writa a quadratic polynomial , sum of whose zeroes is 2 and product is 18
Answers
sum of zeros (a+b) = -7
product of zeros (ab) = -18
from the formula to find quadratic polynomial
x²- (a+b)x+ ab
x²- (-7+(-18))x +(-7)(-18)
x²-(-7-18)x + 126
x²-(-25)x + 126
x²+25x+126 is the quadratic polynomial of the given zeros -7&-18
and the zeros we get is -7 & -18 as given in the question but if you need to verify it
then
x²+ 25x +1 26=0
x²+ 18x + 7x +126=0
x(x+18) + 7(x+18)=0
(x+7)(x+18)=0
x+7=0 or x+18= 0
x= -7 or x= -18
hence in the question there were same zeros after verification
hope you help this solution ☺️☺️
PLZ MAKE IT BRAINLIEST
we know the that the quqdratic form is :-
k ( x- (sum of zeroes)x+ product of zeroes)
so, k( x- 2x+ 10)
let k be the constant and k=0
so , the required quadratic polynomial is x-2x+10