If one of the zero of4x2-9-8kx is negative of the other find k
Answers
Answered by
0
Answer:
Step-by-step explanation:
Let α and β be the zeros of the polynomial 4x²-8kx-9
It is given that α=-β
Then, α+β=0
-b/a=0
-(coefficient of x)/coefficient of x²=0
8k/4=0
2k=0
k=0
Answered by
22
Let one of Zero of the polynomial be " T"
then the other zero will be negative of it that is -T
Now, equate the quadratic equation to zero as it satisfies it.
4x² - 9 - 8kx = 0
Apply,
▶ sum of zeroes = -b/a
(coefficient of variable "x" ---— ax² +bx+c)
T +(-T) = -(-8k)/4
0 = 2k
2k = 0
K = 0
Answer Value of K= 0
Thanks!
then the other zero will be negative of it that is -T
Now, equate the quadratic equation to zero as it satisfies it.
4x² - 9 - 8kx = 0
Apply,
▶ sum of zeroes = -b/a
(coefficient of variable "x" ---— ax² +bx+c)
T +(-T) = -(-8k)/4
0 = 2k
2k = 0
K = 0
Answer Value of K= 0
Thanks!
Similar questions