[b][color=#38761d]Instruções para a Atividade no GeoGebra:[br][/color][/b][br]Para cada questão abaixo digite as equações correspondentes no Campo de Entrada para gerar as retas (funções). Utilize a ferramenta Interseção de Dois Objetos [icon]/images/ggb/toolbar/mode_intersect.png[/icon] para encontrar o ponto de encontro das retas. [br][b]Lembre-se: [/b]as coordenadas [math](x,y)[/math] do ponto de interseção representam a solução simultânea do sistema.
[b]Questão 01. [/b]Insira as equações do sistema abaixo no GeoGebra e determine as coordenadas do ponto de[br]interseção que representam a solução única do sistema: [br][img]data:image/png;base64,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[/img][br]Coloque a resposta seguindo o modelo abaixo:[br]Coordenadas da interseção no GeoGebra: P = (____ , ____) | Solução: x = ____ , y = ____
[b]Questão 02. [/b]No sistema a seguir, uma das funções possui coeficientes negativos. Digite as equações com atenção no campo de entrada e identifique o quadrante em que a solução se encontra: [br][img]data:image/png;base64,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[/img][br]Coloque a resposta seguindo o modelo abaixo:[br]Coordenadas da interseção no GeoGebra: P = (____ , ____) | Solução: x = ____ , y = ____
[b]Questão 03.[/b] Ao plotar o sistema abaixo, observe atentamente a inclinação e a posição das duas retas geradas no plano cartesiano. O que você pode afirmar sobre a solução desse sistema baseado no comportamento geométrico das retas? [br][img]data:image/png;base64,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[/img][br]Coloque a resposta seguindo o modelo abaixo:[br]Coordenadas da interseção no GeoGebra: P = (____ , ____) | Solução: x = ____ , y = ____
[b]Questão 04.[/b] Construa o gráfico do sistema abaixo. Após marcar o ponto de interseção, utilize a ferramenta de zoom para verificar se os valores encontrados são inteiros ou decimais:[br][img]data:image/png;base64,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[/img][br]Coloque a resposta seguindo o modelo abaixo:[br]Coordenadas da interseção no GeoGebra: P = (____ , ____) | Solução: x = ____ , y = ____
[b]Questão 05.[/b] Insira as equações dadas e analise geometricamente o resultado. Escreva o que aconteceu ao tentar plotar a segunda equação e o que isso significa sobre o número de soluções: [br][br][img]data:image/png;base64,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[/img][br] [br]Coordenadas da interseção no GeoGebra: P = (____ , ____) | Solução: x = ____ , y = ____
