If 1 is a zero of the polynomial p(x) = ax² – 3(a – 1) x – 1, then find the value of a About the author Maria
Answer: Now, we divide p ( x ) = a x 2 – 3 ( a – 1 ) x – 1 by x − 1. Hence, the value of a is 1 Step-by-step explanation: Given: p(x)=ax 2 −3(a−1)x−1 One of the zero =1 As one of the zeroes is 1, substituting it in the polynomial ⇒p(1)=0=a−3(a−1)−1 ⇒0=−2a+3−1 ⇒a=1 Reply
Answer: a=1 Step-by-step explanation: p(1)=a(1)2 – 3×(a-1)×1 – 1=0 a-3a+3-1=0 -2a+2=0 -2a=-2 a=2/2=1 Reply
Answer:
Now, we divide p ( x ) = a x 2 – 3 ( a – 1 ) x – 1 by x − 1. Hence, the value of a is 1
Step-by-step explanation:
Given: p(x)=ax
2
−3(a−1)x−1
One of the zero =1
As one of the zeroes is 1, substituting it in the polynomial
⇒p(1)=0=a−3(a−1)−1
⇒0=−2a+3−1
⇒a=1
Answer:
a=1
Step-by-step explanation:
p(1)=a(1)2 – 3×(a-1)×1 – 1=0
a-3a+3-1=0
-2a+2=0
-2a=-2
a=2/2=1