A sample of white-collar and blue-collar workers was surveyed concerning their
opinions regarding police violence. Those who responded that they believe the
police generally used excessive force are shown below.
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sVSLzJ520Dy5cWdvqhuxNqDGOzW1sL699SQKWKA2kM49TirP6Z+PgrN9lciJAy4ev4/Ev5v8SeE1fRDL+ZXkr9D6nq82o/U7PRqfpUXsM9nPbllDIJLa4jiuQZQw9H91++/3VzwyNASPI+n/ADv5v9b+isAZS4R9X1fzfT/P9X8H9P6fTL+aySKVJYkljPKORQyHpUEVHXJSiQaLGMgRYXYErJpoYIXmmdYoYlLySOQqqqipZidgAMEpCIs7BIBJoMesPzE8oX0sUcN5IguZUgsZ7i2ubeC7kkJCCznnijhvQwUuGtHmX0v33918eSETdfxfzf4vT6pen6vT/EwlMDmduX9Hnw/V9P1fT/OZISAKnYDqciTTJjll+Yvki+Omiz1eC4OsXNxZaWI+TfWJrTn6/p0HxRx+m1Zv7n7H7z95HyYm6r+Icf8Am/iLKUDG7/gIjL+vP+H+t6v+K+mTI8LF2KuxV2KuxV//0PVOKuxV2KuxV2KuxV2KuxV2KuxV2KuxV2KuxV2KuxV2KuxV2KuxV5Te6I8mteZfy9T1IbXWqeYNLuEjolvzYmcI4BT1I9Siiufi+L/S+S/YbK4g+H6a49NLih/nfvdPxf0fF8aHp/yWDg/iZEiM7P05xwz9X8393qP6UYz0/h+r/VZyl9SIvdauPMn5S+ZPMF1bSWlw+h3lo9rIGHpzQW8gugvILUfWecXPj+8WBHX4cGq4fDMo/Tk4Zx4vTLwv8lxx/nfVP/Pbuzr/ADEIk8Xh5BDi/p8fr/zfTD+rLjQ95rnm3SdO80Wja0Zbix8rQazYTJb28Yt7kLcqwhjZJawE28bcLlrqReTfvslqZEDJv6oZI+r+ueKUP5vB6eGP8fB/HKf7xjocEZHDf05rx8P83g8H1R/p/v8A1fwcUfoj9KZ6YdUk/NOe4n1y8+qLodhcjSP9G+qvJPJcRMAph9VatGklY5UkeT4Hd4VjhSwnhOUAcVSHD/s5en/S/wCyl/F6mv6sOKXIy8Ti/wClH/VXh/0vBw+vjR/LjWfzE128tfMGo3NiPLmpwyhtOW7WaW3uVIpHFGun2skUkRSaO6huL28ZX+zx9P4hijUfUePijHJGcf4uP1en/aeGfo9Mp/3fFOXrlIZhWQiPKE5Q/wAyPF6uH1/vPTD/ACkIcMsnp/u+ATJOlp+eSfpNxHHqGgrB5eMhAVpobl5L6KKv+7WjNrI6/aeOP+WLDgusg63jn/ySqcf9jk4uL+bxx/nxY5QfQf4Bxx/q5Z8HDxf14Q/d/wBTL9PF6zPzt5hs9B0zUtUtCiXyNY2uoXlPhtoZ7gR+tIzD0v8ARo55Lji32U4tJ+6ZcjRkRAHg458PF9Xrl/N/2zJ6MUf5s5Q4oy4eFmIc5VchCUv63h8Uv6Po4uL/AKW+H62J+arrXLe01nQL/UX1m1srvy7d2upzpBHcA3WqIr28wto4LduHoCWNkhjb05uL8v7xyKPAf4o5xj+yGT/Tfvf9LwMsWxlRviwZpcP8UP3WSP8AyqyfwcX+Ux5vXw8MMY6fUn0+98/yxX8mnXEurabb21xBFFPO0s9jZRpFAk5EHrzs3pRPP+4id/Vm/dI+QxRMo0Lvxcn01xeiMckvr9P0w9f9Di4eGXqbcgFwvl4H1S+mH77Uev8Anen+bH1T+lLtP8yed73SfLLtq9xp95P5ivtEv1urewkklt4TdcfXECmFbuNbZFWS0lW39X4niuI/3eGJ4jD/AGyE/o/nY+P1x4+L+b/FxR/osDjERkv/ACfhTjxf7ccHplwf5P8Af/0cnDweuM+J6tZQTQWcEE9w93