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(x+2) is the HCF of the polynomials (x-4) (2x^2+x-a) and (x+1) (2x^2+bx-12), then what is the value of 5a-6b?
f1(x)=(x-4)(2x2+x-a)
f2(x)=(x+1)(2x2+bx-12)
since(x+2)isHCFx=-2isarootofflandf2
f1(-2)=0
→-6(6-a)=0
9=e+
f2(-2)=0
→-1(-4-2b)=0
⇒b=-2
so, 5a-6b-42
If (x+2) is GCD of
P(x)=(x-4)(2x^2+x-a) then
P(-2)=0
(2-4)(2x4-2-a)-0
(6-a)=0
a=6
If (x+2) is HCF of
G(x)=(x+1)(2x^2-bx-12) then
G(-2)=0
(-2+1)(2x4-bx(-2)-12}=0
-4-2b-0
b=-2
5a-6b-5x6-6x(-2)=30+12=42
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