Home
Class 11
MATHS
[" Three distinct points "P(3u^(2),2u^(3...

[" Three distinct points "P(3u^(2),2u^(3));Q(3v^(2),2v^(3))" and "R(3w^(2),2w^(3))" are collinear then "],[[" (A) "uV+vw+wu=0," (B) "uv+vw+wu=3," (C) "uv+vw+wu=2," (D) "uv+ww+wu=1]]

Promotional Banner

Similar Questions

Explore conceptually related problems

Three distinct points P(3u^(2),2u^(3));Q(3v^(2),2v^(3)) and R(3w^(2),2w^(3)) are collinear then uv+vw+wu is equal to

Three distinct points P(3u^(2),2u^(3));Q(3v^(2),2v^(3)) and R(3w^(2),2w^(3)) are collinear then uv+vw+wu is equal to

6.Show that the points P(-frac{3}{2},3),Q(6,-2), and R(-3,4) are collinear.

Find the products ((-2)/(7)u^(4)v) xx((-14)/(5)uv^(3)) xx((-3)/(4)u^(2)v^(3))

Solve :3(2u+v)=7u v , 3(u+3v)=11 u v

Let u=int_(0)^(pi//2)cos((2pi)/(3)sin^(2)x)dx and v=int_(0)^(pi//2)cos(pi/3sinx)dx , then the relation between u and v is a) 2u=v b) 2u=3v c) u=v d) u=2v

Solve : 3( 2u +v) = 7uv 3(u + 3v) = 11 uv

The square root of the complex number z= (u^(2))/(v^(2))+(v^(2))/(u^(2))+(1)/(2i)((u)/(v)+(v)/(u))+(31)/(16) is (in terms of u, v, w )

Solve the following system of equations: 2(3u-v)=5u v ,\ \ \ \ 2(u+3v)=5u v