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Question


Find the quadratic polynomial whose sum of its zeroes (roots) is 85 and the product of the zeroes (roots)  is 75.


Options:
A .   14x2+7x+5
B .   5x2+8x+7
C .   2x28x+7
D .   5x28x+7
Answer: Option B
:
B

Given that,
Sum of zeroes = 85


Product of zeroes = 75


Required quadratic polynomial is,
f(x)=[(x2(sum of roots)x+(product of roots)]
Substituting the given values we get,
f(x)=[x2(8)5x+75]
f(x)=[x2+85x+75] 
multiplying by 5 we get
f(x)=5x2+8x+7
 Required polynomial is 5x2+8x+7.



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