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1. Use geometry to compute x dx Simplify as much as you can. Assume 0 < a < b. "Use Geometry" means you need to understand what the symbols ° r da mean - what does the number that this computes to represent? You can find this number using methods learned in geometry classes from your past! Hint: Draw a well labelled picture! (Your answer will have a and b in it).

1. Use geometry to compute x dx Simplify as much as you can. Assume 0 < a < b. "Use Geometry" means you need to understand what the symbols ° r da mean - what does the number that this computes to represent? You can find this number using methods learned in geometry classes from your past! Hint: Draw a well labelled picture! (Your answer will have a and b in it).

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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1. Use geometry to compute x dx . Simplify as much as you can. Assume 0 < a< b. "Use Geometry" means you need to understand what the symbols ſ° r da mean - what does the number that this computes to represent? You can find this number using methods learned in geometry classes from your past! Hint: Draw a well labelled picture! (Your answer will have a and b in it). 2. Use the definition of the integral given in the beginning of section 1.2 a to evaluate the integral f x dx. Include drawings and explanations in your neat and thorough computations. Submit a well| lit photo (or typed response!) here. Use methods similar to Example 1.7 in section 1.2 Next « Previous 20210110 220552.jpg 20210110 220542.jpg
Transcribed Image Text:1. Use geometry to compute x dx . Simplify as much as you can. Assume 0 < a< b. "Use Geometry" means you need to understand what the symbols ſ° r da mean - what does the number that this computes to represent? You can find this number using methods learned in geometry classes from your past! Hint: Draw a well labelled picture! (Your answer will have a and b in it). 2. Use the definition of the integral given in the beginning of section 1.2 a to evaluate the integral f x dx. Include drawings and explanations in your neat and thorough computations. Submit a well| lit photo (or typed response!) here. Use methods similar to Example 1.7 in section 1.2 Next « Previous 20210110 220552.jpg 20210110 220542.jpg
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