if one of the zeros of a cubic polynomial X^3+ax^2+c is -1, then what is the product of othe two zeros?
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By relation, we know,
product of all zeroes of a cubic equation= -c/a
a = 1 (since coefficient of x^3 is 1)
let other two zeroes be x and y
then,
(-1)*x*y= -c
hence, x*y = c
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