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BMAT102L Differential Equations and Transforms (Theory) Winter 2024-25 (C2+TC2+TCC2) [VL2024250501090]

BMAT102L Differential Equations and Transforms (Theory) Winter 2024-25 (C2+TC2+TCC2) [VL2024250501090]

Looking for BMAT102L Differential Equations and Transforms (Theory) Winter 2024-25 (C2+TC2+TCC2) [VL2024250501090] test answers and solutions? Browse our comprehensive collection of verified answers for BMAT102L Differential Equations and Transforms (Theory) Winter 2024-25 (C2+TC2+TCC2) [VL2024250501090] at moovit.vit.ac.in.

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1. The value of in the half range cosine series of is 2/n

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1. L {sinht/t}=

$\frac{1}{2} log\frac{s-1}{s+1}$ \frac{1}{2} log\frac{s-1}{s+1}

none

$\frac{1}{2} log\frac{s+1}{s-1}$ \frac{1}{2} log\frac{s+1}{s-1}

$\frac{1}{4} log\frac{s-1}{s+1}$ \frac{1}{4} log\frac{s-1}{s+1}

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1. The value of in the fourier series expansion of

0

none

$cosn \pi/n^2$ cosn \pi/n^2

$4/n \pi$ 4/n \pi

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laplace transform of is

$\frac{1}{s-log2}$ \frac{1}{s-log2}

none

$\frac{1}{s-2+log2}$ \frac{1}{s-2+log2}

$\frac{1}{s-2-log2}$ \frac{1}{s-2-log2}

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$\frac{1}{8} e^ \frac{3t}{2}$ \frac{1}{8} e^ \frac{3t}{2}

$\frac{1}{2} e^ \frac{3t}{2}$ \frac{1}{2} e^ \frac{3t}{2}

$\frac{1}{16} e^ \frac{3t}{2}$ \frac{1}{16} e^ \frac{3t}{2}

none

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1. laplace transform of

$\frac{1}{s+3} e^\frac{-9-3s}{1}$ \frac{1}{s+3} e^\frac{-9-3s}{1}

none

$\frac{1}{s+3} e^\frac{-9-3s}{2}$ \frac{1}{s+3} e^\frac{-9-3s}{2}

$\frac{1}{s+3} e^\frac{-3s}{1}$ \frac{1}{s+3} e^\frac{-3s}{1}

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1.

1-3t+4t^2

1-3t+2t^2

none

1-3t-2t^2

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1.

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1. The value of in the fourier series expansion of an odd function in the interval is 0

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1. The value of in the fourier series expansion of

0

none

$\frac{2cosn \pi-1 }{n \pi }$ \frac{2cosn \pi-1 }{n \pi }

2/n

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1

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