PRÉ-CÁLCULO
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)
II e III, apenas
I, II e III, apenas
III e IV, apenas
I e II, apenas
II, III e IV, apenas
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)
II e III, apenas
I e III, apenas
I e II, apenas
I, apenas
II, apenas
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)
R$ 7 280,00
R$ 23 580,00
R$ 14 560,00
R$ 29 120,00
R$ 48 000,00
Sabe-se que o lucro ou prejuízo da empresa ONXZ com a produção de n peças é dado pela lei da função f(n) =72x – 6 480, com x ∈ N . Quantas peças deverão ser produzidas, no mínimo, para que essa empresa tenha lucro?
II e III, apenas
I, II e III, apenas
III e IV, apenas
I e II, apenas
II, III e IV, apenas
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)
II e III, apenas
I e III, apenas
I e II, apenas
I, apenas
II, apenas
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)
R$ 7 280,00
R$ 23 580,00
R$ 14 560,00
R$ 29 120,00
R$ 48 000,00
Sabe-se que o lucro ou prejuízo da empresa ONXZ com a produção de n peças é dado pela lei da função f(n) =72x – 6 480, com x ∈ N . Quantas peças deverão ser produzidas, no mínimo, para que essa empresa tenha lucro?
II e III, apenas
I e III, apenas
I e II, apenas
I, apenas
II, apenas
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2VH3uXF7sasg9Pe+2Z6HSqGuS5IA6stJHHGmtdK87iWHPt1Squs++dkC5ybKPAJyrAjVUfDp+YflJ9QwV4gO4+dL9h+VPSnRXoPgjunGLgQgE/hPiA+uwxH06frfjku0mB+XC6SbYJOlBgPpwOxJmtywrMh9NlyT4UgN5f9Q/T8+H0odZN8GcpMB9On6X0++SZD6f36fVnVDofTp+h8s8c3L/1f777ufvY1Xw4PVbfQR8FRoFRYBQYBUaBb6TAfDh9o2ZOKaPAKDAKjAKjwCjwWAXmw+mx+g76KDAKjAKjwCgwCnwjBebD6Rs1c0oZBUaBUWAUGAVGgccqMB9OG/r6rz1+1d/g36A4Lk+qAGeGv8TIGfrouMdfkPe/LfRRLq8U739Hhj7wOxv6MX/Fv+p8xu8V9vmL0mc6+lxNP/8bS55TcGa8jgL29Lu/K8+fIq/Ts4cxvccL62HkBvhpFfA/0HaPjyaKvMc59IX0tKI9gJj/scD8D97ZG17a3cvZl3nGPIDaU0CqjzUz+wFzC0FfnmKA1+mInz7kkQe98Zx2vbmF08R8jgL3eEZ9DtOPZZkPpxP9fAicuM32KPCbAjxE7vngv8dDyRfSb2S/qcF6eXnnv7p89uGUf0p1rw/fZ5TY55vapC6ct1sGcal3vV5hEsMvOWiT3yp27F+vgGfp65k8nsF8OD1e48kwCtxFgflwui6jL976AZsv57pnFl/43Z+W6PPqMy+7+lGCHuqGTleHuolbryuef9KUOvvBu+pNxZjrUeAzFdj+cPJwe0Mxe2NA2JstH0jVBz9iEoObKkeNx/fKP/F5w2WOvPnMD2bWlD7wqTzyppZvxpOvYujXzX6dJ8+qRRfX2RKDNRowwKuY5rV39i0xjO9yHdnItcKpfckcao0tMex7Z7M+emBN5gbPwT7x+thHfXPOOONvmT1jYl85F5kv6wbLWvBRM3M4ZzzrqjsY+OaoZ0Dd0+doLZfaP/jXIU/n3JeHePh0PUldcj9rpQfZB887+dIuD+f088ywl/bk/Fnr3Zrvwcc+UPfqLKhXN//1r3/9ccbUTO5erzimn7289d6pObKXcAbf4R78sh7PVmczdme2FnHqPVj5gGkPEr/irHqTMa6tsebKe+0jWluTNZp3dya+5rde+4APZ0Q7uYzpbOTOuuUGxkfHr0/QAzRIW0AS0maj8XNo89oi8gbC3xibmAeCNaLsDnyrfx6WvDnkbl7j9Eke3tTygLNNwwbGlYaAnfFgVExzHc1ZG35wFxc+lRN5ibEH+GadapG2o/zugVlz2VdysO8whzy9xse88kyu9CdxyMe1OODXXHCoPvglDtcVW65XZ3mrr7mS4w4mtakf/mqkxlznPj7kSJs14etQD69rHs++94J+R7Pc0HRVtz6Ja6/k53XW0OVVY/J5XvCzNuOtv/YaX/mwd9Qb9vkl745TtRl3NB/lrXi7Nde4W669r+Ce+u5iGe9ZqNcrHPtPTnt3RaMVrlieM3tvT1NbfeSCBg7q4Hdl1NzEii0OOeSirfrUa+/TK/3xLGYN8mPPfslhdyYWfo7KVfvRzD2bGPjKzZ54f+tnH1M/dbEW9NHf/F0u93bnn6diN+J/fpK2cZ1YtYiOcOJ4gBXqIqWlex54OcnbIJvEdfq7z2yDknPuf3SNhmi0O6zFQ1LjujrUeBUDRtenip3XqV3aWa+0kgf7+oDj0JZ9qvVSX6eXfQKLffzORsU+81/tZ259rNXrs1l/NMjR9TP3M67TD9/s1arm9En81dpc2T98k8/qbOdZ654hq5zozI8YhhxSf/G6/qe/GF0u+GWezuezbDs1w0U/5q72I76pC/FcXx323fMAjvepZ4sZ3fM5pNbkFOOoNzu8rAe8HOSXk7mSi7asX+6Jc7Q+yo0mDtZg5/DsYlvdp/hc6a+YmZv47A/50o+91CA56quOuUdc1Tz36xoM8uZQb/PjU+vt4shd9Uxc8nSc0+ds/bN7Z56NoElQsRPGhiPg6hDhTxEU6mG9Injmc21e+PlTKPdqDnPLsxOeplGnPrXR5t+dxZGj8268tXRcwYBvPWjWSaxDm/mZa5y+3dzl0U9sas1h7fBwnXVoI95hvdrIa1/1YcZmb1ivasGeNbMWO/F21/JLbYld2Ve4cO/q6nTGr9ZAvpXuaIw/I9fJRb61Z+mTa3uV/WNfHObsScZSq/1hLbf06db66m+9XMvb/oqfOHLGH6zVEOPIZxV7b/uVmqlPTWpfjnhZL7p0uh3F5l5yrT3xbFcf/DgrjjzbaXd/Z1YDz4QxaXedObRlnPdL2sTr5g4DP3GMoe7aI7Xp/I2rONpXM/WRix/cGF6bX85es2+/OtzVfb2ydxjYOn/rU2986pns4uCMfg7irTNn92+Ztz6cMrFFaFPgbLREbBTNyLX7zll8FuZav53ZG19exGAjB2PFwwPzr3/964fIGW9ecGyceeTIDPbuUK9ssLZdDPyoKzmwtkfJV0zrlKvx2B3YrFPb0dzl0b8efu2eH/K6Ts21Ja/aO/LaV3GZsalrV4s4aOXQlvnc253FqP3wmv2dAfeurtQZnuCmnzbyuPYsmNd+cL06b9axy9deZf/ATxy42hO5yMEaVnzS37X1gUseY/PcsmY/bcbLecVLPzE67vp81nxWszWpZ70+4+nZQBN1PYu5ug8udXzWSM2sK2c00ifPuzb2HeqTNve6ucPATxxj4FPvHc9z+ifvXIuzMxsHvvcnNmvyvKtFva45OGti1vnKPQNO9VcnueFT7+UuDh5iMec1/LXVWq5c/3xzHERZQLpQDIRseEfGxnCA9GddB8WLw54+2MlRxarxXq9yEA8WIzkZx5yHPOtKH3BsiDHM1k7c7uhyiLOLoZ96wQ9ca+WaXw7rRAe1YM5BfI3L/bru8uhjPg+/dntFbtd5BrRZG3Hy1UZeaxWXGZt96mphr8ZV7MTbXYvB/JHR8QMvdc61udSa/K6r7nkv51oMZuuosemTa3uV/Usc8LInGUut1MJgffUe8j4C37X44omvnVnOxOC3GuIe+XSx4J79rmKSR0y0lpu6WxN2Rr3ueGqz54nv3r1mz+S98HZwzIkWq6EPGji0ZZz3S9r07+YOAz9xjEFze6jNs9v563PLLC5nRB6eF/C4V+CjFvW65iT2lnO8gyM/9SZXvZe7/PCX05m2lcfu9dab3gISlGKSlA1JH29GDhCjK1IcfTKeNUJVsaqP1yss4snNqJyMhb8+q5xZr3HOnUbudXOH1WnYxR7ZzurwZkYHtWDOgQ67mhN3VPuqJ/JgXx9wHNryXMhXW/Z1FdfVkhoZV7G1X527vl7FWOmZ5zLX4qsptVgPc47E3vHJ2NXaXmX/8M1cneb40B/2GMzotzv0J8YfXBzm7zDlzJ75jctZ3Fpb+nzm+qhma/I5Vq85M9aTnPVz71lqTY63rq3NZ0aHk/eN+9qId3ie0uZeN3t/1dziGIPuVXP7jI849V42/soslr2uuT0j5qrXNRc8PW9178p1PgeMUyf1xgc+Obo4avKervURm9om1pX11lNKsfMAKLwN78jUOA+jTYEohfNjgCWeRXSFu9fNVVx5maNyAqPy6nw8QPizXxvIdbV1/LThKydsHhLq3R3w9oAYA6Y26/LgeU0Oe8BafzDghe1KLcR1MWLYAznCJ/N6nb3XBmdH7UvVEL/a/3qNjzqogbnglPm45ndl2EexjYUreXZH6kOMGqqpecRUG+LMXfWx7qyp+oiTvTjjrH4ZI456dj7WZA1en+Vz3xzUw09tun01cY+Zs0EcczdSry6+i3m07ahmNbaeeo0+aiVPfbRnD/V5llmu1rfLy3NFfA5x7HP2WFvG1HsusVbr1f2F3g74yQWbfNPH3hnjnHHazmZi7Ddz1mgetajXFduewDkH+l05S2orhtfJD97wyYGt5iZGG/6pUeImztX1z+6dRGZCi2HGzrDZCeNNjogObcTySyFsgnuJb/zZXDHIneLV/ObyoIhfcVJ8fLg2ljnrEONsznh07DS8ggGeB8Y4MeXoA8F6qx5cU9st9VRNPBtwqecn99S6s3VnRxscU0NrtHbmVS2pCz7qILbXySlxj9bGJrerOGoiBryoN/uS9bPGB3/yO7In1AwPfHKkFuypQfocrSvX5Fzj3HPOfXmk7Wyd9XW8zQN2N9x3Tu3UlxzPNI5qljM98Tx49tyjVkfa1CDnZ6rdero+W89qNjZrE8e97L02dHR476TNvaM5+4Xe4mRM+rDf3QvGZQ3JOfGO1okDnxzWjQ+DXDtnIPnvxmRe1nkWqV+e6k2OyhdbvbfJn7bUC8xO28rl7PrnHXTm+U32OWgI6U3zTcp6yzK4iXZu6lvE8aa9JfbdYniwcU/5sH2m+u0j/K68ZHxOvOKzAs7+6ovmmXpzlQsvvEfd71e5fMTfM/kRjEfG+mHhGfLD5ZE5Xw17PpxerWPD9/8KPPLDCez8p5b/J53Fbwo884cTZHnZ8hK48tL1pXEl5jdhxnBXBejFM36cXy3y2T+crtbzjv7z4fSOXf8mNT/qw8kPgfknrb2Dol7P+lLLPz3ig+hs+NHEPGfgTK3P2beHn5PtsVnmw+mx+n4G+vlT5DNYTI5RYBQYBUaBUWAUGAVeQIH5cHqBJg3FUWAUGAVGgVFgFHgOBebD6Tn6MCxGgVFgFBgFRoFR4AUUmA+nF2gSFP3f+JnfbfivyH6nf0Po3Xpovf79ofm7Qyry+rP356N76t+lm38j+vXPzKtX8DIfTo/+i8DP+hdbPWAf/XDy3yzyxcX87DVbO72/50eTD+DVgz41umde63nX+ZEvWP/C7bP/g4UaJE/P46v+W5zWtLqf7nXe1emjH07yzfv87HlIb7q8nrvE6vyONMjYozPAswjfqrN2cY5yuaeWxnR5q05X6zLXPWa55H0DburPnnVVje7BITHmw+mJ/xs02SgOBYe8Hpz06dYepPoBAE61dfFfbfOGuScPHhLdA4gcfGDmQ4TrV9Dpnvo8CgvNH/Xw9QF69f54VK0rXM9z8vQezXO3in9GuzU9+mWlTh89Q/LNHrDmfK56gL3Ly/Mh6xa786290zd5VB+vPd/1uQUvODi4xuds4AOmo9auHnLzeqcuMe85r7SCN9w8G7WOe3JIrHOF0/sL17y88oDci4qC5yG6F/Y9cTy4HuRd7N0baRfvlf3y4cMNlg886vLmTHtne2UNhvvXKuB5unoffy3r4+zWlPfNccRtuz6ryfeRId/aA94xPBdy+NzF7u/sPcT+zj9sgbdTi3x9lqtzp0dny3pY+xxMe7XBv9bQ2RLjkWs1qD17ZM4j7F9PyZFnCO4BSmHrAcs9YD1MCiBGprTp7nmwwEobaxpdsbBnXvHw9dClj/sVGzuj4oNzNsAilwcx+dQ6zANm8pNP5lPfqwdH3DPe7JuX+ezhsMIzX2JlHWpqPfqlD9i1Nx0fY50rxoqjHFJ/fOFe88iDmNWotcCn4mADH47yrT5ycJ+55s14/Va8VvZ6Drs8NVYdyJ/x8utsYHR80aEOtLAeZq71W/ULv5UPfMCovcmeJ2dzW0/lV69rXTWuYnNtHeayTrBZg6lPxbOOtHc4YGWv0Ac/dap1yLPajcOuT+ZLHnJObbUZQ20O96gp+54++FqHGPpmbnXRB65nI/Onb9aMXT94sGdech2NPLsrP2rF72yoAbmJIbc6J7/EOcuPRlUndWRmkKf2w