# Existence And Uniqueness Of Laplace Transforms Quiz Questions and Answers - 70

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"A function in which interval can be broken into a finite number of sub-intervals on which the function is continuous on each open sub-interval and has a finite limit at the endpoints of each sub-interval is called", existence and uniqueness of laplace transforms Multiple Choice Questions (MCQs) with choices *piecewise discontinuous, piecewise continuous, single discontinuous, and single continuous* for online undergraduate engineering schools.

## Quiz on Existence And Uniqueness Of Laplace Transforms PDF Download 70

MCQ: A function in which interval can be broken into a finite number of sub-intervals on which the function is continuous on each open sub-interval and has a finite limit at the endpoints of each sub-interval is called

- piecewise continuous
- piecewise discontinuous
- single discontinuous
- single continuous

A

MCQ: When taking Laplace transform of function f(t)=1 where t ≥ 0, integral limit will be from 0 to ∞ results in

- proper integral
- improper integral
- singular integral
- finite integral

B

MCQ: The logarithm of the ratio of two numbers is the

- product of logarithms
- difference of logarithms
- logarithm of number itself
- sum of logarithm

B

MCQ: ^{∂}⁄_{∂x} sin(u) derivative is

- cos(u)
^{∂}⁄_{∂x} - cos(u)
^{∂u}⁄_{∂x} - −cos(u)
^{∂u}⁄_{∂x} - −cos(u)
^{∂}⁄_{∂x}

B

MCQ: Which of the given below is left closed bounded interval?

- (f,g)={x| f < x < (g+2)}
- [f,g)={x| f < x < (g+2)}
- [f,g]={x| f < x < (g+2)}
- (f,g]={x| f < x < (g+2)}

B