5LULomIhoihkmiQxEk5/kJf3QWH9O9TF9rR5RqmOKYyNSUBqabhSBoxLKrXxSRS0nLZitInn/E5vuaRlShZsSwiNZxtaERtXT0mZ2Uid3pOv7cVw6uoZMUyrHlkZbhLJIorDJVEIeYZNiekdMFoNCIhgV3XFB+2v7cLLZdb8aPStQHdvmTFsiGH0O3v7UJtXT3WPLJywFBZ8/U3AIDkpCR02u2oPHacoZIoxLhvGxERBWXNIyvxyQd/RNq4VADAofIj0nWVVcfxzLMbsfyhR7H8oUexcdPrONvQKF3/27Jt0nUtl61ouWyVLp9taJT9rOf9ioFS/Lf39Z467XbptgX5cwC4W1o96yCi4DFUEhFRSHi2FrZctqK2rh6/+M1bsvBWW1ePFze9jpbL1gHv75lnN/oE0Nq6erRctmL3x58GXFdl1XHp33flz5bVQkShw1BJRERBa7lslcJbclIS0sal4mD5Uen6srfewKaNzwJwtxwe8rjOn7RxqXj/91tkXelnGxqRNi5Vui+gr6X03qIFivdTU9fX9Z07PUdqraysqh7kb0lE/WGoJCKioGx/bxdKn3wGnXY7AKDk/vsAAH/tbWWcnJWJtHGpyJ2eI83uDqTrWby92K0+FJ12uxR2c+/I6a1nklQDu8CJQocTdYiIKCSSk5JQcv99EZv9HQjPru/KquNY7nEZgDR7nIiCx1BJRERB8beM0LezMqUJMS2XrbhstUqtmcEGuSSP9Sw7O93LeHXa7T7rXIpd3/5UVlVHVQgmimXs/iYiorAoWXGf9O/SJ5/Bxk2vS5fvLZof1H17donv/vhTxdnfnXY7ar92T8aZnJWJTz74o/SfOK6SXeBEocNQSUREYTE5KxObNj4ra5XMnZ6DTRufDWqcJODuav/500/KjqWlyu+z9ut6qWXUex1LcVwlwFngRKGiEwThzwDuVruQWLFnzx4AQHFxscqVRJf29nYu8q2A50VZW1sbzGaz2mVEHZ4XClRXVxccDgdSUlLULiWqOBzuoRBGI7e59RaB95eX2FJJREREREFjqCQiIiKioDFUEhEREVHQGCqJiIiIKGgMlUREREQUNIZKIiIiIgoaQyURERERBY2hkoiIiIiCxlBJREREREFjqCQiIiKioDFUEhEREVHQGCqJiIiIKGiaDZUVFRWwWCw+x202G3bu3ImamprIF0VERESkUcPVLiDUbDYbysvL0dbWBgCora1FUVERzGYz2trasG/fPpUrJCIiItIezYXK6upqGAwGZGdnw2w2w2QyITExEQDQ0NCA3NxcdHR0qFwlERERkbZoLlQCgMlkkv6dnp4u/Xv27NkA3F3jRERERBQ6mguVeXl52LdvH5xOJ7Kzs4O6r56eHjidzhBVRkRERKRdmguVZrMZa9asQXl5OZqbm7F9+3YsXboUZrN50PflcrngcDgUrxPHbFKf9vZ2tUuISjwvyvgaUsbzQoPB54syf5/d8c7hcMBoNIbt/jUXKkUGgwG5ublobm5GTU0NioqKBn0fer3e78kfSkjVsvb2dhiNRiQkJKhdSlTheVHW1tbG15ACnhdfXV1dcDgcSElJUbuUqMLzokwMk+EMTrGqra0t7OdFc0sKeS4V5HQ6YbPZZGMsB2PYsGEwGo2y/4iIiIjIl+ZaKjs6OlBWViZdzsrKQm5urooVEREREWmf5kJlYWEhCgsLUVFRAbPZrDhZp7CwUIXKiIiIiLRLc6FSxOBIREREFDmaG1NJRERERJHHUElEREREQWOoJCIiIqKgMVQSERERUdAYKomIiIgoaAyVRERERBQ0hkoiIiIiChpDJREREREFjaGSiIiIiILGUElEREREQWOoJCIiIqKgMVQSERERUdAYKomIiIgoaAyVRERERBQ0hkoiIiIiChpDJREREREFjaGSiIiIiILGUElEREREQWOoJCIiIqKgMVQSERERUdAYKomIiIgoaAyVRERERBQ0hkoiIiIiChpDJREREREFjaGSiIiIiILGUElEREREQWOoJCIiIqKgMVQSERERUdAYKomIiIgoaAyVRERERBQ0hkoiIiIiChpDJREREREFjaGSiIiIiILGUElEREREQWOoJCIiIqKgMVQSERERUdAYKomIiIgoaAyVRERERBQ0hkoiIiIiChpDJREREREFjaGSiIiIiILGUElEREREQRuudgHRzOFwwOFwKF63Z8+eCFdDRERENHTFxcVhvX+2VBIRERFR0NhS2Q+j0Qij0Sg7Nm/ePACA2WxWo6So1NXVhfb2diQkJCAlJUXtcqIGz4sysQdA6fUVz3helLW3t6OrqwspKSlISEhQu5yowfOirK2tDQA/o72