/yZa3ctV/uU2O6tzoP7xjKrXdpcq4/cavzqXtB/Zz4+AYHgzROmH+JDUmKKjg+FWZzXFJak2beBeUDMAa4C45d4+LCfeObRJiZ58WVoE7de/3CKBz77XZx+dbZ54ruftWJjH1/x4SxH9uWlrR5scc9m82Rvaoy5knOnd43rrs/qoB41Mt7aaq1e41fPHxjJFwz7Lu5qloPa60cOfnXUXHWf3DWuYllzcsaWnInJM64uxjATk4OYWkfud2tiwHaYJ23uOXtGyG9f1BGbsZUj1/C1xtQAABKbSURBVPIXC/+01XsDP3zUxjy1ziMfamSf2cE69b1FB7DgBbZD/dQF3MyLn3mtRb3EAE9N8LV297kWw17oj0/W5j6YchKnznI/4nOmkzXZH3iR22v5yFf/9NEmjxoDb3Gtqcbgg0bqVGv1uoszNvvG2mv0N6843ezZsPbOB5vYcEUHf9Wffc+C9YvtdY0Ru9q9Tkxt6k2NuXafWd3Mn3tHa3kaJz72xD06D+b2fJiPmBzm0ua1ubETY1/1uzr/mnURvbq5dD9rBH74VLIWxb7CZIHiMxMLxtk4e8CIJZfaRPa1wSkHfM840BQPurFZpzZmsNhbDfbFOuvBCsM88OJXa2IfLdRDHDWoB9X9K3PWYZ8rbvat40M++KPXR7QARw71rB3ltQ+7ddeed+cia17VlDgrfrucjvzUduXjecjzqi3P1KqOxM06sr706c5M7VdqWntKDjByVJ/cc32mw6o+eklOxhGGHMDJkTGdJrmf+olhL8B1nb3Sr5tTa/blWPXO2OST/ubGlgMu9kP/Iw2OahS78ibfKn9y6fKredZMT6mTwdq8ieUavvjitzPgjn/mE0Nb1aBy9LrmI06t6x7XR7qBudKw063DT9sKizxyXOF2Z6yemczFmn3i9EsMfauP9ivz1ofTqkEkWgnDHsIQ65qG5hAXDMVbHc7VYTA/AuWPPO7JwdyJ1fnIhb0cK3v6wKHePOSrtRNT7eJnHcbdo9nkpCfiqwvXrmstnT19uvVRHe55sI0nDzwYKz5ogbZqcQs38OVQ+1v7ITf41J66lzN+9WeODgNM7IysPzGtFRz46Z8+t6zNl3yPaiQ/vqm5NvR0yLezZS4fmivN2ZfPql/grXzANYfcxMmzd1UH/cV0Tju8yN+NjgN+qW3VVU2xV9/MIYbx2av0q+vkzh6aVv76kMNfp731ydVcaXedfcAPXDGtxXhm6yI+1+nDmr4f1W5+62Cu9WY+/TqfmlvsWlv1y/PtnjXBXb3dY9amtl6nD2t41rOfPme55UEtOXZr62Lk7J5Y2F1XzdDd87DyAY967ZEz/t43FZcY/PC5dXz4w0lyHYlsEOt68Gy8olp0zhbWHQZExVdx8dXG2gNAnhyJ1fnYpOSRa/kmpuvKB3vXWPHUBH2wpY6pmTp3h8DcV2Y5ESOXbq7aneU4q0Ntax15FuDR5YVz1Ss5H/Ulecuh+id++pMjz1jusZa73NJmjg4jz2quEz/7Lu+s+YhX4uTa+OxBxy9jqAOf7Iu2PLPy1YYmNQ4b54Sx0px9a7NutZRXcq4+mUN/faybeH5e45eYxuVsr42tM772MvfUo3IQG9/UNnUBj2tH4tY1GPYl8YztZv3lCKZr/M2x0smawHFtTJ3TJ/HMY8+Jq/yTJ7H4JE9ry7OjLWc5mt9+eZ2+rn2ukdOz616du7NXfVYcwYePnLjufmjDj706zvJ3udUWTNdV26pbzdtdG