if one of thr zeros of the quadratic polynomial f(x)=14 x square - 42 K Square x - 9 is negative of the Other find the value of k
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Answer:
Given that one of the zeros is the negative of other.
Let a and b be the zeros the polynomial.
According to the question,
b = -a
Therefore, Sum of roots is 0.
There is a small correction in the question, it is:
Given Polynomial: 14x² - 42k²x + x - 9 = 0
So According to the formulae,
Sum of roots = - ( Coefficient of x ) / ( Coefficient of x² )
⇒ 0 = - ( 42k² ) / ( 14 )
⇒ 0 * 14 = -42k²
⇒ 0 = -42k²
⇒ k² = 0 / -42
⇒ k² = 0
⇒ k = √0 = 0
Hence the value of k is 0.
Berserk:
aaa it k square
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