factorize 4xsq+ysq+zsq-4xy-2yz+4zx
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Answered by
1
=>4x²+y²+z²-4xy-2yz+4zx
=>(2x)²+(-y)²+(z)²+4x(-y)+2(-y)z+4zx
=>(2x-y+z)²
Hope it helps you.......
=>(2x)²+(-y)²+(z)²+4x(-y)+2(-y)z+4zx
=>(2x-y+z)²
Hope it helps you.......
Answered by
2
Hope u like my process
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
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