the roots X1 and X2 of the equation of x square + px + 12 is equal to zero are such that X 1 minus *X 2 is equal to 1 then P is
Answers
Answered by
6
Answer:
-7 and 7
Step-by-step explanation:
Since it's the square polynomial we now know that X1+X2 = -p
## 2 * X1 = 1-p
We also know that X1 * X2 = 12
X2 ^ 2 + X2 - 12 = 0
X2 = -4, 3
###X1 = -3, 4
##P = 7, -7
Answered by
4
Answer:
p=-(X1+X2)/1=-7 or,+7
Step-by-step explanation:
Given,X1-X2=1. ..(1)
Also, X1*X2=12. .....(2)
(As product of Roots= c/a=12/1=12)
So,
Using (a+b)²=(a-b)²+4ab,
X1+X2(p)=√49=+7or,-7
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