Evaluate the integral dx by making the substitution u = 5x². After substituting we have: (in terms of u, du, and C) [For the exponential function you may type e or choose the exponential function from Functions in MathPad du 10 + C 10 (before resubstitution) After resubstitution we have: (in terms of x and C) tes dx
Evaluate the integral dx by making the substitution u = 5x². After substituting we have: (in terms of u, du, and C) [For the exponential function you may type e or choose the exponential function from Functions in MathPad du 10 + C 10 (before resubstitution) After resubstitution we have: (in terms of x and C) tes dx
Chapter6: Exponential And Logarithmic Functions
Section6.7: Exponential And Logarithmic Models
Problem 27SE: Prove that bx=exln(b) for positive b1 .
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![Evaluate the integral
eSx?
dx by making the substitution u =
5x?.
After substituting we have: (in terms of u, du, and C)
[For the exponential function you may type e or choose the exponential function from Functions in MathPad.]
4 du
10
e
+ C
10
(before resubstitution)
After resubstitution we have: (in terms of x and C)
e5x²
dx =](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fba739221-08f6-4582-ba47-57432b009b21%2F06ea27b9-c250-421e-a425-6596d1c67108%2Fbcqct2_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Evaluate the integral
eSx?
dx by making the substitution u =
5x?.
After substituting we have: (in terms of u, du, and C)
[For the exponential function you may type e or choose the exponential function from Functions in MathPad.]
4 du
10
e
+ C
10
(before resubstitution)
After resubstitution we have: (in terms of x and C)
e5x²
dx =
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