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The most appropriate substitution to simplify this integral is u = Σ Then du = M dx (fill in the blank with a suitable constant or function of a), and so x dx = c du, for the constant c = Σ After making the substitution we obtain the integral f(u) du, where f(u) = Σ %3D This last integral, when evaluated, is Σ After substituting back for u we obtain the following final form of the answer: dx = Σ V7+9x5

The most appropriate substitution to simplify this integral is u = Σ Then du = M dx (fill in the blank with a suitable constant or function of a), and so x dx = c du, for the constant c = Σ After making the substitution we obtain the integral f(u) du, where f(u) = Σ %3D This last integral, when evaluated, is Σ After substituting back for u we obtain the following final form of the answer: dx = Σ V7+9x5

Calculus: Early Transcendentals
Calculus: Early Transcendentals
8th Edition
ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
Section: Chapter Questions
Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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Consider the indefinite integral d.x. V7+9x5 The most appropriate substitution to simplify this integral is u = Σ Then du M da (fill in the blank with a suitable constant or function of x), and so xt dx 4 c du, for the constant c = Σ After making the substitution we obtain the integral | f(u) du, where f(u) = Σ This last integral, when evaluated, is Σ After substituting back for u we obtain the following final form of the answer: dx 7+9x5 Σ
Transcribed Image Text:Consider the indefinite integral d.x. V7+9x5 The most appropriate substitution to simplify this integral is u = Σ Then du M da (fill in the blank with a suitable constant or function of x), and so xt dx 4 c du, for the constant c = Σ After making the substitution we obtain the integral | f(u) du, where f(u) = Σ This last integral, when evaluated, is Σ After substituting back for u we obtain the following final form of the answer: dx 7+9x5 Σ
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