) show that 2 and 3 are zeroes
of the polynomial 15x^2+x -6
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Answer:
Given:
p(x) = 3x² -5x-2
and zeros 2 and -1/3
To prove : they are the zeros
we know that ,if 'a' is a zero of polynomial p(x) then p(a)=0.Thus, we have to substitute the given numbers in place of x
first ,take x= 2
p(x) = 3x²-5x-2
⇒ p(2) = 3(2²)-5*2-2
= 3*4-10-2
= 12-12
= 0
Hence, 2 is a root (zero) of the given polynomial.
second case , take x = -1/3
p(x)=3x²-5x-2
Hence, -1/3 is another zero of the polynomial
Step-by-step explanation:
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