if one of the zeros of the cubic polynomial ax3 + bx2 + cx + d is 0 the sum of the reciprocal of the other 2 zeroes is
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Let p(x) =ax3 + bx2 + cx + d
Given that, one of the zeroes of the cubic polynomial p(x) is zero.
Let a, Ᏸ and y are the zeroes of cubic
polynomial p(x), where a = 0.
We know that
Step by step explaination
sum of two zero at a time = c/a
:aᏰ + Ᏸy + ya = c/a
:0×Ᏸ + Ᏸy + y×0 = c/a
Ᏸy = c/a
hence, product of 2 zeroes =c /a
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