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Engineering Mathematics III - MTH221 (Mudassar Imran)

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The Laplace transform integral is an improper integral.
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L equals:

{

~sF(s) #Incomplete.

=sF(s) - f(0) #Correct! This is the derivative property.

~F(s)/s #Wrong.

~F(s) + f(0) #Incorrect.

}

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The Laplace transform of sinh(kt) is:

= k/(s^2 - k^2).

~1/(s - k) #Incorrect.

~k/(s^2 + k^2) #No.

}

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If F(s) = 1/(s - 3), then f(t) is:
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What is L?

{

~1/(s^2 - a^2) #Wrong. That’s for cosh(at).

=1/(s - a) #Correct! L{e^(at)} = 1/(s - a).

~s/(s^2 + a^2) #Incorrect.

~a/s #No, that’s not correct.

}

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What is L?

{

~k/(s^2 + k^2) #Wrong. That’s for sin(kt).

=s/(s^2 + k^2) #Correct! L{cos(kt)} = s/(s^2 + k^2).

~1/(s - k) #Incorrect.

~s^2/(s^2 + k^2) #No.

}

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The Laplace transform of t^n (n positive integer) is:

= n!/s^(n+1).

~1/s^n #Incorrect.

~s^n/n! #No.

}

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The Laplace transform exists if:
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Laplace transform converts a differential equation into an algebraic equation.
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The Laplace transform of f(t) = 1 is:

= 1/s.

~s #Incorrect.

~e^s #No, that’s not correct.

}

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