If the distance between the point P( X, - 1), Q (3, 2) is 5, then the value of x is
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Given: Two points P(x,-1) and Q (3, 2)
To find: The value of x?
Solution:
Now we have given two points P(x,-1) and Q (3, 2). The distance between them is 5 units.
Now we know the distance formula as:
PQ = √{ ( x2 - x1 )^2 + ( y2 - y1 )^2 }
So putting the values in formula, we get:
5 = √{ ( 3 - x )^2 + ( 2 - (-1) )^2 }
5 = √{ ( 3 - x )^2 + ( 2 + 1) )^2 }
Squaring on both sides, we get:
25 = ( 3 - x )^2 + 9
16 = ( 3 - x )^2
( 3 - x ) = 4,-4
x = -1 or x = 7
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So the value of x is -1 or 7.
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Answer:
we know
- distance between points=Y2-Y1/X2-X1
- 2-(-1)/3-x=5,
- 3=15-5x,
- 5x=12,
- x=2.4
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