If the point P (2,2) is equidistant from the points A (-2, k) and B (-2k, -3), find k. Also, find the length of AP.
Answers
Answered by
19
Here ,
PA = PB
PA^2 = PB^2
(2+2)^2 + (2-K)^2 = (2+2k)^2 + (2+3)^2
K^2+4K+3 = 0
(K+3) (K+1) = 0
HENCE ,
K= -1 , K = -3
PA = PB
PA^2 = PB^2
(2+2)^2 + (2-K)^2 = (2+2k)^2 + (2+3)^2
K^2+4K+3 = 0
(K+3) (K+1) = 0
HENCE ,
K= -1 , K = -3
Answered by
19
HEY BUDDY HERE IS UR ANSWER !!
PA = PB
PA^2 = PB^2
(2+2)^2 + (2-K)^2 = (2+2K)^2 + (2+3)^2
K^2 + 4K + 3 = 0
(K+3)(K+1) = 0
K= -3 or K = -1
HOPE U LIKE THE PROCESS !!
》》 BE BRAINLY 《《
PA = PB
PA^2 = PB^2
(2+2)^2 + (2-K)^2 = (2+2K)^2 + (2+3)^2
K^2 + 4K + 3 = 0
(K+3)(K+1) = 0
K= -3 or K = -1
HOPE U LIKE THE PROCESS !!
》》 BE BRAINLY 《《
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