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Suppose that f is a infintely-differentiable function whose Laplace transform exists, with f(0) = 2, f'(0) = -3, f'(0) = 5, and L{f(x)}=- Define g (w) = {f''(x)}. Complete the following table. Round to 2 decimal places. @= 8(a)= @ 1 ²+1 1 2 3 4

Suppose that f is a infintely-differentiable function whose Laplace transform exists, with f(0) = 2, f'(0) = -3, f'(0) = 5, and L{f(x)}=- Define g (w) = {f''(x)}. Complete the following table. Round to 2 decimal places. @= 8(a)= @ 1 ²+1 1 2 3 4

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.
Chapter7: Integration
Section7.1: Antiderivatives
Problem 45E
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QUESTION 4 Suppose that f is a infintely-differentiable function whose Laplace transform exists, with f(0) = 2, f'(0) = -3, ƒ''(0) = 5, and L{f(x)} = Define g (w) = {f'''(x)}. Complete the following table. Round to 2 decimal places. @= g (w) = QUESTION 5 a) f(3) = 1 @²+1 1 5 Suppose that {f(x)} = =+ + 2 @ @ b) f(7) = 1 2 2 @²+4 3 Round to 2 decimal places. 4 Save Answer
Transcribed Image Text:QUESTION 4 Suppose that f is a infintely-differentiable function whose Laplace transform exists, with f(0) = 2, f'(0) = -3, ƒ''(0) = 5, and L{f(x)} = Define g (w) = {f'''(x)}. Complete the following table. Round to 2 decimal places. @= g (w) = QUESTION 5 a) f(3) = 1 @²+1 1 5 Suppose that {f(x)} = =+ + 2 @ @ b) f(7) = 1 2 2 @²+4 3 Round to 2 decimal places. 4 Save Answer
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