find the zeroes of the polynomial
x2–3 and verify the relationship between the zeroes and the coefficients
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Answer:
Step-by-step explanation:
Given polynomial is x^2 −3
Here, a=1,b=0 and c=−3
x^2 −3=(x− 3 )(x− 3 )
So, the value of x ^2 −3 is zero when x= 3 or x= − 3
Threrfore , the zeroes of x ^2 −3 are 3 and −3
Now, sum of zeroes = 3 − 3 =0 =0/1 = −b -a
Product of zeroes =( 3 )(− 3 )=−3= -3/1 = c/a
Hence verified.
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