Question

ayudaaaaaaa por favor 3 hallar el término del lugar 21 en m^36-p^108/m-p^3​

Answer 1

Respuesta:

${m}^{15} {p}^{60}$

Explicación paso a paso:

al realizar la división encontramos los términos

${m}^{35} + {m}^{34} {p}^{3} + {m}^{33} {p}^{6} + {m}^{32} {p}^{9} + {m}^{31} {p}^{12} + {m}^{30} {p}^{15} + {m}^{29} {p}^{18} + {m}^{28} {p}^{21} + {m}^{27} {p}^{24} + {m}^{26} {p}^{27} + {m}^{25} {p}^{30} + {m}^{24} {p}^{33} + {m}^{23} {p}^{36} + {m}^{22} {p}^{39} + {m}^{21} {p}^{42} + {m}^{20} {p}^{45} + {m}^{19} {p}^{48} + {m}^{18} {p}^{51} + {m}^{17} {p}^{54} + {m}^{16} {p}^{57} + {m}^{15} {p}^{60} + {m}^{14} {p}^{63} + {m}^{13} {p}^{66} + {m}^{12} {p}^{69} + {m}^{11} {p}^{72} + {m}^{10} {p}^{75} + {m}^{9} {p}^{78} + {m}^{8} {p}^{81} + {m}^{7} {p}^{84} + {m}^{6} {p}^{87} + {m}^{5} {p}^{90} + {m}^{4} {m}^{93} + {m}^{3} {p}^{96} + {m}^{2} {p}^{99 } + {m} { p}^{102} + {p}^{105}$