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WorksheetsPartial fractions
Total questions: 11
Worksheet time: 8mins
If the degree of numerator N(x) is less than the degree of denominator D(x), then the fraction is:
proper
improper
both proper and improper
If the degree of numerator N(x) is equal or greater than the degree of denominator D(x), then the fraction is:
proper
improper
both proper and improper
This fraction is known as
x2+5x+62x+5
proper
improper
proper and improper
none of the above
(x+1)(x−1)8−x is a
proper fraction
improper fraction
I am not sure
None of the above
When I need to decompose an improper fraction into its partial fractions, I need to do long division first.
TRUE
FALSE
Set up the partial fractions...
Which one should be used in the partial fraction decomposition of (x+1)(3+x2)4x?
(x+1)A+(3+x)B+(3+x)2C
(x+1)A+(3+x2)Bx+C
(x+1)A+(3+x2)B
(3+x2)A+(1+x)Bx
Which one should be used in the partial fraction decomposition of (x+3)2(x−4)x−11?
(x+3)A+(x+3)B+(x−4)C
(x−4)A+(x+3)2Bx+C
(x+3)2A+(x−4)B
(x+3)A+(x+3)2B+(x−4)C
(x−1)23x−2=
(x−1)A+(x−1)2Bx+C
(x−1)A+(x−1)2B
I am not sure
x3+3x7x2+x+15=
xA+x2+3B
xA+x2+3Bx+C
A+xB+x2+3C
Ax+B+xC+x2+3D
(2x+1)(x−2)2x3−9x2+7x+8=
Ax+B+(2x+1)C+(x−2)D
(2x+1)A+(x−2)B
I am not sure
