If the sum of the zeroes of the quadratic polynomial ky2 + 2y -3k is equal to twice their product, find the value of k
Answers
Answered by
1
Answer:
The given polynomial is:
p(x)=(k^{2}-14)x^{2}-2x-4=1(k
2
−14)x
2
−2x−4=1
Comparing with the general Quadratic equation ax^{2}+bx+c=0ax
2
+bx+c=0 , we get the sum of zeroes of the polynomial=-\frac{b}{a}−
a
b
Therefore, -\frac{b}{a}=1−
a
b
=1 (Given)
\frac{2}{k^{2}-14}=1
k
2
−14
2
=1
2=k^{2}-142=k
2
−14
k^{2}=16k
2
=16
k={\pm}4k=±4
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0
Answer:
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