How much do you know about partial fraction decomposition? Mathematical equations of a rational function for solving problems where both numerator and denominator are polynomial equations, its importance lies in the fact that it provides an algorithm for computing anti-derivative of a rational function, take a quiz to learn more about partial fraction.
U-substitution for finding integrals
Use integration
Antiderivative
None of the above
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Partial fraction decomposition
Linear factors
Evaluation expressed in partial fraction
None of the above
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Used when two functions multiplied together
Antiderivative
U-substitution
All of the above
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Any function that can be defined by a rational fraction
An algebraic function
When both numerator and denominator are polynomials
All of the above
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The decomposition process of starting with simplified answer
Taking answer back apart of decomposing
Decomposing the final expression into its initial polynomial fractions
All of the above
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If a function f(s) has inverse Laplace transform f(t)
Then, f(t) is uniquely determined
Considering functions that differs on a point set having Lebesgue measure zero as the same
All of the above
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To get derivative of a function
For differentiating compositions of functions
Denotation of h(x)
None of the above
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U-substitution
V-substitution
Substitution by parts
None of the above
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Substitute In(x) dx=u dv.
Use integration by parts = uv – yv du
Substitute u=In(x), v=x, and du=(1/x)dx
All of the above
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