If one of the zeroes of the quadratic polynomial x^2+bx+c is negative of the other then
a. B=0, C is positive
b. B=0, C is negative
c. B not equal to 0, C is positive
d. B not equal to 0, C is negative
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has no linear term and the constant term is negative.
If one of the zero of the equation is negative of the other, then the roots will be m and −m
Hence, sum of roots =m−m=0
Sum of roots =−a=0
Thus there will be no linear involved in the term in the equation.
Also, the constant term =b= product of the zeroes =−m
2 , will be negative.
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