find a relation between a and b such that point (a,b) is equidistant from the points (8,3) and (2,7)
Answers
Answered by
131
The distance between (8,3) and (a,b) is equal to the distance between (2,7) and (a,b)
√((8-a)^2 + (3-b)^2) = √((2-a)^2 + (7-b)^2)
On squaring both sides and simplifying we get,
73-53= -4a - 14b + 16a + 6b
20= 12a - 8b
This is equal to
3a- 2b = 5
Hope this helps.
√((8-a)^2 + (3-b)^2) = √((2-a)^2 + (7-b)^2)
On squaring both sides and simplifying we get,
73-53= -4a - 14b + 16a + 6b
20= 12a - 8b
This is equal to
3a- 2b = 5
Hope this helps.
ranjanunique75oxetg0:
By solving the squares of two sides
Answered by
3
Answer:
3a-2b =5
hope this would help...
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