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Expand using normal binomial expansion, second part expand the second equation, multiply the expanded forms together, simplify and compare the coefficients to given data to solve a and b
Date Posted:
4 years ago
I havent turned binomial yet
This qn is based on partial fractions
Repeated linear factors
This qn is based on partial fractions
Repeated linear factors
You might be mistaken, for partial fractions there needs to be a denominator and numerator. Rather seems like this question is referring to expansion rather than on partial fractions
Nvm issok
Thx
Thx
The format of the bracketed terms (2 - x)^6 and (1 - ax)^2 does look like that of a partial fraction situation with repeated linear roots, but sadly the expression is not a partial fraction at all.
If the expression is something like 1 divided by (2 - x)^6 (1 - ax)^2, then this question will fall under partial fraction. But then again, doing partial fractions for this will be challenging, with eight fractions to split into.
If the expression is something like 1 divided by (2 - x)^6 (1 - ax)^2, then this question will fall under partial fraction. But then again, doing partial fractions for this will be challenging, with eight fractions to split into.