the polynomial p(x) =kxcube+9xsqure+4x-8 when divided by (x+3) leaves a remainder 10(1-k) find the value of k
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Answered by
2
Step-by-step explanation:
kx^3+9x^2 +4x-8
x+3=0
x=-3
put value of x
k(-3)^3+9(-3)^2+4(-3)-8=10(1-k)
-27k+81-12-8= 10(1-k)
-27k+61= 10-10k
51= 17k
k= 3
Answered by
0
Answer:
p(x)=kx³+9x²+4x-8. g(x)=(x+3)
Step-by-step explanation:
x³
by remainder Thoream g(x)=(x+3)
0=x+3
p(x)=kx³+9x²+4x_3
k×(_3)³+9×(_3)²+4×(_3)_3
_27+81_12_3
_42+81
39
remainder=10(1_k)
0=1_k
_1=k. answer
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