Solve:

Asked by  | 27th Apr, 2010, 03:31: PM

Expert Answer:

Dear Student,

Firstly, I think its 'so that' instead of 'show that', else the question wont have any meaning.Please check that out.If I am right, the solution is as follows:

As degree of polynomial to be added is less than that of q(x), let ax+b be added.

So the polynomial becomes 5x4+6x3-13x2+ (a-44)x+(7+b).

On dividing it we get the quotient as 5x2-14x+28, and remainder as (a-114)x + (b-77)

As the polynomial p(x) is completely divisible by q(x), so the remainder should be zero.

Hence, (a-114)x + (b-77) = 0

=> a=114 & b = 77

So 114x + 77 should be added to p(x) so that to be completely divisible by q(x)

Regards Topperlearning.

Answered by  | 26th May, 2010, 11:36: PM

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