DR. BABASAHEB AMBEDKAR TECHNOLOGICAL UNIVERSITY, LONERE
Course: S.Y. B. Tech.ALL
Subject Name: Engineering Mathematics-III
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Sem: III
Subject Code: BTBS301
Date: 03.10.2019
Max. Marks: 20
Duration: 1Hr.
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Instructions:
- All questions are compulsory.
- Use of nonprogrammable calculator is allowed.
- Figures to right indicate full marks.
Q1. Attempt the following. (6Marks)
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- Find Laplace transform of e-3tt4
- 4 / (s+3)5
- 5! / (s+3)5
- 4! / (s+3)5
- 4! / (s+3)5
- The Laplace transform of sin2t(t - 2) is ........
- e-2ssin2
- e-2ssin4
- e-4s sin4
- e-2ssin4s
- Find Inverse Laplace Transform of [s2-3s+4] / s3
- t-3t+2t2
- 1-3t+ 4t2
- 1-6t+2t2
- 1-3t + 2t2
- L-1[f'(s)] =
- ?0t f(t)dt
- et f(t)dt
- s?0t f(t)dt
- f'(t)dt
- If F(?) is Fourier transform of f(x) then Fourier transform of f(ax) is
- F(a?)
- F(?/a)
- (1/a)F(?/a)
- F(?)
- Fourier cosine transform of f(t) = e-2t is
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Q2. Attempt any Two of the following. (6Marks)
- Find L{ e3t ?0t sint dt}
- Find Inverse Laplace Transform of log(s/(s+6))
- Find Fourier cosine transform of e-3x
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Q3. Attempt any ONE. (6Marks)
- Solve dy/dt + x = cost, dx/dt + y = Sin t such that y(0) = 2, x(0) = 0 by Laplace transform
- Find f(x) if F(?) = FirstRanker.com
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