[" 17."f:z=(lambda+3)+i sqrt(3-lambda^(2))" where,"1 lambda1

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

If z=lambda+3+i sqrt(5-lambda^(2)), then the locus of z

If cos ec^(-1)x+cos^(-1)+sec^(-1)z>=lambda^(@)-sqrt(2 pi lambda)+3 pi where lambda is a real number then

If x=(4 lambda)/(1+lambda^(2)) and y=(2-2 lambda^(2))/(1+lambda^(2)) where lambda is a real parameter and Z=x^(2)+y^(2)-xy then possible values of Z can be

The cartesian equation of the plane whose vector equation is bar(r)=(1+lambda-mu)bar(i)+(2-lambda)bar(j)+(3-2lambda+2mu)bar(k)" where "lambda, mu are scalars is

The cartesian equation of the plane whose vector equation is r = (1 + lambda - mu) i + (2 - lambda) j + (3- 2 lambda + 2mu)k , where lambda, mu are scalars, is

If tan 82(1)/(2^(@))=sqrt(lambda_(1))+sqrt(lambda_(2))+sqrt(lambda_(3))+2 then lambda_(1)+lambda_(2)+lambda_(3) is equal to

If z_(1),z_(2),z_(3) are three non-zero complex numbers such that z_(3)=(1-lambda)z_(1)+lambda z_(2) where lambda in R-{0}, then points corresponding to z_(1),z_(2) and z_(3) is