find the zeroes of the polynomial 'xsquare-3'
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Step-by-step explanation:
xsquare -3 = xsquear -(√3square)
= ( x + √3 ) (x - √3
√3 = 3
a(sq)-b(sq)=(a+b)(a-b)
x(sq)-3= x(sq)+0x-3
x+ √3 = 0. | x- √3 = 0
x= -√3 | x =√3
sum of 0= (√3) + (-√3). product of 0= (√3x-√3)
=√3- √3 = 0/1. = -√3
= -( cofficient of x)/. =. -3
cofficient of x (sq). = -3/1
( sq means raise to the power 2)
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