18 x square A square - 32
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26
18x²a² - 32
2( 9x²a² - 16 )
2{ ( 3xa )² - 4² }
By using formula, a² - b² = ( a + b ) ( a - b )
2( 3xa + 4 ) ( 3xa - 4 )
Hence, 18x²a² - 32 = 2( 3xa + 4 )( 3xa - 4 )
2( 9x²a² - 16 )
2{ ( 3xa )² - 4² }
By using formula, a² - b² = ( a + b ) ( a - b )
2( 3xa + 4 ) ( 3xa - 4 )
Hence, 18x²a² - 32 = 2( 3xa + 4 )( 3xa - 4 )
abhi569:
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Answered by
18
Hey there!
Given to factorize : 18x²a² - 32
=> 18a²x² - 32
=> 2 ( 9a²x² - 16 )
=> 2 [ ( 3ax)² - 4² ]
= 2( 3ax+4) ( 3ax-4)
Formulae used : a² - b² = ( a + b) ( a - b)
The zeroes of the polynomial :
( 3ax + 4 ) (3ax - 4 ) = 0
3ax + 4 = 0 or 3ax - 4 = 0
3ax = -4 or 3ax = 4
Hope helped!
Given to factorize : 18x²a² - 32
=> 18a²x² - 32
=> 2 ( 9a²x² - 16 )
=> 2 [ ( 3ax)² - 4² ]
= 2( 3ax+4) ( 3ax-4)
Formulae used : a² - b² = ( a + b) ( a - b)
The zeroes of the polynomial :
( 3ax + 4 ) (3ax - 4 ) = 0
3ax + 4 = 0 or 3ax - 4 = 0
3ax = -4 or 3ax = 4
Hope helped!
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