Sridhar calculated the distance between T(5, 2) and R(−4, −1) to the nearest tenth is 9.5 units. Now you find the distance between P (4, 1) and Q (-5, -2). Do you get the same answer that sridhar got? Why?
Answers
Answered by
54
Hi ,
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Distance between two points
A( x1 , y1 ) and B( x2 , y2 ) =
AB = √ ( x2 - x1 )² + ( y2 - y1 )²
******************************************
i ) T( 5 , 2 ) = ( x1 , y1 )
and
R( -4 , -1 ) = ( x2 , y2 )
distance ( TR ) = √ [ ( -4 - 5 )² + ( -1 - 2 )² ]
TR = √ ( - 9 )² + ( - 3 )²
TR = √ 81 + 9
= √ 90
≈ 9.5 ( given )----( 1 )
ii ) P( 4 , 1 ) = ( x1 , y1 )
and
Q( -5 , -2 ) = ( x2 , y2 )
distance ( PQ ) = √[ ( -5 - 4 )² + ( -2 - 1 )²
= √ ( -9 )² + ( -3 )²
= √ 81 + 9
= √ 90
PQ ≈ 9.5 [ from ( 1 ) ]
Therefore ,
TR = PQ
I hope this helps you.
: )
****************************************
Distance between two points
A( x1 , y1 ) and B( x2 , y2 ) =
AB = √ ( x2 - x1 )² + ( y2 - y1 )²
******************************************
i ) T( 5 , 2 ) = ( x1 , y1 )
and
R( -4 , -1 ) = ( x2 , y2 )
distance ( TR ) = √ [ ( -4 - 5 )² + ( -1 - 2 )² ]
TR = √ ( - 9 )² + ( - 3 )²
TR = √ 81 + 9
= √ 90
≈ 9.5 ( given )----( 1 )
ii ) P( 4 , 1 ) = ( x1 , y1 )
and
Q( -5 , -2 ) = ( x2 , y2 )
distance ( PQ ) = √[ ( -5 - 4 )² + ( -2 - 1 )²
= √ ( -9 )² + ( -3 )²
= √ 81 + 9
= √ 90
PQ ≈ 9.5 [ from ( 1 ) ]
Therefore ,
TR = PQ
I hope this helps you.
: )
LilyWhite:
thanks
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