form a quadratic polynomials 4 and -2 as the sum and product of its zeroes respectively
Answers
Answered by
3
Answer:
x^2-4x-2
Step-by-step explanation:
Sum of zeroes = 4
Product of zeroes = -2
So, by formula of quadratic polynomial,
x^2-(Sum of zeroes)x+(Product of zeroes)
x^2-4x-2
guptasanya55:
this is not a write answer
Answered by
3
Step-by-step explanation:
Sum of the zeroes = 4
Product of the zeroes=-2
let ax^2+bx+c be its req. poly. and let alpha and beta be its zeroes
we have,
sum of the zeroes =-(4)=-b/a
Product of the zeroes=-2=c/a
if a=1
then b=-4
and c=-2
therefore, one quardratic equation which fits the given conditions is
x^2-4x-2
any other quad. equation which fits the given conditions is in the form of
k (x^2-4x-2)
where k is a non -zero real no....
hope it help you......
Mark it as the brainist answer....
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