If p and q are the zeroes of the polynomial x^2 +px+q and q is not equal to zero then find the value of p.
Answers
Answered by
6
Answer:
We know that product of zeroes is c/a.
Then pq=q
P=1.
Bblegend
Answered by
0
Answer:
5 and -6 are the answer
Step-by-step explanation:
2x
2
−5x−3=0
2x
2
−6x+x−3=0
(x−3)(2x+1)=0
x=3,−
2
1
Now,
Zeroes of the polynomial x
2
−px+q are double in values to the zeroes of polynomial 2x
2
−5x−3.
Therefore,
Zeroes of polynomial x
2
−px+q will be- 6,−1
Therefore,
Sum of roots =
a
−b
6+(−1)=−(−p)
⇒p=5
Product of root =
a
c
6×−1=q
⇒q=−6
Hence the values of p and q are 5 and −6 respectively.
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