if one zero of the quadratic polynomial 4x^2-8kx-9 is negative of the Other find the value of k
Answers
Answered by
12
Let one root Be
α and other be β so let β = -α so -b/a = 8k/4 =α+β => 2k =0 => k = 0
α and other be β so let β = -α so -b/a = 8k/4 =α+β => 2k =0 => k = 0
Answered by
3
Step-by-step explanation:
Answer :-
→ k = 0 .
Step-by-step explanation :-
It is given that,
→ One zeros of the given polynomial is negative of the other .
Let one zero of the given polynomial be x .
Then, the other zero is -x .
•°• Sum of zeros = x + ( - x ) = 0 .
But, Sum of zeros = -( coefficient of x )/( coefficient of x² ) = - ( -8k )/4 .
==> 2k = 0 .
==> k = 0/2 .
•°• k = 0 .
Hence, it is solved.
Similar questions