(a) (-3/2, 2)
(b) (2,-3/2)
(c) (2, 3/2)
(d) ( -2,-3)
(c) (2, 3/2)
Explanation:
Cordinate of mid-point P = `\frac{x_{1}+x_{2}}{2}, \frac{y_{1}+y_{2}}{2}`
= `\frac{3+1}{2},\frac{6+(-3)}{2}`
= `4/2`, `3/2`
= 2 , `3/2`
If a Player P Needs to Be at Equal Distances From A and G, Such That A, P and G are in Straight line, then position of P will be given by
If a player P needs to be at equal distances from A and G, such that A, P and G are in straight line, then position of P will be given by
(a) (-3/2, 2)
(b) (2,-3/2)
(c) (2, 3/2)
(d) ( -2,-3)![]()
![]()
(a) (-3/2, 2)
(b) (2,-3/2)
(c) (2, 3/2)
(d) ( -2,-3)
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