NFGqS3UgRXlZQAZGWNUjDOfiIRET+VcnI2bqmgBWwJdirBPzRj1KS/8lppk8NrfHXP3E9zC9zEp/R93XnEktuz/DXpNH/xrkI/3sf6uT/cNo/up/8AJP8A6bY2Ha5NeW+pfmTYaxNDqWuy+VDNJqNkpt7aK2jjuVjtWtGaeSCXm8k/OS7uWnWT4fRRFjyrIQcOSv4Zw4v6fFH/AGHBH+D+lx8fq4Y26QEanCT/ABH0/wBHgyQ9U/53iSyemfoj+74PD4oTyZDnzFrfmTTLbzT9W1me0t7Lyvb6vpjelaFbe5jE4kEbSQN6iSehF6qz+tx9RvTaLknG3UzIOT+dCca/5Kcf/EteihAjDxcp8UMn9WPg/vf6PD4s/wDa/T6ofUr+atc/MLUNbtvL/la5trG9XS4dTFzdXCW/ru7vG6+m9hqPrwQssTTrA1pKvrR/v19RcnMEZJkEcOIj0f1uL15P4uH0cGPhnH6cvFxejgphRxQJJvJd8NcXpjD6Pqhx+uX1Yp/T/WijfzgGoT/lbeS8RIq/U7jV47YmRGso7iKS+VNg0kRtlm7fvIsMiI5YH+COWP1f1vRx/wBWfBKX836vpRCM5Y5Af3sscox4P9UlH6cf9KX04vp9XD9LLJbzQL3TbG49WK5sLqS3l06SI+osj8hJA0Xp15U4+pVfh4Lzb93ywyBjKj9W/wB3q/2KAIyj/R/4n6f9nw8P8XHw8PrYMPNfmKdm1211JgLfzANBu/K7pbND6RvBa8w6xi8S6MLpfrynaH0v90cG9XI4ADwWeIZhP+jwcEck+CH87wvBljy8XHx/vZR4PRGEswriF8Ph8Mh/tnFwfV9X97x8GHg4P3ng8XF+8xzAad/0of8AwOtX/wC7llWD/Jf1Mv8A08czP/lf+F6b/sTRmleZvMF/59fTINXvZ9E1K31YW96LfT4raGawuIoALHaW7aS2Z5Ip3v0kgnlX1IE9H4cO4ib5+GM0Zfxeo/6TwpRn6eL979Pq/ilTOAFSHScccofwerHOf7z+PxP3XF+79EYzlCf7yKfflXdeYdS8n6Xret6u2p3WpWcEjIIYIIo2HIllEShjJIGT1uT+nzj5QxQK3p5caoeYjP8A08Ien+r/ABfzvV9fDw8MMsOHJKI5Qnkx/wCkySj6v6X+l/3zMciwdirsVf/R9U4q7FXYq7FXYq7FXYq7FXYq7FXYq7FXYq7FXYq7FXYq7FULqmp22mWEt9cpPJDDx5pa2893MeTBRxgtklmfdvi4RtxX42+BWxVj/wDysvy7/wAseuf+E/rn/ZFiq3/lZHlrnz+pa3zAoG/w9rdaHelfqWKoTUPOPkTUtPk03UdF1S906Y1ms7jy1rEsLnlz+KN7Eo3x/HuPtfFgIB+CQSOSVvN+Tjly/kyZjJCltIW8o6mS0EYUJE1dP3jT04+CfZXgn8uE7kk9VEiK8v8AfXxf7uX+mkj4PM35dW81lPb+X9Rhm0yI2+nSx+V9XVraFhQxQMLEGKMj9iPiuI5k9ZDhl/Vj9Mf6sWJiNvI8X+d/OatPMn5cWerXGs2fl3ULbV7sFbrUYfK+rx3MoYgkSTLYiRwSqn4m/Zxj6RwjaPPh/H9aX+mSdzZVtX84eQ9ZsmsdY0TVNSsXIZrW78s6xPEWU1UlJLFlqp6bZExBokckgtWHm7yDp+ljSbDQ9Ts9LCuosIPLOsRW/GQkuPSSxEdHLNy+H4slP1ipeofT6v5qI7GxsUA1/wDlI2kLoreUrk6Okvrppp8p6obYTUI9QQ/UPT9Sh+3x5Yner/h5LH03W3H9f9Pl9X876I/6WLhf/lIEvkHlK54anx/SS/4T1Slzxbmvrj6h+94v8Y9Tl8WCun+ckSIN9a4P8yuDg/q8Hp4f5qgD+S4aNx5Jl5RMrxN/hDUqqyAKrKf0fsVVVCn/ACVyQJBsc74v876uL/TMTEEEEbS+r+l/W/00v9MyT/lZfl3/AJY9c/8ACf1z/siwJd/ysvy7/wAseuf+E/rn/ZFirv8AlZfl3/lj1z/wn9c/7IsVSfXNa/K/X5Ipdd8sXurSQArA995V1W5ZFY1IQy2D8QfbI