[-y-4sqrt(3)lambda=0" and "sqrt(3)lambda x+lambda y-sqrt(3)=0],[" hypertieds of eccentrity "],[[" (a) "1," (b) "2],[" (c) "3," (b) "4]]

The locus of the point of intersection of the lines sqrt(3)x-y-4sqrt(3)lambda=0 and sqrt(3)lambda x+lambda y-4sqrt(3)=0 is a hyperbola of eccentricity 1 b.2 c.3 d.4

The locus of the point of intersection of the lines sqrt(3)x-y-4sqrt(3)lambda=0\ a n d\ sqrt(3)lambdax+lambday-4sqrt(3)=0 is a hyperbola of eccentricity a. 1 b. 2 c. 3 d. 4

Find the locus of the point of intersection of the lines sqrt(3x)-y-4sqrt(3 lambda)=0 and sqrt(3)lambda x+lambda y-4sqrt(3)=0 for different values of lambda.

Prove that when lambda varies, the point of intersection of the lines xsqrt3-y-4sqrt3lambda=0 and sqrt3lambdax+lambday-4sqrt3=0 describes a hyperbola. Show that the eccentricity of this hyperbola is 2.

int_(0)^(lambda) (ydy)/(sqrt(y+lambda)) is equal to

Find the locus of the point of intersection of the lines sqrt(3x)-y-4sqrt(3lambda)=0a n dsqrt(3)lambdax+lambday-4sqrt(3)=0 for different values of lambdadot

cos48^(0)*cos12^(0)=(sqrt(5)+3)/(lambda) then lambda=

If z=(lambda+3)+i sqrt(3-lambda^(2)), where lambda is a real number,then locus of z is

If z=lambda+3+i sqrt(3-lambda^(2)), for all real lambda, then the locus of z is

cos48^(0)*cos12^(0)=(sqrt(5)+3)/(lambda) .Then lambda=