9PVgG33PIiTPfIMpAba8O9i5EhMPV/u7cy/q95ErRqE60pk9miQ5Fjnzc++uGA4KJaBP8UZ0x2GrngPHBhyk4M5EqvzUfDkZezZDCc45CCfdaTdtc3OQ8FearbyEePqnNp3Ol7Fw3/FMetQ21qrfMBZ8UHD1Nazgp0Y8uwMOdT+gl0xPB/m6vCJSV74WI85unNBDPb0r/hqKg77cNFO/BG3ireqveOXseqQ95K2zC8vbN0+mPRLnVnzqyM13eFcfTKH2PrA0XXqit+ZDvZVzNVMDrD1B5dr87Kfg/3U1jh82CPOUX21O6t74rm3mtVbfvp5faRT+uRajDrr02ngfdTVaF3E57riU8tR7V1+Ysi5GvAiDs61HzUGX/COxurcg60GNd4zYS+sw2v97aXXde5yW5c96fQ3f8U7ul5xzBh9zO1eatH5dDpbB/6uKy74Zz2Uw2pen5SIOCKAW9eoerDxqQ9IG1Ebb+pscCdS11z8sDPkUG8icPNgVxzjEP/qAKsefOtcYa30Tc1WPivMM3tySp3P4o72Vxyzju4GADM55Drz1T7lXnc+cj/XcqjnrrNro7bVoL5Vz83RnYs8qyvtsk81/y3n1HrkJWbHzz1mc+W9pA1Mh3Vg6/bxy/svNRCDOTXd4Vx9Moe4+sDR9VUdrI95d2SuVXw922qnPslzdX/Ix9jslXur2XNGPvAdyV0bc56X9DE3ttXQv2qYmNl/cSr2jo+xOXf5xc7aMwZdiNPvqL6z/oCr3pnDs7HCNgYOjI6LtqPei5O5tYnd1YANza8M+axqAos9en90HtQmfehJ5aOf+ep9RT59EutKTfhufTjhiGiQyAFxhOkKp6AsijUYObJZrPnlyKL1zf3aSH3kadMqbo2DG7Xk4BocD5J7WZO2nImpWOxjr/XTOH1rHL4ZU5vttfHJIdfg1PqN1V6vjWffA2iPz/Kd1SEOOR3kIU6t5WNu/NSDNfbKo+uh+HWWg/lyv+JwXfuW/qzhAn+H+FlT1aWLI0+eL3WwT+wlZ/NoU0f95ZMzvnBJH3A7fmdxYsHDIWdtVT+1sk4xko8+2ePKmevkXLWoWsJPHzh2eXd0ACfPonUzEw+utblHHdrMqz761Pqwm4c5hxqnZuxzDa456n5i1LUx8Ehu2hOr6qSu+DLsn9fmUgP9qSNH18/0YT/5dTjkME9i57qLY1+7tYJjfmpinz3xqc+1+OzD0Tjt3Yxf9hasipdxYqeuebbwVfuM8xwlJ3JbJ75cE+vAN+vwGg0c6pVx7uUsp+TNvrWKk/zYT07Ect3lN06f9Os0Yz91T667659P+40IBSBxTa6w3R7QiFTJZlFZtBjZWDA8AOy7p682OeIvpr6WCI5NSz+xiGPYUO3M2TjxcsZndZCSv5jGVv24Ts3cZ2Z4vcq1wjVvV4d7ztkvdVUb8essLzG4zjo6TfGtuPZOnOwXObU7n+lAjOfNGGc1tRbtzKmB+90MP+PgYi7rYq9yVNPE0yZW9klM95jFB8PzlXjduvZArSu/jNUn7yVtydH+a9NHztjhmf00Jn3YTz7VR1x9rAk7o+bApo/99tq8FTPrr+uuF+LaB3Gz1uTBvnusU9v0g2c3xHcmL8M6Kl6HkTZ5p431mU7uq30XA0fr0F+9zIeP/cRWNbYucfCp50INxOzmVX58yS+Pmh97xad/2PNX6+o4aMu4iq2Ps3xSZ/bsm1j6O2Ov2GppTOpunDrpk7rjo1aVj/E5VywwxXOv6oZP8tIPu/eNHLR5HsSGQ8ZVzOR4ZX3pw+kK8Ph+LwU4qHmIb63OQ1xvklvxJu6nAjwUrr4sf0Y/1+pe5+25qho2r6oAz758Gb9KHX5IPOJ5+8736Hw4vcod8IU8/aeTe9x88+H0mEb6gNz5p7/HMLgv6js/lO+r5KDdQ4FX/XDiH6S4l+497vlOuDe3z8CbD6fPUPnFc3Dz1T/qvbWk+XC6VbnjOB7s9/gTweMsn7c7H06fp/VkOlfgVT+cuI8e8Sdl93wnnKv/fB7z4fR8PRlGo8AoMAqMAqPAKPCkCsyH05M2ZmiNAqPAKDAKjAKjwPMpMB9Oz9eTYTQKjAKjwCgwCowCT6rA0384vevfdfAv393jf5/mf5/n37i617+K+aRn+SG0HnH+7MXVv8h9zzPxELEGdBQYBUaBN1BgPpyetMn3eknyl/h4UV8Z/gXue3y0Xcn7jL73/nBS26sfTWhzrzPxjDoPp1FgFBgFXkWBa2/UL6jq3i+uLyjhppT3eknyb8Nd/TfifLnPh9Ov/68/bmpkCeIj9lZd73UmCqW5HAVGgVFgFLigwHw4XRDrM13v9ZJ81w/Pe/XqmfS715m4lzaDMwqMAqPAOypw6cMp/67M2T85+5Dv/tsyxGL3P9rHtT9eVDm6Fxc2/ZnJ5ZCj+eu+fs7+T1niie0+dnxymKOzibPzH4tMjsTlnwy5559OVJ74d9omJ2uRE7ODXGlPvvYlbcblrF/i5H7aMzc+apgY8GV0trSjSdaWOrBHLjD0wbarnzFy51r85JX7P0if/J+a374ehXkGMhfrjK2c5CquelS7+zOPAqPAKDAKXFPg55v0JI4XLS8Rhw/s+lHhPjMP64zB5oOclwIY+bHAPtdpyxcX+7w48iXgCwksBnv41Lw/Nsv/MRYuDuO9BqvWWH2qNtYoJ7FyVr98CcLZ2n1pug+HyqPjljlYV/20mYdr+ZpLbkf81S59sIEh9+SrZmrtdfaJNTUlt6xRXtjEqbmsJX2oES7JB1tid7qYD64MrpMbNq6r7Ydz/B9r1SSuemvPudbFHvzhbJy1gudgX77Y9EmbvjOPAqPAKDAKXFdg68PJB30+oEnlg3yVtos7e9FUzHzx1z3zJmZ9SelTZ19MvoTcrznqyxW/zOGLyRe5OHA6elllXcaoF1grfvoyZ91pz3XNs+ILV3wZ8qj9TtxOF/cTSxtzckkN9eniskZ5HfXM+o64my+xa9/1Sc7acl7F6SPnyodayb8ayU2feia6Hli/MTOPAqPAKDAK3FeBrQ+n1cvBl0L9aEiK9cXDw76++LDVn5gZ371MyAU//BjdCzn5uPYFYx7ttdbu5ZQ5upe9POQktnN9AXb2zke9U6tVDjFTP2wrvuqBj3nqy17Ms/2a0zhy+7GQGuZ+rQd/beat50fuaOa64258p9/qbHW1ZLzreo6sqZ6nM7v74BKbI8+EtdQ6V/bEmfUoMAqMAqPA7QpsfTh1LzlS7jyk88XhS0267vkyxa7NF1G+uFinb8XhesVVX2e5mEe7+b3uXmCZw7Uv0Jx94Yvl7AswfXMNN31YM6gbH/g5sK1y6JP6idPFpB5nfT3bhye61IHN3OqWPrmvPWs0r5rok9xd45vjTD/2+dWR+nk20k9bPUfiuJ/9zbV+da69Zj/PhFokVq5r/RV/rkeBUWAUGAVuU2Drw8mHf03hw3v10sBfH2ZeOPlCzZeS2OYSM31WLzdijl7IYufsC9Y87pnf6+4Fli/