8Iu63/H/FJvost9T/Ki20m40e28qXUOkXjB7vTo/KeqJbSuKUaSEWAjdhwXdl/ZXJHfmsSQbGxdcap+VFzDZw3PlS7mh06NodPjk8p6q628Tji0cINgREjDZlTiuJ3N/wCb/moG1V0PH/n3x8f9bi9XF/ObvdW/Kq+0+00298q3d1p1htY2c3lTVZIYBSn7qNrApHt/IMINSEv44/TL+KP+d/mqNhXROh+ZXlwCgs9cAH/fv65/2RYFApJ9M1n8rtK1GbU9L8r3lhqNwGE97a+VdVhnkDsGcPIlgrtyYcmq3xNjD0x4Y+mP83+H0/Sp3Nnmr/4o/Lz9M/pz9Aaj+muHpfpT/DGr/WvTpTh6/wBR9XjTbjywAAXX8X1f0v63+lRIXV78P0/0f6v+ml/pkujl/JqL0vS8mTJ6E31mHj5Q1McJzx/erTT/AIZPgT4x8XwrhG1V0ZSkZXe/H9f9Pn9X8765/wCmkuuLn8nri5nurjydPNdXUhmuZ5PKOptJJIwYM7sdPLO5DvVm+L4mwACq9/8As/q/038SmRJs89v9h9H+k/h/mplo/m/yFolmLHRtD1PTLIMXFrZ+WdYt4uTfabhHYqtT3NMkSSxEQLrqjv8AlZfl3/lj1z/wn9c/7IsCUVpfnjRdTv4rG2ttVjmm5cHutH1W0hHFSx5T3NtFCmy/DzkXk3wL8bLirIMVf//S9HeddQ1jTvK2o3ujwtPqEEfKNI4zNIF5ASPHCN5pY4uckUP+7ZFWP9rK8hO2/COKPFL+Zj4vXP8AzYf1uH6uCf0Mo9e/hlw/0p8J8OHOP1z9P1RSPyX5p0280e412DzfF5h8s2tuXmvZ44IruCVKyy/Wvq8duicYinGFrS3mj/3Z6vP4LJHhBJ8uDh9X9b6eLjn6ofT/AFeDj+uMYyMhEfVvxR/pfTH/AHM/+K4foHN+Z/kpNJk1ae9mtbCC6jsruW5s7y3NvNMFaP6yk0KSW0TLJGfXuFjg+NP3nxYRGyB/O/3Uf4P6/wDQ+tMQZXX8I4/8z+fD+fH+pxfTP+ZJtPzO8kvObf6+63C3MdnPC9rdI8E05CwfWFaINbR3DMot57j04Lj/AHTI+CPqqv4/p/zf4P6OX/apfvf6DE7X5f7n/VIfz8X87LDixx/iksufzR8kWt1fWtxeyxTaZOttqYazvALVnAKSXDejxgtXBql5KVtH/Zm+FsYeqq/iPBH+v6f3f/DJcceDH9c/4Gc4GPPu4/8AM/nR/nfT6+H6P41nlvXtTGrecI9bvoprTStQijsTHCIlit5rOCZIqAyPLJzl+1yZpZG/doi8IlrGQDHxS58cof7jhjGH9aXDCHqnKXp9TPJEXGvpljGT/Z5YSlxf8kuL+GMY/wCnkd6D5k0nXYJpdOeWttJ6NzBc289pPFJxVwskFykMyckdXXlH8aNyXLa2tpv8f8T/ADo/0o+nijKP1Rkwe3816lc+ddT0K48yDRvMMdxx0zy5eW8ItLmw5BluLaVo47i6nliSXk0V08VtLzWS0f0f3leCyATueL95H+ZDjl6Yf8kYcXH6/q/yXFDwjlBBNbCv3c/4ZT4I8XF9X0ZsnD/B9MfTP1cclt/M9laXHmO4u9SnvYNOvIYGsYdPuGmtGkghpBGkMbzXvqtJ64ljST++4fZjxhK43z9co/6X+Hh/ofz/AOKPq+lnKO4H0+ji/rbz9fF/S/u+D+fDh+uTtN/MbypqVnf3VpLdsmmTfVryGTT7+G4E5T1PRS3lgSeabgQ/pQxyScf2cMpAAHpM8MP4uKUfr/0nDPj/AJnh5OL+7nwwvcjuHF/pvp/03/E/zopxoutabrWnpf6dI0lu7PGecckMiSROUkjkilVJYpEdWV45ER1bJ0gH8fT+P50f58PXH0yR2BLsVdirsVdirsVdirsVdirsVdirsVQ99d/VYOYX1JnISCGtC8jfZXv82b9hOT/s4D3D8fj/AKR9SsY8sz+ZNf8AJ8LT6qbTUJLm7iutStIYVkVYLqWNRBHOlxCuyIv75J/3f80v71ZSFiJ/nY8c/wDOnjhL/imGKdmW3LJkhH+jGM5Rj9PBxcH/AB6X8yQey1bzgPJ9+GjudX1O0vZ7C3vbBLOK6nt4pfT+tLHcvDZ+ui8wy/3LzR80t/Tb0cp4yYRJBBlfHw/w8Ep8M+GX8OaMISj9X98zhYnIdIkcHF/HxRhP+H/U5TnD+D+7/hTvyXeQ3mgxXMWrXmsK7yBrnUYYbe6R0Yo8MsMMFmInhdWRkeBZFb7eXy6cv60f4vx+PVxMIXvfF/Vl6eD8fXGXq4+PihLw+BPMizdirsVdirsVdirsVdirsVYZ+Ynna50KTTdJ02n6X1cyskxtp776vbW4Uzziztf9IunDSRRxwxftSeq/7mGXIg3Kj9Ijxz+YhGMfq9U/58/RCMJylxemE7IxqPEd/wCGMeLg/EYR/wCVk/Dw+iWaM4g9b1vVB+Vj635Y8yfXpIIzcHWby1hlmljRz6kRiiWzhgnVv3LepbcoeDJLB63xZbKP7yA5RlPFH0/xwyShHijP1+nJGXFxQ+ri/dcHpcecuHHM/wAcYT/zMkI/zf8Ae/7qPpkeedtQ1e00mI6fDqRSRx9dvdIjtJ7q2hUFmkSC75ibcBTHDbXU7Jy9KBpOGUyNSF7R/nfL6v4v4uLij/MbIH039R/H4+r/AE30pn5dnguNDsbiDUZNXgmhWWLUphEsk6OOSuwhjgiBof2IY/8AVy2Q3/H49X1fzf5rGHLe/wDOHDKP9CUajw8H0cMvX/P9aYZFk7FXYq7FXYq7FX//0/TmtW2qXGnSRaXcpZ35aNobiVGljXhIrNzjVo2dWUFWQSR8v51wdR7/APY/j+L1cH1cM/pSKYT/AIM82y6xrXma2h0zy95kvNMmsLZ7GWS7iuLhirQXV80lta8nt/TEcS+hPwjkk+N14xYYemJH8+WOXD9P93x+Jwz/ANu8X6vD9PBGXr/gdjkF/RC/V/lJ8Vfw39EODi4PF9XF9ePg4shIn5efmDDpes2kFrpzNq2padqdbrWtQvHjaxeAvGbi4spJpBJ9UXgx4+n63prHwhX1BGIBj/Nhk8T/ADfT/suKP871/V6fpbPFJJJ64Z4f+SmTxPVwfTjhw55S4IfxY/p/eynAw1nyd+YF3/iX6vaaTXV9W03UbT1NQuVpDp/1fkJKWLcZJPqaUC81X1n+P9z++EI0I/0cvi/7n/iWRyj/AKUSwf52TxfV/m/mP87w/wCHj9BXbXN/5p8x/mL5a0abSLiz1CeK11W7+vs9zaiTTobaYx2kcDrN6bJJGDJc2379Hjf+7yMMYnjI/g8Qy4v6Po/0vHw+mfr/AJ3DPg4ZOTMYSxyjw+JDGPTL6eOObN9X8UuHjjxQ9Hp4fVDxOJNrz8uPMGo2fm/TLtNPjsdXubO60lnlkvA50+OCOOO+t3ghX0pvqiGdY5pfhleP9n1HkeKr24vEOXh/glx/VD+j6fpnwy4JS4+H0eqMZiPCBfDHD4HF/H/lPV/0ul/F/B/T9En8j+XV0WyuEPl7RvLkkzgva6GecUnFaCSR/q1j8e5UJ6LcF/3a3PilsiKABP8AxP4/nen+bw+niccR3uhf85JPOHkvzP5ksZ9DvotMvNOmuXuLLWpZJo7/AEwlyY3toRFKstzAp/dXC3Vnx5el6TLGzzwx7ShI88coy/r8E/E4P4eGM+GOOfqnxf3nB/kmeQ+k8P8AEOHhn9EfTwcf9P8Ajn4fDD+Z4vq4oVPoP5k2zec5tHTTIL3W7iGTR7qS8nJjVLaO1Z5l+psqShIRLGq+unqPwf4Y+UlXDLh4e/Jxz/4XL6uD+n6OH/P4/wCDhnbKYuNb+Hj4PX/FPink9f8AQ/e/zvVwfweJ+7A3f5c6zqHlSw0i50bRYl0W8ivbLSri6m1O0vm4ypcfXpZ7SGT1ZvXeX1vQuH+s/v5PV+xlsz6oyFen0cH+1cPDHw5erhlj/q/THw/8pxxqxyMRKP8APA9f8cp8XieqPp9Poj/F/uIs28o6Omk6KlqukadoZLu7abpG9qhY0qr+jac2cDkzfV4v5Pi482lI8t7/AB+P631en6WMYgE7c05yLJ2KuxV2KuxV2KuxV2KuxV2KuxV2KpZrvlzTtbihjvXu4xA5eJrK9u7B6kcTV7OWB2FD9lm45Hh3vrXD93/EJvamKaR5Q81eV/KP6K8uiC8v572ea6fUdTvuKQSzO49CWSK+dZfSKL/drH6vOdvVf+8kdxEdIwjGf9aMIx9P9Di/q8MPTj8P6oVRiRxG/VKcjH+pKZl/ys4P63r9WTxPpmd28nnm20VFh0bSVv0kEcenrqVytuluF+19Z+otI8nL/df1RF/4txPSv+J4f6v4h/N4WcRzv/N/i4v53H+J/wCy9Jloemy2UE8lwEF7fTtd3giLGMSOqrxQsAWCIiJz4p6nH1PTTnwwmgBEco3/ALKUsn+6n/x6X1MYR3MjtKdcX+bCOP8A3OOKY4GbsVdirsVdirsVdirsVdirGvMuh60+taZ5i0FbafVNPiuLOSzvZZLeCa1uzG7gTRRXDxSpLbwujehKrL6kXH41kjYyMbA+mdcX/JPi4J/T6vryQ4PR/ecfF+74ZE0Y11ieKP8AuZR/zv8Aef1km1PyV5gh/Lu/8v6MllPqmrT3VxeNczS21tG1/O9xMYjHBcO/pvJwjVo05r+8Zl+xgFx4AOWI4/8AO8KcckvT6uHxPV/HLwuL/KcLCQ8SM+L0yyRlH0fT6oeF/R4uGHqnP/K5P4MfieiSXtz5yjtrE2OmadPcuo/SKT6hPCkLUG0DrZTNcCvL+8S1/Z/m+CRri2+n+d/F/pP+riQKj/S/2P8Apv8AjkkboulppemQ2SsHKc3kcDiGklcySMFJbirSOxVeXw/ZxPQDlERh/mwjwR/3LGEBG/6UpT/zskjkl/spI3AzdirsVdirsVdir//U9G+dtfv/AC95W1LXLKziv5NNgkupbWadrYNFCpeTjIsVx8fFfgX0+LN+2mV5J8Ivp/F+P639X/etmLHxyERzkk9p538w22raNZeZNFtbC38wM0Om3lhfyXwFysLXAinSW1snj5wxyskkfrLyj4vw5Jl/D6jD+IX/AJ3B9bj8fpEv4ZV/W9f0fji/m+nh4pRl95PLBaTTxQPdSxIzpbRFA8jKKhFMjRxhm6Dm6J/M2VTlwgluiLNXSQeVvNWp6/pmgaomk+hYaxYm8upjcIxtZSIzFBx4q03qB5P3iBVT0v8ALXJ1v5cMZf6evSs48Nj+KM5Y+H+pxx4/9ND6f6X9FkmBi7FXYqwu783edj5wv/LmmaDplwLO2gvUu7nVbi35w3DyRpWNNPuOEgeB+S83Xjw+P9lY4yZA3/AeH/TXwf7H6v8AffUynGgD/P4v+lfBxf8ATRlemTahNYQyajbJZ3xB9e2il9eNWBI+CXhEXQ/aVmjjbj9qNG+HJlgL6onAl2KuxVB6tdaja2Yl06x/SFz6sKG39VYKRvKqSyc3qP3MbPLw/wB2cPTX4mwdR7/9L/SSAN/cf9N/DH/ORmFDsVdirsVdirsVdirsVdirsVdirsVdirsVdirsVdirsVdirsVdirsVdirsVdirsVdirsVdirsVdirsVdir/9Xv35qvJ/yrnzFBFb3N1cXlhc2ttb2lvNdSvLPEyRqI4EkehY7vx4J+2y5RqN40Ocj/AMe/zfp/i/q/U5GlkI5IyPKJYJp9lCfMnlOXylZa9Jf201NZuNeg1ZrWDT2h43Ail1tf3MzyekI1090kk4/veUC5lX++P+pmM+L/AKdf7b9f8P0fxT+mLhcP7oX/AHg4OCP8HFf7yUo/3fpw+Lwz+uPFw4/TPJxKWWgJF5+utZ8wSa6vmCwvrqeyks9LintJtPIkeGIahBYSXDwrbPwaylv/AFPrKcYYGf6vzx8UQMZoeqp+LxfxTl6eL+Hxv8nLD/eeFHgh6fAlwZGaInMAcv3fB9Pp+nj+vi8Hin4niS/d/u8k/V+8kt8hGSO//LtZNK1G3u7PQr2wvJ59MvoVhlY2/pxTTSQKkYLW8xXm/H/kbHzkIniJHM4YQ/z8fD/ufX+Jt2onGXGed6mU4/zvDl43q/zvFwfjFPgT8i+QtMv7+4TzOmrz+Ybm0ns/MlteabbQ6fchiqtIb6KxgW/XkkclmXvri5iX9lP3/ERwwlh4YioGMfq/vIZfq4v4ePPGfH/hHq4vVPxP3seKnLL97xDpOXB/F+6lxcOPi9U44uDh48XFH1QhGX0J5o3lHXE8qT2i6db2nmLy3YXmjeWNS9OFC/JKRXcTIv7lZUEHNQqcZ/rHwNHwbJZ5GUDIfVkj64Y/3cvR9cMf83jl6tP6v3cPClxRlxsNPCEJxjL1Y8c+P+d9X+y44Y5cGaf+VnxLvyj8v6TYXN9fWR1qG8vIYhqtnqumwaZCs4Zm5D6vZWMN3ccmkWS5ikuua8ec39zloERGo/3d+j+Dp/Dh9Pheng/ycPpj/Mk18J4gZfVR4uUuP+tl+qf+1/vP8pkl/GlXmiLQ738y9Xk1i28yR2A0m0sYrrSbXX44nmWa5eVeenRiO4VUliI9T1Yfi4r/ALsynBKuI/0o8PEP5nFGXon/AEv50fXH6fRJyZy9MAP4eP8A2fhcHq/zZfSj/NthbebzpF1p+mXmkeZ7YXNzoeu3OnSc7aGEPEVn9a3mRPrasfTs7hfV4N6/BLhEiwTHDIyABIjxZY/w5sUv+Q/H9XH/ADvC/eYfX9cOKOWmNcIje3Fw4+fpyQ/yv8HDCEo/xcMM/o4JeqOSBfANEutD8rtceTry28jwQXVvqXld9JnlNtfMY3gllsfR9a5hFLkLPHbTfvpknfg3N478vDKVy9RMR4Mv5n8+HDHi8LLwcMYT+mEIZccMn76PiiG8O6UZ+v8A2yPqjxR+jxMf05ODg/mejHPDwxC+bvKWl3k2k2N3Drdl5Hj0uKHQ4rDTRqU1rcRO4JliuLPUb+yma3eH6tOiwSxem8crwyoiZXwk5SZX4vp4J8X+n/ffTDJ4nDLLk8X996JceTwvTbKUTAUB9U/EjXp9fDw/ufolj/vfT4fp4uH6JptFpUkf5q210mnS6pIEVLi/1DTJI7uyCWRX1rTWERbWaGUt6U1hy9RbmWaaP4OaZIS2n/CCJy9Hpl9UOHFw/wCUj9U8cv4P3X830V8G0d72hH1+rj4Sf3np/usn8/i4IS8P+dk/eROLTBaeW9VCeX57pDqOjTwatFoF7aancNDf/WZhe2ywlri4tIVdpNThjWG59Xh/ffCw/mX/AJPKPp+jgjCPHl4P8jx+uHB/N/0kbYxFzve8eb6v4Z5OLwocf05vX4fh/VLH4fiT/wBVZ9qXkqGLzheT2OjQXGk+dLQWvmGQwxAxSQVYSyh1DutzA8kTK3PjcJA3p/HM+DHjAEoH6b8b/O+meP8AzvRkx8P0/wCE5OPj4WmZJImPqrwv+In/AJnrjk4v7z9zj/gSDX/KMFx5+ZdWOr2lvay2T+UZNI022ubaGKJI1MIu/qN1Ppx+sRN64a5tLZ7eRPi4etxcG8zL/K8dz4/8pjr0+v0/u/rjLBx8XH4kuD9/65ZoR8MRiKhwcP8AO4cnFL18EuP1xj4fhZOD+D+djew4VdirsVdirsVdirsVdiqB1jVH0+19WGyuNRuXPGCxtPS9aQ9TRp5IIECqCxaWaNf2ftsiMCUgd5r8fT+P60vRxSSq086R32h/pPTdJv725Wd7W40dBbxXkM8RKyxyfWJobcelT7YuGjkXi0Dyq6chxWAR6hP/AKR/i/p/u+H6uP8Ao8UmIIsjrHb/AH3+4l4n9Rfpvm57zTL68m0a/sbixn+q/o64Nm080pVGVYmguJrc8zIsdXnRVfl6nBV5ZI8gR6uK/wDYyMZf7iSRzo7V+Px/WTPR9Qu7+zFxdaZc6TKWK/VLxrZ5QB0atrNcxUbt+95f5OEhAN3sjcCXYq7FXYq7FXYq7FXYq7FUq1/XZtKiQ22k32sXDhn+q2Cw8ljSnJ2kuZbaAbsoWP1vWk/3VG6xy8IylQJ6D8f1v9KzjCxdj/ivx/O+j+lxShxBJ/OMD6JY6tpGm3uuR6hAt3b21ksKTfV3UN6jC7ltY1+0q+mZPWZvsRtwk4Tyg45EH+D6uH8er/NYxF8/Sf5svq4v4o/5n8XF6f6X0cSi+bbK58v2mtaTbXGqx34U2VnbiOK4kJqWXjdPbRxtGFf1Fmkj48GT+8+DAdqr1X6vT/Ml/H/V9Uf9MxgRId1XH/Pj6eD+txen/jqaafdT3VlFcT2k1hNItXs7gxNLGf5XMEk