if one zero polynomial a square + 9 into X square + 13 x + 6a is reciprocal of the Other find the value of a
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(a^2+9)x^2+13x+6a
Here a= a^2+9, b= 13,c= 6a
Let one zero of polynomial is = x
And another zero of the polynomial is = y
Product of zeroes= c/a
x*1/x = 6a/a^2+9
1 = 6a/a^2+9
a^2+9 = 6a
a^2+9-62 = 0
a^2-3a-3a+9 = 0
a(a-3)-3(a-3) = 0
(a-3) (a-3) = 0
a = 3
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