A quadratic polynomial whose one zero is 5 and product of the 0 is.(readx^2as....x square)
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Answer: x^2 - 5x
Step-by-step explanation:
A quadratic polynomial , whose one zero is 5 and product of the 0 .
Let zeroes of polynomial be m, n
But one zero is 5, So let me= 5
Also, product of zero, P = m× n= 0
So, m × n= 0, 5× n= 0, So, n= 0
Sum of zeroes, S= m+n= 5+0= 5
Any Q. P. with sum and product if zeroes as S & P, is
x^2 - Sx + P
= x^2 - 5x + 0
= x^2 - 5x
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quadratic polynomial whose one zero is 5 and product of the 0 is.(readx^2as....x square)
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