1. The centroid of a triangle formed by the points (0,0), (cos 7, sin e) and (sin 0, -cos 0) lies on the line y = 2x, then = [ ] a) tan-12 b) tan-1 3 c) tan-'(-3) d) tan-1 (-2)
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Answer:
D is the mid-point of AB D [sin 0+ cos sin 0 2 = - 2 If P is centroid of a AOAB, then P
divides the median OD in the ratio 2:1
=
2 [sin 0 + cos 0 3 2 2 [sin 0 - COS 0 + 2
P [sin + cos sin cos 0 - 3 3 -
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It is given that centroid lies on line y = 2x
sin Ꮎ - cos Ꮎ 3 [sin 0 + cos 0 3 = 2
without 0
-
cos 2 sin 0 + 2 cos 0
- sin 0 = 3 cos 0
tan 0 =
Ꮎ so ¹ (-3)
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sin(180°+3) cot (goº + 8)÷ Sec(-8) + sin^2 8
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