0Nf8AjHK64SKWJvpSIwJdirsVdirsVdir/9b0x5h8w6X5e0mfV9VaWOwtRzuJYYJ7kog3LtHbpLIEUbu/Dgi/byMpiNX1/H+b+IsoxMjQQOi+eNC1m8S0s49QjlkQyRteaXqNjG6rSvGW7t4ImahrwV+XHJ0bI7v+kWHENvNP8CXYq7FUn8z+btD8sWkN3rD3EdvPMlvG9vaXV4fVlYJGhW1imZTI7KkfIfG7cF+PADchHqb/ANj+P91/NkmtiegW6p5w0TS59MgvBeCXWGEdgsVhez8nK8+EhhhcQPwDOVn9NlRJH+zHJxkIniMeo/0v836vp/H9JiDceL+H8fw/V/F/pvT9SdYEuxVLbXzHod3rl7oVteRzatp0UU1/aJUtClxy9LmQOKs/Bm4cufHi/Hi6YImwSP4dkyBFX/F9P+aiLjU7G3vbWxllAvL3mbaAAs7LEvJ3IUHjGlVVpX4x83ij5epLGrSAu66fj8f8dXhNX0/H4/q8Uvpil0XnTy1L5ol8rR3nPXIYvWltRHKVVaK1DNw9DnxdX9L1PU4Ny4cchGQJIHOI4v8ANvh4v9N6f6yziYgE/wAf0p3kkOxV2KuxV2KuxV2KuxV2KuxV2KpN5p83eX/K+nre61f29jHLIILb6zNHAskz/ZQPIVUeLMfhROTt8K5Eneh9R/H4/wBLHinKMVOws8vx+P8AZT4YcUkF5V1XywNAvdS0vU7bU7YSz3epahZyLNC07fvZQsiFlb014oq8uSoqK2JjwQAA5Xw/05SkZy/5WZZz/wA+XBH6UQqUzy4pEcX+lEIcX9XHCH+b6/4kLf23kyx8mwW/nx9MSxu39W7XV2gW2a8nZp2A+sHgXVy/p/tKq/DhyQjYid+D6f8ANjwccf6UvV9P89lAk3IXv6v8z+CM/wCr6II/yPA9vozwpcy3mmJcS/oe4nkeaVrMkGPlLIS8qqxdYZWZ2kt/Sf1JPt5ZK6HF9e/H/ppcH+d4fBx/xcf1+viacdWeGuDbw+H1enghx/V/tvif0OH04/RwshyDa7FXYq7FXYq7FXYq7FXYqxrz1q2gQaYdL1LzVH5VutSVks7r6xaQXLcSAwhF0siv9pVbgnP4/gZH4tkJAy2H1fzfr/q+j+L+r/H9KeIRFnl+P4koh87WXlfyhoFr5s1ew0/X7y1SKM3jxWEbvGgDzNE5jWJFWjvGOPF/3CfEyLk5yMz/ADJSjxTjfH4XF9f/AAzhn6Yf6p/O4OPJGuPpH84cRjD+lz4P6n7v6pfw/wBKcoQmy7P5OSeVtIstX1LSZ9LbkNFvrm5hjeSdDSS4srjkji49RuX1i0f1Fkb4HyJxgECI4ZRiI4+H+8hj9Phxh/H/AJOH/DOGP1JiRwyO3DxS8T/U/EnxTn/Q/in/AFfUynymmox+XbGPUZZJ7pI+JmnBEzxhiImmBCn1mi4Gb4V/e88sl0v6uGPH/wAM4f3n0+n6+L6fSjHyPdxS4Pq/uuOXhfX6/wC74Pr9SbZFm7FXYq7FXYq7FX//1/QP5p/+Sz81/wDbIvf+od8o1P0H4f7pytF/fR/rBLobzzroHlXV9a1Oa11g2Wkpc6bbWVtJaKXgildo2jkuLtmdv3f7xXTl/vv4cydVIR4rPCeM/vP4IR29fB/tfrnKPF/nOJpIcXAP4SB/W/030/1fpSDXte816dpeoPp3maXUre88uXmv2OpiKwMlrNaem8Yi9O3+ry2d0svFRNFJN+6fhcNy/dwzg44zH8eEw/ry8Tjh+8/5VfwRh/G3aOIyZMd/5aXhyx/6X95i/j/d8XBk8SWT6sH9PxTiS98x/XtC0G58xy28+vwT3x1eCGzjdZLeKA/U7OOaKeLjJzmuf363U/oxyr6v+7EsyY7nIRPD4X8P8eTinKPFP/a8Hph6Iwl68Hr/ALzxseBJxxn/ADjGP+wlLv8ArnL+tD6/RDigluvan+ZcuqWnlTQNXs5NWs9MS8m1ieWKyF7OsslvLW3NjqaSRRPHG11FbvaSRvKqetHzXjVZlOUhQjDg/d78P7z1ccv4/DlwcOL97/Dk45ZPRwXSjERG59cp/wA3jjGHDw