Question 1 of 15 View Policies Current Attempt in Progress Evaluate the integral by applying the following theorems and the power rule appropriately. Suppose that F(x) and G(x) are antiderivatives of f(x) and g(x) respectively, and that c is a constant. Then: (a) A constant factor can be moved through an integral sign; that is, ef (a) dar = cF(2) + C. (b) An antiderivative of a sum is the sum of the antiderivatives; %3D that is, S(z) + g(z)] dx = F(x)+ G(x)+ C. (c) An antiderivative of a difference is the difference of the antiderivatives; that is, s (z) – g(x)| de = F(x) – G(x) + C. %3D The power rule: x dx +C,r # -1. r+1 %3D NOTE: Enter the ezact answer. S da = 825 11x + +C

Question 1 of 15 View Policies Current Attempt in Progress Evaluate the integral by applying the following theorems and the power rule appropriately. Suppose that F(x) and G(x) are antiderivatives of f(x) and g(x) respectively, and that c is a constant. Then: (a) A constant factor can be moved through an integral sign; that is, ef (a) dar = cF(2) + C. (b) An antiderivative of a sum is the sum of the antiderivatives; %3D that is, S(z) + g(z)] dx = F(x)+ G(x)+ C. (c) An antiderivative of a difference is the difference of the antiderivatives; that is, s (z) – g(x)| de = F(x) – G(x) + C. %3D The power rule: x dx +C,r # -1. r+1 %3D NOTE: Enter the ezact answer. S da = 825 11x + +C

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter4: Polynomial And Rational Functions

Section4.3: Zeros Of Polynomials

Problem 67E

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