EN - 2016 - R3 - EQUAÇÕES PARAMÉTRICAS ENTRE PLANOS
#navalschool #analyticgeometry #3dimensionalgeometry A line r passes through the point M(1, 1, 1) and is concurrent with the following lines: r1: {(x = - 1 + 3t; y = - 3 - 2t; z = 2 - t; t∈R) ∧ r2: {(x = 4 - t; y = 2 - 5t; z = - 1 + 2t t∈R) It can be said that the parametric equations of this line r are: a) {(x = 1 + 11t; y = 1 + 22t; z = 1 - 25t t∈R) b) {(x = 1 + 25t; y = 1 + 22t; z = 1 + 8t t∈R) c) {(x = 1 + 8t; y = 1 + 22t; z = 1 - 25t t∈R) d) {(x = 1 - 12t; y = 1 + 11t; z = 1 + 4t t∈R) e) {(x = 1 - 25t; y = 1 + 22t; z = 1 + 8t t∈R)

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EN - 2017 - CALCULUS - 2X³ - 3X² - 3X + 4 - RELATIVE MAXIMUM

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Double integral step-by-step #calculus #mathematics #integralcalculus

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28 de junho de 2026

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EN - 2017 - CALCULUS - |(|u + v |)|; y = ln(x² + x - 12); y = arctan(πx/2 - π)

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a super nice functional equation

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EN - 2017 - CALCULUS - ANGLE BETWEEN PLANES π1 AND π4

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DETERMINAÇÃO DAS EQUAÇÕES VETORIAL E PARAMÉTRICAS DE UMA RETA NO R3#professorluizmaggi

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