Home
Class 11
MATHS
Let u-=ax+by+ a^(3)sqrt(b) = 0, v-= bx-a...

Let `u-=ax+by+ a^(3)sqrt(b) = 0, v-= bx-ay+b^(3)sqrt(a) = 0, a,b in R,` be two straight lines. The equations fo the bisectors of the angle formed by `k_(1)u-k_(2_v = 0 " and " k_(1)u + k_(2)v = 0,` for nonzero and real `k_(1) " and " k_(2)`, are

Promotional Banner

Similar Questions

Explore conceptually related problems

Let u-=a x+b y+a b3=0,v-=b x-a y+b a3=0,a ,b in R , be two straight lines. The equations of the bisectors of the angle formed by k_1u-k_2v=0 and k_1u+k_2v=0 , for nonzero and real k_1 and k_2 are u=0 (b) k_2u+k_1v=0 k_2u-k_1v=0 (d) v=0

If x = 2k + 1 and y = k is a solutions of the equation 5x + 3y - 7 = 0, find the value of k.

A straight line passes through (1,2) and has the equation y-2x-k =0 . Find k.

If the two straight lines x+(2k-7)y+3=0 " and " 3kx+9y-5=0 are perpendicular then the value of k is

The roots of x^(2)+kx+k=0 are real and equal, find k.

The locus of the point (sqrt(3h),(sqrt(3)k+2)) if it lies on the line x-y-1=0 is straight line (b) a circle a parabola (d) none of these

If the equilibrium constants of following reactions are 2A hArr B is K_(1) and B hArr2A is K_(2) , then

If k is real , discuss the nature of the roots of the polynomial equation 2x^2+kx+k=0 , in terms of k.