[{"data":1,"prerenderedAt":130},["ShallowReactive",2],{"\u002Fpublic\u002Ftopics\u002Falgebra\u002Fprogramacion-lineal?{}":3,"topics-with-content:algebra":107},{"course":4,"topic":12,"counts":17,"universities":22,"channels":33,"sampleQuestions":66,"sameName":106},{"id":5,"slug":6,"name":7,"shortName":8,"area":9,"icon":10,"sortOrder":11},2,"algebra","Álgebra","Álg.","math","i-lucide-variable",1,{"id":13,"courseId":5,"slug":14,"name":15,"sortOrder":16},219,"programacion-lineal","Programación lineal",18,{"topicId":13,"courseId":5,"questions":18,"classes":19,"videos":20,"minutes":21},20,114,98,1253,[23,30],{"universityId":11,"questions":24,"years":25},10,[26,27,28,29],2026,2025,2024,2022,{"universityId":5,"questions":24,"years":31},[26,27,28,32,29],2023,[34,37,40,43,45,48,51,53,56,58,60,62,64],{"name":35,"classes":36},"Academia ipluton",25,{"name":38,"classes":39},"Academia Grupo Ciencias",24,{"name":41,"classes":42},"Academias Aduni y César Vallejo",16,{"name":44,"classes":42},"Alberto Cruz",{"name":46,"classes":47},"Ciclo Uni-San Marcos",11,{"name":49,"classes":50},"Academia Internet",5,{"name":52,"classes":50},"Trilce Multimedia",{"name":54,"classes":55},"Academia_Pitagoras",3,{"name":57,"classes":55},"CEPRE UNMSM",{"name":59,"classes":5},"Pamer Corporación Educativa",{"name":61,"classes":5},"Salón Sapiens",{"name":63,"classes":11},"META VILLARREAL",{"name":65,"classes":11},"Saco Oliveros",[67,92],{"id":68,"courseId":5,"topicId":13,"pastExamId":69,"stem":70,"options":71,"correctKey":76,"explanation":87,"difficulty":5,"status":88,"source":89,"stats":90},1642,198,"Obtenga el punto $(x_{0},\\ y_{0})$ donde la función objetivo $C(x,\\,y)=3x+y$ alcanza su máximo valor, sujeto a las siguientes restricciones:\n$\\begin{cases} x-y\\geq-5\\\\ 2x+y\\leq10\\\\ x\\geq0\\\\ y\\geq0 \\end{cases}$\nDé como respuesta $x_{0}+y_{0}$.",[72,75,78,81,84],{"key":73,"text":74},"A","4",{"key":76,"text":77},"B","5",{"key":79,"text":80},"C","6",{"key":82,"text":83},"D","7",{"key":85,"text":86},"E","8","","published","UNI 2026-1 · Matemática",{"attempts":91,"accuracy":91},0,{"id":93,"courseId":5,"topicId":13,"pastExamId":94,"stem":95,"options":96,"correctKey":85,"explanation":87,"difficulty":5,"status":88,"source":104,"stats":105},1823,201,"La región admisible es determinada por las siguientes inecuaciones:\n$$\\begin{aligned}&3x-y\\le 9,\\\\ &x+2y\\le 10,\\\\ &x\\ge 0,\\ y\\ge 0.\\end{aligned}$$\nDetermine el punto $(x_0;\\,y_0)$ que minimiza el valor de $f(x,\\,y)=-x-y$. Dé como respuesta el valor de $x_0+y_0$.",[97,99,101,102,103],{"key":73,"text":98},"0",{"key":76,"text":100},"3",{"key":79,"text":74},{"key":82,"text":80},{"key":85,"text":83},"UNI 2026-2 · Matemática",{"attempts":91,"accuracy":91},[],[94,108,109,110,111,112,113,114,115,116,117,118,119,120,121,122,123,124,13,125,126,127,128,129],202,203,204,205,206,207,208,209,210,211,212,213,214,215,216,217,218,220,221,223,225,226,1791501527121]