1.S dæ = In|a| + C and S de = In|a²| +C. O A. True O B. False 2.If G(x) is an antiderivative of g(x) and F(x) = G(x) – 5, then F(x) is also an antiderivative of g(x) O A. False O B. True 3.lf G(x) is an antiderivative of g(x), then y : G(x) is a solution to the differential equation dr g(x O A. False O B. True 4.The antiderivative of a function is not unique. O A. True
1.S dæ = In|a| + C and S de = In|a²| +C. O A. True O B. False 2.If G(x) is an antiderivative of g(x) and F(x) = G(x) – 5, then F(x) is also an antiderivative of g(x) O A. False O B. True 3.lf G(x) is an antiderivative of g(x), then y : G(x) is a solution to the differential equation dr g(x O A. False O B. True 4.The antiderivative of a function is not unique. O A. True
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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Question
True or false Answer 1,2,3,4
Transcribed Image Text:1./ dx = In|2| + C and S da = In|2²|+ C.
= In|a²| + C.
O A.
True
O B.
False
2.lf G(x) is an antiderivative of g(x) and F(x) = G(x) – 5, then F(x) is also an antiderivative of g(x).
O A.
False
В.
True
3.lf G(x) is an antiderivative of g(x), then y = G(x) is a solution to the differential equation
g(x).
O A.
False
B. True
4.The antiderivative of a function is not unique.
O A. True
O B.
False
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