find the zeros of the polynomial x squared minus 3
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Answered by
16
Given equation :- x² - 3
3 can be written as the product of
√3 ×√3
as square of √3
forming the identity that is :-
a² - b² = ( a + b ) ( a - b )
= > x² - ( √3 )²
( x + √3 ) ( x - √3 )
* ( x + √3 ) = 0
x = - √3
* ( x - √3 ) = 0
x = √3
3 can be written as the product of
√3 ×√3
as square of √3
forming the identity that is :-
a² - b² = ( a + b ) ( a - b )
= > x² - ( √3 )²
( x + √3 ) ( x - √3 )
* ( x + √3 ) = 0
x = - √3
* ( x - √3 ) = 0
x = √3
Answered by
14
x² - 3
x² - ( √3 )²
used Identity :- a² - b² = ( a + b ) ( a - b )
( x + √3 ) ( x - √3 )
° ( x + √3 ) = 0
x = - √3
° ( x - √3 ) = 0
x = √3
x² - ( √3 )²
used Identity :- a² - b² = ( a + b ) ( a - b )
( x + √3 ) ( x - √3 )
° ( x + √3 ) = 0
x = - √3
° ( x - √3 ) = 0
x = √3
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