J5yXc2FJJREREREFjqCQiIiKioLH7e5DYLeVLr9fDaDRCr+d3FE88L8oSEhJgNBrZZeeF50WZwWBAQkICX0deeF6U8TNaXTpBEP4M4G61CyEiIiKimPUSv+IQERERUdAYKomIiIgoaAyVRERERBQ0TtShoDU3N2Pfvn1YunQp0tPT1S4nKthsNlRUVKC5uRmAe820pUuXwmAwqFyZ+mpqalBdXS1dnj17NvLy8tQrKIqI54avJTebzYadO3fKjvH54tbc3Izjx49L6w/G83Nm586dsNlsPsdXrVoFk8mkQkXxi6GSgmKxWFBRUcGw5KWhoQEmkwlLly6F0+nE3r17UVtbi9mzZ6tdmqqcTic6OjpQXFwMs9ksPX+ysrLi/s3fZrPh9OnTapcRVW7evAmDwYA1a9aoXUpUsdls2LdvH/Ly8sK+7V4sWLVqleyyxWKBxWKJ+/cUNbD7m4JisVjYAqcgLy8PhYWFANxLf0ydOhWtra0qV6U+g8GAwsJCabeL7OxsAEBHR4eaZUWFiooKTJ06Ve0yoorT6eR7i4LTp08jOzs77r+k+mOxWKT3FoostlRSUPgtOTDNzc1x2zXVn4qKCphMprg/NxaLBU6nE3l5ebKhAfHOZrPBZrOhrKwMgHsYSVFRUdy3QF28eBEGg4HnRUFzczM6OjqQlZWldilxiaGSKMwaGhrQ0dHBb84exA9DwD0WLJ7ZbDbU1tZiyZIlapcSdbKzs6XXjdPpxL59+1BRURH3zxmxZV8cM7hnzx7U1tZKvSPxrKamBrm5uWzhVgm7v4nCqLm5GRUVFSgqKuKbnIfS0lKUlpZi6dKlKC8vlyY0xaPq6mpMnTqVrUwDMBgMmDNnTlw/Vzzl5eVJz5ns7GyeF7i/oDU3N7OVUkVsqSQKk7a2NpSXl2Pp0qXSGEKSS09Ph9lsRmtra1x2gdtsNjQ0NKChoUHW7b1v3z7OclbAMZZut9xyi89s58TERJWqiR61tbWc9KcyhkqiMGCgVNbW1oaLFy9KYam5uRltbW1xOzTAZDKhtLRUdqysrCyul4fxZLFYkJ6eDpPJBKfTiZqaGrZCAcjKysLp06eRlZUFg8EAi8WC8ePHq12WqpxOpzRxlNTDUEkUBsePH4fNZsOePXtkx7luGmStcgaDAbm5uQwK5JfnOpVZWVmc8Qx313dHR4d0btLT05Gbm6tyVeqyWCwwm838MqYynSAIfwZwt9qFEBEREVHMeokTdYiIiIgoaAyVRERERBQ0hkoiIiIiChpDJREREREFjaGSiIiIiILGUElEREREQWOoJCIiIqKgMVQSERERUdAYKomIiIgoaAyVRERERBQ0hkoiohA529CI5Q89itInn1G7FCKiiGOoJKKodrahEb/4zVtY/tCj0n8bN72Oyqrjqte1/b1d6LTbB7zt7o8/xaHyI0E/5m/LtmH5Q4+G5L68hapGf5TO16HyI1j+0KP4bdm2sD0uEUUOQyURRa2zDY14USFA1tbV4xe/eUvVYLn74z9h98efouWyVTo2OSsTn3zwR5S99YZ0TAxTNXXfBPV4Zxsacaj8CAry5+DeogVB3ZfSfYeixv4ona97ixagIH8ODpUfwdmGxrA9NhFFxnC1CyAi8ud3ZdvQabdjclYmfli6FpOzMtFpt+MXb7yF2rp6bH9/Fwry5wAAnnl2I842NGLNIytRsmKZ32O7P/4UlVXVUojJnZ6DNY+sxOSsTACQwuqmjc/iw4/+hNq6egBQuI/j0mMAwM+ffhLjxqXimWc3IjkpCe//fgtaLlvxu95WuMqq41hedRyTszLx7axMHCo/gtzpOdi08VkA7qC8cdPrSE5KQtm/vIHkpCTZuThUfhQAcNfc2dKxTrsdvy3bJtWSNi4V9xbNl+qsrDqOX/zmLakepWP+anzj9U3SufhR6VocKj+Ksw2NSBuXijUPrxzUefd3vgry5+CuubNRWXUch8qPYnJp5lCeJkQUJdhSSURRqeWyVQp+JSvuk0JfclIS1jyyUrqNGPoC5RkoAXeY+6ffvOVzOzG4ira/t0v6ud0f/Smwxzp2XLEF7q58dzD8a0Oj1B0shdw7cnwCpbvu40hOSpLCHACfVtyWy1Zsf28Xdn/8aUD19Vejp9+WbZNu03LZit/2hv1A9Xe+CvLnIDkpSfXhDEQUPIZKIopKnqHl21nyFqzJWZlS8PLsTg3ED0vX4udPP4lPPvgj3v/9FiQnJckCrCg52d2S9/7vtyBtXCoASCGz7F/6urffeH0TPvngj7KwJypZsUxqvSvIn4NPPvgj3nh9E3Kn5yBtXCo67XYpTCm1RIpaLlvRabdLdYi1iDVv2vgsPvngj