verify the relation between zeroes and coefficient of the quadratic polynomial xsquare-4
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Factorize the equation, we get (x+2)(x−4)
So, the value of x2−2x−8 is zero when x+2=0,x−4=0, i.e., when x=−2 or x=4.
Therefore, the zeros of x2−2x−8 are -2 and 4.
Now,
⇒Sum of zeroes =−2+4=2=−12=−Coefficient of x2Coefficient of x
⇒Product of zeros =(−2)×(4)=−8 = 1−8=Coefficient of x2Constant term
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Find zeroes of the polynomial x^(2)-4 and verify the relation between zeroes and coefficients. ∴ Zeroes of p(x)are 2 and -2. and product of zeroes =(2)(-2)=-4=-41=coefficient termcoefficient ofx2 Hence Verified.
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