Calculate (-3.³√x) dx The solution to any indefinite integral of the type given above will always have a constant in it, eg. [f(x)dx = F(x) + C, however, for this exercise only include F(x) in the solution space. Also if you solution is a logarithmic one make sure you put variable in between absolute value symbols, eg: In([x])

College Algebra
1st Edition
ISBN:9781938168383
Author:Jay Abramson
Publisher:Jay Abramson
Chapter6: Exponential And Logarithmic Functions
Section6.7: Exponential And Logarithmic Models
Problem 14TI: The half-life of plutonium-244 is 80,000,000 years. Find function gives the amount of carbon-14...
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Calculate (-3.3√x) dx
The solution to any indefinite integral of the type given above will always have a constant in it, eg.
ff(x)dx = F(x) + C, however, for this exercise only include F(x) in the solution space.
Also if you solution is a logarithmic one make sure you put variable in between absolute value symbols, eg: In([x])
Transcribed Image Text:Calculate (-3.3√x) dx The solution to any indefinite integral of the type given above will always have a constant in it, eg. ff(x)dx = F(x) + C, however, for this exercise only include F(x) in the solution space. Also if you solution is a logarithmic one make sure you put variable in between absolute value symbols, eg: In([x])
Calculate:
1
√x+2
The solution to any indefinite integral of the type given above will always have a constant (+C) in it, eg.
ff(x)dx = F(X) + C, however, for this exercises only include F(x) in the solution space.
S
dx
Transcribed Image Text:Calculate: 1 √x+2 The solution to any indefinite integral of the type given above will always have a constant (+C) in it, eg. ff(x)dx = F(X) + C, however, for this exercises only include F(x) in the solution space. S dx
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