[b][color=#1155cc]Instruções de Modelagem:[br][/color][/b][br]Para as próximas questões, você deve primeiro traduzir o texto para a linguagem algébrica (escrever as duas equações). Depois, utilize o GeoGebra para descobrir a resposta final através do gráfico.
[b]Questão 06[/b]. O extrato do cartão da cantina escolar de Pedro e Letícia revelou uma relação curiosa hoje: a soma do saldo de Pedro [math](x)[/math]com o saldo de Letícia [math](y)[/math] é igual a - R$ 6,00. Sabendo que o saldo de Pedro menos o saldo de Letícia é igual a R$ 2,00, modele o sistema de equações e encontre os saldos no GeoGebra. 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+KSaw++Xj+GfpeF0VBCdp4eB1dXnFUtui4Kpaod+wY0+HVl1VWYsvh07Gz2dxvDpyNaoPoFv1GL8gKltJCsIoX6bg1wvqL89TEWF5Jf4YBH/Wp2VnTk5hlxcHc03wxWM3ouXSigwGSHu6czjldrilLOxZwSFNGfjZyujeJviRvVUSlm+3vTeG6Tgf7TpvPlw+7XZCPqCjcl4Gc27mH49t8v4PpzW5n0TSRF1R1ZKaOgWHiR4squdq2cnT1aXZmoVTXUaEOhsKgMGydxAqs7iMYWJ42e4uoP8peyoZSUUmDtgOv1vHMLduLbp1PTedXwl7Lxh1zHgrvGxh/0XbDy4NFXnuZx3+sMXqY81k6dzsQzrVm4cjT9K1d33SImoha+y4BFydBuKPs/f5grnvdyO9BnsnnufF7ZmEvv6XNY+JCzTKv+LhQydnzF49MjcB8+nm/HtrhqgWDd4iYE3MSR1bt4fn+p+QtqE9aWnS8EYHnK4E1hyjjH6kOZlFcr4MWcz7PGw71etRejWm2TRmNOW12XGm0o5OcWYtuwAY7VjkgVVKhzI1bV7fDXsqEUFnDBxhmvakdGcU6EHa3wV6s9yl/Jxh9yHd9NNv6g74K2Pm36dqFjNSOzkn+W2a99ybbQ51k/qY3lQSu3QhnrJ09g3O5yvAZN4uBbba5zG9XvwJhPfGIJOfuWMWLxeR55fxYf9KhdzCu5Hgo5e5YyZG4SHZ5/jumPBphXsddlai/gwnteMX8HM2NV+dYQMqAX3w10qf7LKpFIJHcqZRlsC9fRs2dQLdPA18F0gdVzvuH7NAWNjQePTRjJU7fxfRGmjKPM+GQfCVpXWvd+kOcf9K+zi63uDBRSjp3kYkA7OrrX1aT5ldRawPVp0fzPhzGcM4pCDo2Y9no3nnSv1k2WSCQSiUTy/0gt/DWF8/EJTP46zize2DszdFg7BkvxlkgkEonkT+MGEbiBPT/8wicRhSTmGTFiTdMOwbz+aCA93GXiXCKRSCSSP5MbCHgFF7NyOZOaz+ETKayPLKFUa02zdqFMHxJE++pXmUgkEolEIvl/pnZz4IqBEz8d5sWt+ZSIP52bt2TpS81oLgNxiUQikUj+FGq3ZlFrQ4cHw3jUvfLPwvhYPjtx+Vm7EolEIpFI/mhqfxsZRnYu286EcD1qAecOndgx0hfLm1clEonk7kPRkXBoP2dd2tPGsYzKh3JeDw22Lu4Eut3gyUB/CgqFccf47840bFp05+me3mgSI9ina07/MEfLPreOPmoXb317mhzzi1Xs6PrsGF5sc+1LS26G6myask7w0dfHKO/8KK/18xafqKhvXjvIl98d4UhqESanNrz+/uP0vK033P9BGBJY/UM5PQe3xKuW2e2buGtQi1t9218LlBaWob59RyKRSO5GlIIYFkx+myELs3GwSmP7lnWMHTGF+5+awqB/LmXG/NW8J35mfPQtY8dOY8KPlzBZytYVTOcPMnHCV3zw3w288893GDRlGROmf8+B0t8nspexDbufWWObkns4gu2Hsyiu9/tvRL++TSPHVq3k440HWDBvE3t1lfvqY35k5P8u5PPj9gx/+zHaWhuwvzNu4b4OdhTt/5K/T91LfPWe4hXcVG9bW1dZuKZUVD7cXyKRSO4ylNwI3n5pLnOSw5g9bxgPtmjH6KEt8DQHLVa0GjyWbz54lSXiZ9knE3ixnQvNglzFJ3UJhZxjMTiOmsHpb1/g2Vb1SP3lJLndhjC+fbUPYL9pDCmZpKj9Yu9NiOU94b+Xa21qad61PS0aONKsRzvamCPUcnav+pnjJRo8u9/Ho0Etee3tQbS/Pb7JH4+NH8+O743L/v8ycUVqrfT197tLEolEcjdhymHljIUsTazPExOGcL/ledGGxHQS1RBb60xQkEsVsdbg3epe+obUtVW9WrwGjuaTwZ44BnZn5qKPid01jzXj2prfvnV7UEhPykZ9nbb6vu3Q2+IXXM+mlobdh7F12wL2vNUFL7XzDSkcPlNEBdaEtAjARvzXoKHDHf10UOsmLejipSdi3U4OWbIMN+Im5sDl28gkEsndjkLh/q+5/5/7yGs5hJ+/fIRmZqVWyFg1m3vnRWGwDuPddW8w2hMKoiI45diWnle8pUQh78xuPli0i71pBrRaI+UmG1w9vBj44jjGWu9i0tJzFIiBVOvegbfe6EOwtUL+gTW8ujaNCp+uvPtqD5oIk7qsUyxeuIUfzl1Cp9Ojc3AnyFmP75NvMLdv5Qok/flo1m44xJ7oXIqxx8s/iIFDBnC/j7bm8koZ0Tt+5OPvj3EmT0eZwYk2D/2dd0Z3pEk1kaySH8fSBWtZEn4BRSPi4OICMguMNHx4POHTO1IPA+mHfuaD5Yc4kWOgvNyIk7cXDXRujPhsFI9e5xVvN7bZkpNLFrHglE6ItS1dnxnDMPYy97uDbNmXRI7oW58WobRo1ln0ZW+CtUVEbNrAh+vOEJNbisY9hGdeeYaXWp7nq/9sZn+RCO21XjzxUgcyF69kcaQf/1o5hoftqinXFg4s/45vThSitw7kuQlhxC/bwKpDaWQrznR7ejSfDWtqeeSukYyTB1m59QxnssvA0ZXAFp15Z7gwIqjxfJjOM3/sZGZGNubVZdOZVHnxVYuUX4lEIrmMUsyWDeFkKTZ0fKAbvz263EhMQrY5ralxccXNkEdGVhorF6xjR27VxUAKBcfX8NT4Zawt6ci8JbPY89UjNL+YxdmzWVyy0mLX+gFGNslh76FT7M9WLC9LMRH1yxF2iG0HL1TQQBXvxB2MHf0RHyc1419fvcfuz/vhmxzDvtN63LzVsFTh4pHVPDF8Fm/vNHDPU/9g6rBALuw8wsnSiprLK6UcXTSHx6ZtJsJ3MKtW/Yf3uhSxY8kCXlhmef/5VSiFkcwcP4dpu2Ho7JnsX/Uig1zNaQmCgvxEDGwgZs2nDHptA7GthrN+1SzWDHUjPuIs4br6NL7OGr+abdajS7+mFB85xa4j2ZTUs8YxqAMj7vNCa06zhzL2zeG8M6ozAdpCdn86h6GzjmA1eAI7p7THEH2UOZ/tA9vmjBjqS4Zq55dzfDNzPp8cyyZfiKzvjcppnenS2oFYtdzBfcycsx+l15NM6etK8cUMfv7+ACfUOWulkH3zZ9Jv3Lds0ofy/P8OZUxYAZu3J6rNrMX5VDFhUttUUUxeLRaZSQGXSCSSy5SeY9dJETlZNaZH1ypz2qYCYlMLzXfgWFWksXzmQia8+wXzT7kSGlAlSjKksvCjnzhb3khEeAPp7KzFkJhGgqqGtj6EBlqLgb6c2KSLYqjW4isEyizgwnGIScoXkqylcaAv9sZMlsxZzfY8N54YN4h7XISdy/PC9bwJaWKNknOYN9/5keO6AMbPGMWIzv6Ete9C79YBtPI6X2N53bnNTF6aQKFjG14e1wk/G3s6tvAVbdYTuTucqGsU3MjpFctZFGsgaNDjjAquJzblkn5RGNXUN68BqEjewZT5EeR492DKyDBctUbiky6Ys7b2/n40uyaqr9mm2ruGxAyS1Lqrc+JNrLBzaYhjySXyxQmx8gmgc6A3gV6OlB9ew+TvUigL6sXEgW7EnU4ir0KDa2NP89HKkjJJUytTocN38JscX/k0D4X54X7sRuUUCpMzyVTLOXgxdMIoxnYPJNTTwfymQq1TfXEOFbK3LWH8t/GUhw7iiykP0KN5Y7rd35pOYf6iTTWfTzPiOsgrFI3SWGNnW/PD0m5KwDXm/yQSieTuRBeXwLlSMTC6B9Det4owG9OFgKujrRb//s+w4vM3+X7eQLr5+xDs9Nswqo86zMYEIc3uYTzQSg03RZScmMl5UdTKx5cQ9fYmYSsqxSB+saZpM7/KOVtjGlGpqkLYiqjTG6L3s/J0ubDTkv5tKu1cSMziojov7ONHsJ2J6PVb+Tmvgnpt7+MfQRYBsPJg1MyR9EmuqbyBE9uOEidE2r5tB/q7VbZBUdQ2iv+XlFBY+etvGBJYvyMDg9aV7t0CRE1FtVPSSRD+DtbetGgGpzfvJbxUg1fnDnRS2yocnxiz42NFk6a+175OtUabarsUskQfiqZi7edDiDlYNRIbny3ifVH/xr40VR0DEQFv3XCEdJOG+g107Jozm5HfZuFz7+N8Pr6jpUwm6tSybfsBTH3IFwe3Xnw2pSUHb1jORFz8efMthA7t7+UJc1pG2Eo8L/4V25r4Ekg6y1eeJKfCls4DexJicVSsfPvxxeSO6Gs8n5X7o7tAiuq80ACvWixUuAkBF42rV+WCVtT3JUskEsndgkJJajZZYvxUF09VXZNmOp9BvLqqShUiEe2ZP7LvzvzFQ+hkY6CgoFwM5goFcanmCE/r7WlJvxuJiasUGgcRgapCoxRlEHtB2BJiGxxkZx6ETReF/Vx1WyNChBjnRSaSotrx8frVTnRCtnnMdfAXgqEt41RkptiqxadpYxHpqvtcRr03uuby8am5Yk8tvoF+1DeXV0jJzBP/ivY38qRxleFeRbmUQqTaORoPAi2rzUuTMlD9Dq2bN8EuJZyKUqNtLY39PS2OSboQcNWinXBMLNuqUKNNc8MqxVKtu5N/Y8zBqpoRSal0DPyDfCodA3GsU3Hl4hctTlYm9P49+eCbD9n9oYh41YWISqmwkyvsaPAWbbasTaxFuRJiktV+sWRH1DJVHJMAsc26JImIJFFDq4aENXMSe1alFufD0jG6uCRihYehdfMi1OJU3Yia9/gVDR6eTjhbQvCKEj356nmRSCSSu4IKcnLURboaGvp4XPFubYMQFXMK18qNZgEOloFTi62tFfrIDQz792HUKcviEssTKk2KWbQx5nA6zjLQN/UzC40hKZ1kc0rdi+AAdeRWSD90mih1NLcX2/y0FF22I0qqboNqJzKxxGLHV8ihjlLzg07AxvZqWayoubzWCjsbVUk02NnZVLbHmM2B46oA29GpT3uqJiBUlOIySszGLlMZ0arSZyOENURbSmFp5Q6Xl0YbM1KJUR0fK0/hmFy7Kq5Gm2rTRN2jkkvNdQ8MUtuubhNOUJraQuEYBHpVOgYVesrNK7e1NOs7mH8O70XfYGdzVG9GlIlKVTvemsBmvvxam1qUizHn3SuzI5UJAItjorGnWVAjrIWBcnOHW2F7TTNrcT7MnylknUkmXezoEBZM66tP63W4CQEXXdXMk26WFYSm/DxOqh6jRCKR3CUYzSlkDU7OjlUGRxNpiVmoU5NYCyEKqDps6gnfchQlpCkNtFoa+XmYgxxj/AnWHIlmzbxFLIpVB/96NG0qBnrxm3LxEjnqYaw1WBl1JOxawetLkyhSN/n5EiKcAk9hRx1qjbEnWHsmlR2Ll/GNakcVDNWO1oXWzT3E8C+i5iMnOVsiDBoLifhpKxsTqbm8iCPv6R5CfdG29LhU8kS7s/dsYnmsgkvbQUx9zFPYvhJr90b4qgvflTT27k/m1LYVvL1RjSK1+Khz+bauBPiY8+ac23eQ43ERzJu7nbPqYZ28Cb3aIxDUaFPtaoMQ63TViIOou7u5XqacDOIvqY6BB8GBFsW09qOV+XcjZw6Ek6QX+xWl89OSTWzMVFAKhJ0ctYw7oU0vO2GCmspd+i07EhpUKeum7PTKjIzWk+Aga7QNm9DCW1g0XRDtSKFYPR35iaxdeYRYYy3Op2pUKWDvMXXxoDg3PVpf4UBWh9U7AsvvNaKxcSJIk8ePMaXolXKSixzo3coFl2vPi0QikdxxVCSFs/jQRZxb38czXd3Q5Ecwe+rXfLgziYs6VcGLiTpwmJXrdrJs7U6WrN7Kd8cN3Pv0YAY0FtGXbyPqxURwMCmT8CPpuHQJQH8iifNaf/7+fB+6NtCgtdcTuec0cXnpbN8QTrzLPYwMy+LHiEtCjkX869OCB+7zxzbyFIeSMzi8JwZD184EJkQSXaJFr7OjVa8QOrX0RZMQy7HTJ1ixeicrtpwmzb0tg+/zwzvAHZsblg8mTER5TYqTOLjzIOv2H+Hbbedp3H8In0ztR7vrvW3STogt8Ww/nknk0ZPEuPagn9MZDqYKuVXqEdS1PQ8G23DqYCRxidH8FGGkZx9Poo+nU6zeSmcfwIDWbpVidZkabbYiKOcon30fzQVFi65EQ7PuwXhF7eX9n1Mpcwzl2Re6Vs45ax0IDa5Pxpk4Tp08ypIV2/h2Vxq2nXoxtJMbVmf38MFPyRTbBfP0S91peXneucZyeyvLOYSIY3UzH0t/cjdzdqRRLs5XUbkTnXu0p09TDdGn4gnft4ev1+5lzeEcGt3bnQeb1sfJr6bz0RyvrN28+/kpsj3uZfrr99D01xRA9dzEfeAWFD0ndp/ina2ZJJaDk7sb9wQ54VbPljb3hjLIpxZug0QikdRBjHHreOTZ9aT0fonwmd3MUdPNo1CSX4jesQH2h76g0+RDXBLC9PX6MfS7LBqGErLz9Di4uuJc7UCtUKrasW9Ag2tWf1kwZfHp2Nns7zaGT0e0wPMKdaxFeYFSWkhWkUJ9twY41yJtaywuJL/CAY/61eys6MjNM+Lg7mi5N7pmarR5BQrxS/5N3wUJEDqYnxf//Yr1Curnxbl5FFQ44uluf6XDcENutdxvmFI2Mfh/z9Jr2ouM79zgKhs3OB9KMdvfm8Zzmwz0nzadLx+uzDTUxM0LuAVFV8q5pEukXjJQalJNaGkS2pgubjWvU9ef28qkbyIpqu7IShkFxVY4iyu7Wmt29mh1ZaJLqqFGGwqFRWXYOImLrLqDaGxx0ujN6ZDr89eyoZSUUmDtgOvlQeg62DmqXnK1B/lr2fhDrmPBXWPjD/ouWHnw6CtP87jvdYINUx5rp05n4pnWLFw5mv6Vq7tuERNRC99lwKJkaDeU/Z8/zBXPe7kd6DPZPHc+r2zMpff0OSx8yLlK6v9uRc+W6RMYs7WYBv1e5ui/O9eZl2rpko8ydeqXrMxuw8ffv8zjV64urAaFjB1f8fj0CNyHj+fbsS2uWpRYPbcs4L8HU8Y5Vh/KpLxaAS/mfJ41Hu71qr0Y1WqbNJrqvaQabSjk5xZi27AB18sWVVJBhTpNYVXdDn8tG0phARdsnPGqdmRU70xQ12paVTvI/6Vs/CHX8d1k4w/6Lmjr06ZvFzpWM0oq+WeZ/dqXbAt9nvWT2lgetHIrlLF+8gTG7S7Ha9AkDr7V5trbqH4PxnziE0vI2beMEYvP88j7s/igR21j3jsYYzrzRr3N3Gho/8IMNoz0Ed/SPx9jTibRYkz4+f15zEvvwtffjebBGl/4ppCzZylD5ibR4fnnmP5oAM43cb39KQIukUgkdZqyDLaF6+jZM6jWaeBrMF1g9Zxv+D5NQWPjwWMTRvJU5T1EtwVTxlFmfLKPBK0rrXs/yPMP+tdq4dMdjyGWz95ax94SW+4d9TITOqgT4H82Cqk7v+Nfm7LQegTw0JP9+Vtw1YWQ1aGQcuwkFwPa0dH95q8NKeASiUQikdyB/BX8NYlEIpFI7jqkgEskEolEcgciBVwikUgkkjsQKeASiUQikdyBSAGXSCQSieQORAq4RCKRSCR3IFLAJRKJRCK544D/A17ixBxzsfGpAAAAAElFTkSuQmCC[/img][br]Coloque