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1. True or False? In order to be successful at integration, you must memorize several basic integration formulas. 2. The first strategy that should be used to integrate (unless the integrand is a known derívative) is to simplify the integrand. Name two ways that you have used to simplify an integrand. 3. The second strategy that we should consider is

1. True or False? In order to be successful at integration, you must memorize several basic integration formulas. 2. The first strategy that should be used to integrate (unless the integrand is a known derívative) is to simplify the integrand. Name two ways that you have used to simplify an integrand. 3. The second strategy that we should consider is

Calculus For The Life Sciences
Calculus For The Life Sciences
2nd Edition
ISBN:9780321964038
Author:GREENWELL, Raymond N., RITCHEY, Nathan P., Lial, Margaret L.
Publisher:GREENWELL, Raymond N., RITCHEY, Nathan P., Lial, Margaret L.
Chapter9: Multivariable Calculus
Section9.1: Functions Of Several Variables
Problem 34E: The following table provides values of the function f(x,y). However, because of potential; errors in...
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1. True or False? In order to be successful at integration, you must memorize several basic integration formulas. 2. The first strategy that should be used to integrate (unless the integrand is a known derívative) is to simplify the integrand. Name two ways that you have used to simplify an integrand. 3. The second strategy that we should consider is 4. If a function is the product of two functions one of which is a polynomial and the other a transcendental function, then we should try 5. If the functíon is a rational function, then which strategy might work? 6. What types of integrands lend themselves to using trig substitution? 7. True or False? Sometimes an integration problem will require combining two or three different methods.
Transcribed Image Text:1. True or False? In order to be successful at integration, you must memorize several basic integration formulas. 2. The first strategy that should be used to integrate (unless the integrand is a known derívative) is to simplify the integrand. Name two ways that you have used to simplify an integrand. 3. The second strategy that we should consider is 4. If a function is the product of two functions one of which is a polynomial and the other a transcendental function, then we should try 5. If the functíon is a rational function, then which strategy might work? 6. What types of integrands lend themselves to using trig substitution? 7. True or False? Sometimes an integration problem will require combining two or three different methods.
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