write a quadratic polynomial , sum of whose zero is -7 and product is -18 ?
Answers
Answered by
7
Given:
• Sum of zeroes = -7
• product of zeroes = -18
To find :
• Quadratic polynomial = ?
Solution :
• As we know that:
• Quadratic polynomial
=> x² - ( sum of Zeroes ) x + product of zeroes .
Put the given values :
• F (x) = x² - (-7) x + ( -18 )
=> F (x) = x² +7x - 18 .
Hence, x² + 7x - 18 is the quadratic polynomial whose sum of zeroes is -7 and product of zeroes is -18 .
Answered by
2
Answer:
p(x)=x²-(a+b)x+a.b
=x²-(7)x+(-18)
=x²+7x-18 ans
Step-by-step explanation:
a+b=-7
a×b=-18
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