a resposta seguindo o modelo abaixo:[br]Ponto no GeoGebra: P = (____ , ____) | Saldo de Pedro: R$ _________ | Saldo de Letícia: R$ _________
[b]Questão 07. [/b] Em um estacionamento de bicicletas (x) e carros (y), o segurança contou um total de 18 veículos e um total de 52 rodas tocando o chão. Monte o sistema que representa essa situação e determine graficamente quantos carros e quantas bicicletas estão no local. 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ow9eHd8h4YyOys6hflZHCVD0iG2ZAlJNleRJM73+Y4izDUN8+XiOnUIUSN4LW0jgi3fNDBnxfH9oQpx5fRk/f4zn2zKFOKtUFCkbhNOiriPxpo8Ns9dzLwEdZ5BzdL4C5lWOJ2WS464jNp2vnRyVp+D5vrsQeLWjXwTW26xbe/rT6CDcCza+dDBEt4rFO07xjFh06lXLwbXh/xXhG66oOHzVVBHYfJJ1qcaLF6P1s2Tcf3ccZGRu0QiaSXUpceyeG8xzt0G8WRfdzRlccya9jX/E5lOsV4d+SpJ/DWGVesjWb4ukqVrtvLtASMDHh/NiAAdNn7taJMUx570XGL3ZeNyWxCGg+kUaAN58Lm76OsqBnU7Awm74kkpzWb7xlhOuNzO0xFCSOJOiWFexHm+nRk2KBCbhMPsPZlDzK4kjH1vJTg1geNVWgx6W7reGU6fLn5oUpPZH3+QlWsiWbklniyPHowe5I9PkAfWlzw+jIiIMNpXimg5cg/ro/fxzbYCAu4Zy2fThtOzoYr8HGyFsHOC7QdySfj9EEluAxnueIQ9mULalTaE9O1Gn1vCL2mzKiWO5au3sPjneCI3bWFJnI6BTz3DO/d6YX8xLdHYoM2MZfVRB8a/9wJPnC3s0uAcGoh7wQn2Jxznx7VbWfR9LInWnRk3KgLPk8KB+OEEZXUa9FXWRAzqSKBPEF2sc9h35AQ7f9zGF9/+Ssxpf8Y82JtQJyvsazP5KSaX4tRDrIrKw3XEMHpkxLKvWEFjsiagdzi1uzey+lgVdRoDFdYB3NPdA/ewS11HPQnRkSxasZ0NMYdZs2IH+6y68Pep4xgTYIvGnM+/564lssiVMa88yUNNfcfwErTwe+wKR3/cxeM/15fjW4V05odXxMW6cgdDIpFIbkpMKeu5f/wGMga/ROzMfpao98pRqCqrwODgit3eL+jz1l5OCRH8esNEhp+pETNWkV9qwN7NDWc1T3xRFKpVO3auuJ4ttDoPcx6fPz+L6H4T+fypznidk5W/jOMFSnUFeacVnNxdcT4/q38RTJUVQjDt8RRi2BSXtmngVGE55WZbPLyccWhGQ8wFafyS50Df7l4X3ddcVU7+6TpcPFxxvIz2Y6gir1Qvrn1bXM6r2TOcLqOoVrTL015E6FfGJfusF+csrsJs54xv2zYN2SB17YKvGfF6NIY7nmPTzIEXTH9cDjeNsBuObWXKkgTEvbg4Sg3llTqcxRPfZELA1g6tvka0qgmataFQcboGa0eHposAhbfoKDyzyqZP8qeyoVRVU25lj9slnnhb8ZunV9OCTfCnsnFdnmNBq7FxnX4XdJ488MrjjPG7mEqUsm7au/z3kW4sXDWBe64iNfoHZhIXvseIRSeh56NEzx/JOevYXAsMuWz6eB6v/FDC4Hdns/DeM9Xekpsdc/4+Jr/4BTvcRrJozhgGNC7quAJaLOxHftjFE9tbLuzmnGOs2ZtLbZPCXklBqRWeHmc8mwtRu2LWaOqrUy9GszaEt1RSgU1bVy6WdaqnjjrRWY2uqR3+XDaUinIKrZ3xbnLEFPdE2NGia3Lw/1PZuC7PcWuycZ1+F7ROdB96G73PLSU/i1J2lFmvfcm2Ts+xYUr3hgVkroYaNrw1mZd31uI9agp7/tHdMid8zTCVcSKtiqLdy3lqcQH3/+sjPhl4/kIvkpsRpeQAU19ezuGuo/nX5EF0a/SVySulhcJuZt+aKJ6Lrl8ByDqiB5EvBNGwjLJEIpG0Hmpy2Bar5447Qi5YE+2yMReyZvYSvstS0Fh78tDkpxn3x1J2Lcac8zszPttNqtaNboPv5rm7A8+p5JfcvJhzEthe6suwbq5NO8KXScuEXalh5bwdzExWZV1D+Ig7+fY+lxY3SiKRSCQSydXRIl/OkJPBxrT6iS2NvSeP9nWWoi6RSCQSyQ3kKoVdoeBEKm99ncIx9Zv6ds48+lhPRns0OQkmkUgkEonkOnCFqXgju77/jc/iKkgrNWES8XnoLWG8/kAwAz1krC6RSCQSyY3mCoW9juK8Eo5klhFzMIMNCVVUa63o0LMT744NoVfTZasSiUQikUiuA1dfPKcYOfhTDC9uLbMsuu/csQvLXupARxm4SyQSiURyw2hZVbyhiA//uZfVxeKzxpqhTwxlzm31byaSSCSSVomiJ3VvNEddetHdoQb1tSIXR4ONiwfB7pdY8eiGoFCRsp9/R2Zh3bk/j9/hgyYtjt36jtwT4dCwz9VjSIziH9/EU2R5IY0tfcdP5MXuV74s6n8eE4fXL2d+zCksTbXrxMvvjOTWJlf9aw4TBzdHUXXbUAZ5XutVh66Mlgm76Ejk8u1Mjq1fK975lj7seNqPJpbul0gkkv/TKOVJfDljMYsKuvPRm11Jj9rNyjX7SdGDY0A4fdvbWQIbxagnM/EELn+byfonL3x5yo3EXBDNxGeWsavcQK3JjoghAwjNSqLd5Hf5oPdVq9o5mDN+5MFx33GQQCYvfY/Xw26mK9AYhRNLP2DoglTo+Bc2Lx1D16vOOptI+vYTxq224/U5LzLu7Br2158WBtda3J1szhqprqhBfU2hRCKRtDaUkjjefuljZp+MYNacx7i7c08mPNoZL8uYp6Pr6OdZ8smrLBV/ln82mRd7qm8Rc7upRF0VsqL9STg8O4P4b15gfNc2ZP52iJJ+Y5nU69qIuooxI5cMSxTsQ3jDe9pvTkykZqivUwX79v6W17BePVaEjxnH406HeOeDrX+8W/0G0OKsuZVVo4I5pU5cJolEImllmItYNWMhy9KceHjyWIY0LK9pTMsmTVUFrTMhIS6NRFyDT9cBDA2/2YqOtHjfN4HPRnvhENyfmYvmkhw1h7Uv98CzxWpwBoXs9HzK64Q+BPjT6dr5C9cecwkpmdWo76QPDlVfw9pCrHwY0MOd2oQolh1oepLmP00LU/Hy7W4SiaS1o1AR/TVD3thNaZex/Pzl/XSwKLhCzupZDJiTiNEqgvfWv8kELyhPjOOwQw/uOOftLgqlR3byyaIofskyotWaqDVb4+bpzX0vvszzVlFMWXaMcjGQaj1u4R9v3kWYlULZr2t5dV0Wdb59ee/VgZZ3h+vzDrN44Ra+P3YKvd6A3t6DEGcDfn99k4+H1k+EGgqOs27jXnYdL6ESO7wDQ7hv7AiG+GqbP16p4fiOzcz9bj9HSvXUGB3pfu+DTJ/Qm6beIKqUpbBswTqWxhaiiFivtrKc3HITbUdOIvbd3rTBSPben/lkxV4OFhmprTXh6OONq96dp/73WR6wyWPjgpXM/7UAvU7hdCV4DXuCLZN7NpyhAUMKX324iejTirhQ3jz80i3kLl7F4gR/3l81kZG2zbVdoSQ+ko++jCQ6V33vg4GKklLKDMJhmzWHuXeqXsil2zq85Ddmzd3MDvU+mms4jSsPTHmL6QPUhYYV0pd/yOB56URMeJ9NzwXckEXbpARLJBLJpVAq2bIxljzFmt7D+vHH0u4mklLzLVlKjYsb7sZScvKyWLVgPTtKGs9JKpQfWMu4SctZV9WbOUs/YtdX99OxOI+jR/M4pdNi220YT7cv4pe9h4nOVxpeMmMm8bd97BDb9hTW4aqKetoOnp/wKXPTO/D+V/9k5/zh+J1MYne8AXcfVZQUivet4eEnPuLtSCO3j3uEaY8FUxi5j0PVdc0fr1Tz+6LZPPTOJuL8RrN69Yf887bT7Fi6gBeWZ1w0I6tUJDBz0mze2QmPzppJ9OoXGeVmSWMQEuKPtRDKpLWfM+q1jSR3fYINqz9i7aPunIg7SqzeiQBbEeFvWMaUVUl4PjaVqNWz2TQxUMTQF1mR36YjTz3qR86+w0T9dowlM+fx2f58yhzc8NM213aFU/vX8Nikf7OFO1i0YjY73++Lu9op4SSEh6oS3ExbrYpZOXsRX8W5MHH+THZ99y6vddSisf/D4zGb1XsvznWqPuC9EUhhl0gkkktRfYyoQzWgC2Bg30Zz5uZykjMrLIXDurosVsxcyOT3vmDeYTc6BTWK1o2ZLPz0J47WthMR5n3c6qzFmJZFqiooNr50Uid2lVqS04uFEGjxE2JoEXbhUCSllwmJ0BIQ7IedKZels9ewvdSdh18exe0uws6Zuew2PoS3t0IpimHq9M0c0AcxacazPHVrIBG9bmNwtyC6ehc0e7z+2CbeWpZKhUN3/v5yH/yt7ejd2U/02UDCzlgSL1B2E/ErV7Ao2UjIqDE8G9ZGbCohu1gY1ThZagzqTu7g/82Lo8hnIP/v6QjctCZOpNfPa9sF+tPBWiEvtxRDnZGMI0lk6bV43TmamWOC6k9xHjXpuWSpB9fp8Rs9lQOrHufeCH/8kptpe81Jvvp0G0cNPox7YThd7UVT80ooFLY0bqL/nlpMzbVVV0pGgYm62kIOxBVTq3NlxMTxPBlxJi5XKCtXU/sabGysm3wL5H8aKewSiURyCfQpqRyrFoOlRxC9/BoJtilbCLuqiloC73mSlfOn8t2c++gX6EtYo1duGhJj+CFVSLZHBMO6qrO4IqpOy6VAHKrz9SNcfW+rsJWYYRQfrAjt4F+fvjVlkZipSoqNiHx94Hg0q+JrhZ0u3NO93k5hWh7F6ly2rz9htmaOb9jKz6V1tOkxiEdCGsRG58mzM5/mrpPNHW/k4LbfSRHibdfjFu5xr++Doqh9FP+vqqKi/uMfGFPZsCMHo9aN/v2CREtFszOySRV+kDrf3LkDxG/6hdhqDd633kIfta/CIUqyOEQ62of60Ub0tsugnoTYmEnbvIDh4z9nQaoTXQIuNuNtIvlELnrxyabXCKbd64e9+53877Q+pDTT9tJjMfyYJu6DZyfutNQ+mElNzUPcWqzbB9LJWjgpzbXVuj3DB3pja85nzdvTGDF1C8ddAwk+++5dAydzyoRlDZ6eN65wssXCrrH8J5FIJK0RharMfPKEPqiFYI1r4cwFOZxQK8TUQT/Yp16M7fozb/FY+lgbKS+vtaR/y1MyLRGm1serIY1vIiklH1XG7UUUGGotznI6h+RCYUuIcFhI/Vog5mJhv0Td1o5wIdKlCWlkqHZ8vc/aOZ6ab4km7QP9CNbWcDghV2zV4hsaIKJNdZ8zKJd1/InMErGnFr9gf5wsxytkiGhalUerdl4EnKdUyqkMEtSLo/EkuKH6vTo9B9Uf0br7EOZSxeFENeLVEhDo1eCwZAuxVC3aCoelfpt970dY9a8xjAi0pTI9lplT5jIvRW3ZeSjVJKeVWITTR7Tx7CvCleba3g7HE2fuw5n+60lOLxJXQYhwez88OH0ZbbWl/3+9wdcv9CbUrpaUqDWMf2PzHxXwhkzi0wziJC6EhjYupry+nHPrrxwNTm0aNV2pszwkEolE0jqoo6hInSvV0NbX85x3mxuFgKWrY77OnQ5B9g2DqRYbGx2GhI089kEM6td/K6v0FnHBrFjEHFMR8Sn1UWBQqL+IWFVb2Zy0pOa9CQtSJUUhe288ieqAaie2+Ws5fcaOOFJ1J1Q7CWlVDXb8hOToqbastCIiUBuLLDWirvnjtTpsrdXxXIOtrXV9f0z5/HpAFTtb+tzVi8YJCxWlsoYqi7Ez1EfUteKTdWAA4dpqKqrrdzhTpm3KySRJdYh0XsJhsUapSOGnmFLa9fsLi5e/zQf9ndFUp7MnvrL+gMaYckjMVC+UFcEd/Dg7s91s23vgUKOv7/cZjMLWSbVy3YqQjsKWcBou3VYdp47sZ2ehK4OffoWtC59gSFsNVccTiC2vv7LmwlTi88T+dkHc2ulGyfo1EHZPL0ecG0L2uioDZfX9k0gkklaByZLO1eDo7NBowDSTlZZHhSoAVmLQD2o8lBqI3fI7Sngorlot7fw9LWOk6cRB1u47zto5i1iUrCp2GxHVtbNEhkrxKYrU01hp0Jn0pEat5PVl6SKGFJv8/QgXzoKXsOMo/m1KPsi6I5nsWLycJaodjR0dVDsiSuzW0VPItIhU9x3iaJUwaKog7qet/JBG88djx+39w3ESfctOyaRU9Dt/14+sSFZw6TGKaQ9duNCOlUc7/NRCfCWLX6JPcnjbSt7+Qc0CaPFVawVs3AjyteS0ObZ7DwdS4pjz8XaOqqd19KGT8BSMSXv59PuE+v7beRLuK5wkbVtC29dX+DdGKc8huUgVWg86hZ5xplSaa7svPr7uqOvqmVOP8HNyGt/P/Ter1Ghc15bwYEe0Vs21FY5u3cg3seUWB8ne159ABw3adj50sKQIFIr2HeOY2N+pVy8G16cNbgi66YKGz1eFzknh+G+5pAjHp078CeodyC2OMjkvkUhaB3XpsSzeW4xzt0E82dcdTVkcs6Z9zf9EplOsV5W9ksRfY1i1PpLl6yJZumYr3x4wMuDx0YwI0GHj1442SXHsSc8ldl82LrcFYTiYToE2kAefu4u+rkIc7Awk7IonpTSb7RtjOeFyO09H5LE57pSQCxFz+nZm2KBAbBIOs/dkDjG7kjD2vZXg1ASOV2kx6G3pemc4fbr4oUlNZn/8QVauiWTllniyPHowepA/PkEeWF/y+DAiIsJoXymi5cg9rI/exzfbCgi4ZyyfTRtOz4u95MtWCDsn2H4gl4TfD5HkNpDhjkfYkymkXWlDSN9e3B1mzeE9CaSkHeenOBN33OXF8QPZVKpf+ROR7aA2maxcvYXFP8cTuWkLS+J0DHzqGd651wv7805pOLKLT346SaVtGI+/1J8uZ6fhNbiEXbrtbfw8hDIfIiY9i+jd2biPvAXn3xJIM2lRHLy5U9yX7n5Wl2irL0GnDrJkxXY2xBxmzYod7LPqwt+njmNMgC0acz7/nruWyCJXxrzyJA819d3A60ALv8euogjvMoYnNhRzWljyFp7K138LJPDG9UkikUiuGaaU9dw/fgMZg18idmY/S9R75ShUlVVgcHDFbu8X9HlrL6eECH69YSLDz4iTsYr8UgP2bm44N7moi0K1asfOFdezBVvnYc7j8+dnEd1vIp8/1Rmvc7Lyl3G8QKmuIO+0gpO7K87nZ/UvgqmygrI6ezydmthZ0VNSasLew+FiX2ITGDhVWE652RYPL2ccWhDsXrrtZipKK6lzcsGlKY1qrq36KvKKqzDbOePbtk1D1kBdc+BrRrwejeGO59g0c+AF0xbXk2sg7ALFwMGdh5m+NZe0WnD0cOf2EEfc29jQfUAnRvk2f5cMx7YyZUmCxTm4KEoN5ZU6nMUT32Q+wNYOrb5GXOImaNaGQsXpGqwdxQ1t6iQaGxw1BiqbPsmfyoZSVU25lT1uFytgbcBW/Jbq1bRgE/ypbFyX51jQamxcp98FnScPvPI4Y/wuMlaZS1k37V3++0g3Fq6awD0tSrGaSVz4HiMWnYSejxI9fyTnrGNzLTDksunjebzyQwmD353NwnudWzrnKmkGc/4+Jr/4BTvcRrJozhgGNC7GuAFcG2FvQNFXcyz9FJmnjFSbVbNa2ncK4Db3Jn/tz2LOOcaavbnUNinslRSUWuHpccZDuhC1K2aNxjJndVGatSG8rpIKbNq60vSr5euoU+dcdE3t8OeyoVSUU2jtjHeTI6ZaUKnWquqaHPz/VDauy3Pcmmxcp98FrRPdh95G73NLyc+ilB1l1mtfsq3Tc2yY0r1hAZmroYYNb03m5Z21eI+awp5/dLcUz10zTGWcSKuiaPdynlpcwP3/+ohPBl48RpZcG5SSA0x9eTmHu47mX5MH0a3RVx1vFNdU2CUSiaTVUpPDtlg9d9wR0kQ6+TIwF7Jm9hK+y1LQWHvy0OSnGffHUnYtxpzzOzM+202q1o1ug+/mubsDz6nkl1x7zDkJbC/1ZVg316Yd2OuMFHaJRCKRSFoR0peTSCQSiaQVIYVdIpFIJJJWhBR2iUQikUhaEVLYJRKJRCJpRUhhl0gkEomkFSGFXSKRSCSSVoQUdolEIpFIWg3w/wFHpjl2GK10qQAAAABJRU5ErkJggg==[/img][br]Coloque a resposta seguindo o modelo abaixo:[br]Interseção: (____ , ____) | Quantidade de Bicicletas (x): ____ | Quantidade de Carros (y): ____[br]
[b]Questão 08. [/b]Uma lanchonete vendeu em um dia 40 combos de lanches, misturando o Combo A (mais leve) e Combo B (completo). O Combo A custa R$ 15,00 e o Combo B custa R$ 25,00. Se o faturamento total com esses combos foi de R$ 750,00, modele o sistema utilizando x para o Combo A e y para o Combo B e resolva-o no GeoGebra. Solução via GeoGebra: 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[/img][br]Coloque a resposta seguindo o modelo abaixo:[br]Combo A = ____ unidades | Combo B = ____ unidades[br]
[b]Questão 09[/b]. Pensei em dois números reais. O triplo do primeiro número somado com o dobro do segundo número resulta em 7. Ao mesmo tempo, o primeiro número menos o segundo número é igual a -1. Escreva as equações, digite-as no aplicativo e descubra quais foram os números que pensei. [br][br][img]data:image/png;base64,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[/img][br]Coloque a resposta seguindo o modelo abaixo:[br]Números pensados encontrados pela interseção: 1º Número (x) = ____ | 2º Número (y) = ____
[b]Questão 10. [/b]Um retângulo possui um perímetro total de 30 ext{ cm}. Sabe-se que a medida do comprimento (x) excede a medida da largura (y) em exatamente 3 ext{ cm}. Monte o sistema de equações lembrando da fórmula do perímetro e use o plano cartesiano do GeoGebra para descobrir as dimensões desse retângulo. 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[/img][br]Coloque a resposta seguindo o modelo abaixo:[br]Coordenadas encontradas: (____ , ____) | Comprimento: _____ cm | Largura: _____ cm