1K3uHhfgfBXoyfPbv3kpCRZ3YEY6HyJ52Kwf0siii4MlUQUV8Ru8+UPPYqHf7Deb4tbwVx3C5r4X6jdWzQfAFBT9w1aLlvRctmKtHGpiuH0stUdtsZ5hEoxUKaNS0Xu9BzZfYohNFQKeltW08alSgE/lPcv/l6hvE8iijyGSiKKSp5B7q9erYhnPbqNPVvvvHmHlO3v7cL293ZhXGoqPvngj/jkgz/6DYzJycahlh6Qgrnu8Fj7dT0qjx2XHQunSAQ3hkOi+MRQSURRKW1cqjSOcvfHf5K6Rjvtdmx/b5d0G7GVLqk3HNZ87Z7BXFl13Kc7taW3xU8MoofKjwwpAHm2Xl4eoMtWDKfetxNr77TbpTGHYougtySFxxLPjee4UrHbO21cqrvGZPfPddrt0m2+qKoOuEZRZe/PtFy2SgFf/P0DOe8DnS/xWDhahIkocjj7m4ii1g9L1+LFTa/jbEOj4oLiax5eKf17clYmauvqUVtXj+UPPQoA0vg/kRhaDpUfkdZkTBuXOqSxfMnJ7vv+xW/eAn7zFtY8slIKuLLb9T6muDC650zsu/Jno7auXprhPjlLefazOIbUs87c6TnInZ4jzRr3JHaDf7v35zrtduk2SsGtvxo9j3veXuymD+S8+ztf4ljOlstWJCcl9dvqTETRjy2VRBS1xKVtlMYZikvSiLxD3b1FC6RZ4v5u86PStVIAG6w1D6+UBTR/gfDeogWyx/ScdHRv0QLpPvy1Uopy78jxmSCzaeOzsjUrxZnxYlhLTkrCj0rXSo+RNi4VL2981ie89VejeL34+4n3Id5nIOcd8H++KquOo9NuR+4dvoGciGKLThCEPwO4W+1CiIgCIa6B6LnGY6wSF3cHoLg2pfdtn3l2Iwry5+DnTz8ZkfrEdSo9g2q4HuON1zf5DeZEFBNeYkslEcWUlzc+K3W5btz0ekxOCqmsOo7lDz2KZ57diE67XdZi6c/krEzcW7QAlVXHNbOmo/i7eLaEElHs4phKIoopyUlJPusoxrKSFcsUu4uV/Kh0LX5UujbMFUVOQf4cfKIwtIGIYpNOEISPAKxQuxAiIiIiillP6wF8pHYVRERERBTTPhJD5XmVCyEiIiKi2PQxgHN6ANcA3A+gXc1qiIiIiCjm1AL4PtC3TmUNgP8HwF9UKYeIiIiIYs12uPPjNQD4/wHdyUHPWMmlmAAAAABJRU5ErkJggg== "")
A similar process occurs in monopolistic competition: The entry of new firms causes prices to fall. However, the long-run outcome in monopolistic competition differs from that observed in perfect competition. As is illustrated in the diagram below, the long-run price in monopolistic competition does not reach the lowest possible point on the average cost curve (point _A_) but instead tends toward something higher (point _B_). ![](data:image/png;base64,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 "") How might you explain the tendency toward a higher price in monopolistic competition, relative to perfect competition?
Incorrect. It is true that these firms face higher barriers to entry, but that does not fully explain why costs do not reach the lowest point on the average cost curve in the long run.
Incorrect. It is true that monopolistically competitive firms are price makers, which means that they have some influence over price. But they are not able to set prices at any level they desire. Recall that there are numerous firms in this market structure. Higher prices will simply drive customers to competitor firms.
