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5. (Antiderivatives) Evaluate the following. (a) √ √3x + 8 dx = (b) fe ) [e³* – sin(x) dx = (c) / / dr = 4x (d) [4 dt = 4+ √t 43

5. (Antiderivatives) Evaluate the following. (a) √ √3x + 8 dx = (b) fe ) [e³* – sin(x) dx = (c) / / dr = 4x (d) [4 dt = 4+ √t 43

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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5. (Antiderivatives) Evaluate the following. (a) [ √3x + 8 dx = (b) [e³ª - sin(x) dx = e3x 1 (c) // da = 4x (a) d) [4+ √² α = dt (e) (Just do the antiderivative part if you want.) (f) (Just do the antiderivative part if you want.) 1.3² π/6 -6/5 x dx = cos(2x) dx =
Transcribed Image Text:5. (Antiderivatives) Evaluate the following. (a) [ √3x + 8 dx = (b) [e³ª - sin(x) dx = e3x 1 (c) // da = 4x (a) d) [4+ √² α = dt (e) (Just do the antiderivative part if you want.) (f) (Just do the antiderivative part if you want.) 1.3² π/6 -6/5 x dx = cos(2x) dx =
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Given :(a) ∫3x+8dx(b) ∫e3x-sinxdxc ∫14xdx(d) ∫4+tt3dt(e) ∫132x-65dx(f) ∫π6π2cos2xdx

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