Question

A quadractic polynomial whose one zeroes is 5 and product of zeroes is 0 is .(Read x^2 as ....x square)​

Answer 1

Answer:

first follow me then i will answer

Answer 2

Answer:

x^2 - 5x + 0

Step-by-step explanation:

product of zeroes = alpha×beta

Now if product of zeroes is 0 then one of the is having value 0

Value of one zero is given of quadratic polynomial i.e., 5

Therefore, one zero is 0 and other is 5.

Hence quadratic polynomial is k(x^2-Sx+P)

k(x^2-5x+0)

NOTE : Here S is sum of zeroes (alpha + beta i.e., 5+0 = 5) and P is product of zeroes (alpha× beta i.e., 5×0 = 5)