Find the distance of the point A(2+√3 , 2-√3) from the origin using distance formula
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Answered by
9
Hi ,
distance of the point A( 2+√3 ,2-√3 ) = ( x , y )
from the origin O( 0 , 0 )
OA = √ x² + y²
= √ ( 2+√3 )² + ( 2-√3 )²
= √ 2[( 2² + ( √3 )²]
[ Since ( a + b )² + ( a - b )² = 2( a² + b² ) ]
= √2( 4 + 3 )
= √2×7
= √14
I hope this helps you.
: )
distance of the point A( 2+√3 ,2-√3 ) = ( x , y )
from the origin O( 0 , 0 )
OA = √ x² + y²
= √ ( 2+√3 )² + ( 2-√3 )²
= √ 2[( 2² + ( √3 )²]
[ Since ( a + b )² + ( a - b )² = 2( a² + b² ) ]
= √2( 4 + 3 )
= √2×7
= √14
I hope this helps you.
: )
karthikk35762:
thank you :)
Answered by
5
answer is √14
distance of point A(2+√3,2-√3) from the origin :
√(2+√3)^2 + (2-√3)^2
√4+3+4√3+4+3-4√3
√8+6
√14
distance of point A(2+√3,2-√3) from the origin :
√(2+√3)^2 + (2-√3)^2
√4+3+4√3+4+3-4√3
√8+6
√14
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