+r6PE9f8WH+Di4fqgn35k3Ei+RYr664cba80q7vZIWLRJHDf28s8gchf3MaK7mRuP7tebZdEiOaNXXHwf8rBLHDi/zpxRgvglxfV4WT/TeHL6f96jvM8sUvmHyjbxurz/pCa69JSC3oR6fcxvLT/fayTwoz/Z5Sx/z44jUpD/az/00xMozAxy/p8EI/wBbxI5f+meKcmLv5u8zaZrPmOS/e8uJrax1G+0PTUWzm0u7isygU281vEt/HcxMViure6kf95K7Qc048MeU6xSOwlERlKeS+HH4nHwz9H14fT4kv8pGHB/XmcePiyRH+TlMQ4v831Rn/NycXicP8MvD/wAyASHzP+Ymj+WtQ8watqWm3OmX8VpJpN2LpL1Lb61cLFJckw2OlI1jBFOk1HeWT918d1xk5pcYcJGORPFxxx8X8fq9P9TxJ8P7n9zGHHP1en0tOL1+rpwTnw/08ceOEIw+v+dHL+9l/BwR4uPiOfK2nXtj+aGsRXerz6y7aJpzrdXSWyShTdXnwn6pFbxMvdf3XL/KbIY/49v4of7mbZMHggbu/F/6cf7D/j3q/mi9KvDJq/n27vJ2tZLCeO0hu41iMsFpFp0NyrJzR1PGa5uJVWVJF5t9nj8ORyzEMHHf+qTn/RlA8HB/yqx45f8AJRnROSEa24Y8PPhnxznxy/o/T4UuH/UYse8vaVq2i+X/ACdfX9/dXOu6nq4urlbwwesBqcMklzaloYogyRL++40+3b/u+EUcUUc5x8PLCAEdo5MWSUB9X7ueeeT/AD9Tjh6vqlxfvOOcpyli3xY5TiDIGUMkP4OGHiwwQnKP878tk4JQ+n+bGPp4erYtjsVdirsVdirsVdirsVdirsVdirsVdirsVdirsVdirsVdirsVdirsVdirsVdirsVdirsVdirsVdirsVdirsVf/9D0h5u/wb+hZP8AGH6O/QnNPV/S/ofVedfg5fWP3XLl9jIS4bF1d+j+twn6f6XBx/5vEkXvSv5c/wAN/oS1/wAN/U/0HxP1L9Hel9U4cjX0vR/dceXL7H7WWzv+L7f5v8P+xa4cP8Pf0/nfxf7JjkP/ACpb9Cax6P8Ahv8AQXrL/iDh9Q+qevz+D65T916vqfZ9f4ueVjh4I19H+T/mf5n+bw/S2C/ElX95X7z/AFTg9X1/xcP95/s0Vf8A/Kqv8G236Q/QX+C6p9T+sfU/0XWp4elz/wBG+1y48MOSuIcX1fwcX9X+H/kn/sGOKqPB9O/Fw/1vXxf8lPq/p/0lPzB/yqL9B6T/AIi/w/8AoLgv6C/SH1L6pw4Dh9U9b91x9Pjx9H9j/Jyw8Xjb34//AEu+of5/18P+dwpH07fT/sfx9TLJPQ9BvV4+hxPPlThwpvWu3GmVzqjxcv4lh04fgxfyN/yqrlef4D/QXKkf6Q/Qf1OtPi9P1vqv+z4c/wDL45Z6uHrw3/m8SNr80R5e/wCVdfpvVv8ADn6I/TnM/p39HfVfrfqc2r9b9H97y9Tn/fft8srjXDt9H+xZTvi9X1V/F9XDt/xz/Yofy5/yqrjrP+G/0Fx/6aH9HfU6ft/72ej/AM9v7/8A4s/ysB4fBF/3H/SnkP8AM+jg/wA3hTvx/wC2f7P/AIr6kP5R/wCVN/pKP/B/+Hf0l6Enpfoj6j6/1fmPU4/V/j9L1OPP9jn9rJi/x/N/6SYbf7L/AKWcI/2fh8H+ZwqPmbTbCbzJf3c+sraaPDpsa+a9La1aRJ7b1JGhdrjlwhoqzxzKI5Ga2f8AecP3MiOKxK+Y44cEf5up9Pq/pcXFp/T9P7uH8PGyO9CO2Tf1R/vvC/m+n1/V4ng/7Z4vg+rxE/uoLAeYrCe+ueUrCRNGtOBEayCMmZ+W4adoufCrL+59T00/vnyEAeOW+/D/AKXFxQ4v87xeD/YcEY/vJZIS4ajy4b9P/DOGfD/0r4/9lxcX7vgOskydirsVdirsVdirsVdirsVdirsVdirsVdirsVdirsVdirsVdirsVdirsVdirsVdirsVdirsVdirsVdirsVdir//2QA=)
Compute the combined sample proportion.