find the value of k for which (x-1) is a factor of the polynomial x^3 + k x^2 + 142x - 120
Answers
Answered by
28
Heya !!!
Given that :- ( X - 1 ) is a factor of the given polynomial.
So,
( X - 1 ) = 0
X = 1
P(X) = X³+KX²+142X-120
P(1) = (1)³ + K × (1)² + 142 × 1 - 120
=> 1 + K + 142 - 120 = 0
=> K + 23 = 0
=> K = -23
★ HOPE IT WILL HELP YOU ★
Given that :- ( X - 1 ) is a factor of the given polynomial.
So,
( X - 1 ) = 0
X = 1
P(X) = X³+KX²+142X-120
P(1) = (1)³ + K × (1)² + 142 × 1 - 120
=> 1 + K + 142 - 120 = 0
=> K + 23 = 0
=> K = -23
★ HOPE IT WILL HELP YOU ★
Answered by
10
Here is your answer
x=1
(1)^3+k(1)^2+142×2-120 = 0
k+143-120=0
k=-23
Hope it helps you ^_^
x=1
(1)^3+k(1)^2+142×2-120 = 0
k+143-120=0
k=-23
Hope it helps you ^_^
mydear786:
mark as brainleist please
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