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For the Partial Fraction , Parts (Denominator - Repeated Linear Factor ) , how to prove the biggest power of x^3 in the denominator ? For example P(x)+Q/(x-3)^3 , how to prove to A/x-3 + B/(x-3)^2 + C/(x-3)^3
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P(x)+Q/(x-3)^3 = A/x-3 + B/(x-3)^2 + C/(x-3)^3 ?
yaya
are you given any more information?
nope just wanna show that P(x)+Q/(x-3)^3 = A/x-3 + B/(x-3)^2 + C/(x-3)^3
x >= 4 so we don't get undefined through division i guess. so if x = 4 P(4) + Q = A + B + C
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u wait i am going to scan somethg
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