97mVv7GrOF+COz8ofPax7hZP64bPiqx74ZM863LP9mlMMcvvRkRrmfq0nazQvXHPIHZ1c4+vY0W91trKWXIvteSFHN9zv9o5s3bnLOtQi6zzCm71RYBQYBUaB+yiw9eG0ekjvvhR84fAyyJee9ixFTF9E6eNe+rPOl173Qq7+XFtT8sFec3QvsMzhi1q+Xa7OlnV1+/mSzHX65kdF2nNd86z4UhO+DLU5eil3upg3sbQxJ5fUUJ8uLmuUV+1Zxllfct/RLzHkUzknf308L6v+yzn5GHs0d7lqHUc9OMKevVFgFBgFRoHbFdj6cAI+X2Bc+0LgxXE2fLnwoM9RX56+9PDzRVRfIOwR5xDbF1PF1K+bVzUlz/pCFT994MgvB/zBXw1r7T4CqKW+JMFPPHnUvDUf+/jmqFiVi71V04x1XXXHDg4/uefZkK999Vo8Zmy1nuyRvFIzucu1Xotfaza/+TrO5M7zZoyY5sLHutzLWZy0sTZ3tXMttnVhIw8/9hhdD7CTTz7iwH3GKDAKjAKjwMcV+PVL5gTPF0d9gJ+E/f9F2j28eXmIx74vAx/87Ne4jCFWX3jI8YyT+4nFC8f87jOnD/tdDm3WUnklnmt4pz9ra3XPl6TX+mOHL9yOBvtipp8vc/HyBe0HStoy1rUvZTGYc6S97qlX+mOr9WSN8qq4yVNOaSPHjn4Vn+uqH9fmh6/nBfyjoZ+xzJVjja8x1uCZwL9yBpc4h3p0Z0CfmUeBUWAUGAX2Ffj1Tbcf9209fVl92wJfuDA/EvLD4YXLGeqjwCgwCowCL6jAfDiVps2HUxHkiS7nw+mJmjFURoFRYBR4UwXmw6k0fj6ciiBPdDkfTk/UjKEyCowCo8CbKjAfTm/a+Cl7FBgFRoFRYBQYBa4rMB9O1zWbiFFgFBgFRoFRYBR4UwXmw+lNGz9ljwKjwCgwCowCo8B1BebD6bpmEzEKjAKjwCgwCowCb6rAfDi9aeOn7FFgFBgFRoFRYBS4rsB8OF3XbCJGgVFgFBgFRoFR4E0VmA+nN238lD0KjAKjwCgwCowC1xWYD6frmk3EKDAKjAKjwCgwCrypAvPh9KaNn7JHgVFgFBgFRoFR4LoC8+F0XbOJGAVGgVFgFBgFRoE3VWA+nN608VP2KDAKjAKjwCgwClxXYD6crms2EaPAKDAKjAKjwCjwpgrMh9ObNn7KHgVGgVFgFBgFRoHrCsyH03XNJmIUGAVGgVFgFBgF3lSB+XB608ZP2aPAKDAKjAKjwChwXYH5cLqu2USMAqPAKDAKjAKjwJsqMB9Ob9r4KXsUGAVGgVFgFBgFriswH07XNZuIUWAUGAVGgVFgFHhTBebD6U0bP2WPAqPAKDAKjAKjwHUF/gv55ISF5o0UHwAAAABJRU5ErkJggg==)
R$ 7 280,00
R$ 23 580,00
R$ 14 560,00
R$ 29 120,00
R$ 48 000,00
Sabe-se que o lucro ou prejuízo da empresa ONXZ com a produção de n peças é dado pela lei da função f(n) =72x – 6 480, com x ∈ N . Quantas peças deverão ser produzidas, no mínimo, para que essa empresa tenha lucro?
R$ 7 280,00
R$ 23 580,00
R$ 14 560,00
R$ 29 120,00
R$ 48 000,00