If a and B are the zeroes of the
quadratic polynomial ax + bx + c, form
a quadratic polynomial whose zeroes
are a+1/b and b+1/a
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Answer:
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Step-by-step explanation:
A+B= -b/a
AB= c/a
A+1/B + B+1/A
After calculation,
=(A+B)^2 -2AB+A+B /AB
=(-b/a)^2 -2c/a -b/a. /c/a
After calculation,
=b^2 -2ac-ab /ac
A+1/B * B+1/A
= AB+A+B+1 /AB
=c/a -b/a +1 /c/a
=c-b+a /c
Polynomial
acx^2 -(b^2 -2ac-ab)x +a(c-b+a)
Hence proved
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