Correct! Recall that product differentiation is a key characteristic of the monopolistically competitive industry. As firms seek to differentiate their product, they incur costs, and these additional costs lead to a downward-sloping demand curve due to the ability to differentiate their products. Such additional costs are not borne by perfectly competitive firms that do not differentiate (i.e., advertise) their homogeneous product.
In summary, as with perfect competition, firm entry places downward pressure on prices in monopolistically competitive industries. Unlike in perfect competition, however, in this situation that process does not force price to the lowest possible cost (i.e., the lowest point on the AC curve). Instead, prices are higher. This increase in cost can be directly associated with expenses undertaken by the monopolistically competitive producer to differentiate its products.
Where economic profits exist, firms would be expected to enter the industry
When prices equal average cost, firms enter the industry
Where economic losses (i.e., negative economic profits) exist, firms would be expected to enter the industry
As new firms enter the market, other firms must leave the market
The typical existing firm’s market share becomes smaller
As new firms enter the market, the optimal price for the typical firm rises
Panel _A_
Panel _B_
Panel _C_
As firms enter the market, prices are reduced and economic profit earned by each firm decreases
In the long run, monopolistically competitive firms are able to earn economic profit only if they differentiate their product
In the long run, economic profits in monopolistically competitive industries will likely be negative, thereby causing firms to exit the market
Monopolistically competitive firms face higher costs to overcome barriers to entry
Monopolistically competitive firms are able to set prices as high as they desire since they are price makers, so they choose a higher price
Monopolistically competitive firms incur costs, such as for advertising, that perfectly competitive firms do not
Continue
Continue

The quickest way to get your CFA® charter

Adaptive learning technology

10000+ practice questions

10 simulation exams

Industry-Leading Pass Insurance

Save 100+ hours of your life

Tablet device with “CFA® Exam | Bloomberg Exam Prep” app