Home
Class 12
MATHS
If |z1| and |z2| are the distance of po...

If `|z_1|` and `|z_2|` are the distance of points on the curve `5zbarz-2i(z^2-barz^2)-9=0` which are at maximum and minimum distance from the origin, then the value of `|z_1|+|z_2|` is equal to :

Text Solution

Verified by Experts

The correct Answer is:
4
Promotional Banner

Topper's Solved these Questions

  • COMPLEX NUMBERS

    VK JAISWAL ENGLISH|Exercise EXERCISE-4:MATCHING TYPE PROBLEMS|2 Videos

  • CIRCLE

    VK JAISWAL ENGLISH|Exercise Exercise - 5 : Subjective Type Problems|12 Videos

  • COMPOUND ANGLES

    VK JAISWAL ENGLISH|Exercise Exercise-5 : Subjective Type Problems|31 Videos

Similar Questions

Explore conceptually related problems

lf r_1 and r_2 are the distances of points on the curve 10(ZbarZ)-3i(Z^2-(barZ)^2)-16=0 which are at maximum and minimum distance from the origin then the value of r_1+r_2

A point z moves on the curve |z-4-3i| =2 in an argand plane. The maximum and minimum values of z are

The maximum distance from the origin of coordinates to the point z satisfying the equation |z+1/z|=a is

If z is a complex number such that |z|>=2 then the minimum value of |z+1/2| is

If z_1 and z_2 are 1-i and -2+4i respectively find Im ((z_1z_2)/barz_1)

let z_1,z_2,z_3 and z_4 be the roots of the equation z^4 + z^3 +2=0 , then the value of prod_(r=1)^(4) (2z_r+1) is equal to :

If |z _1 |= 2 and (1 - i)z_2 + (1+i)barz_2 = 8sqrt2 , then the minimum value of |z_1 - z_2| is ______.

Find the maximum and minimum values of |z| satisfying |z+(1)/(z)|=2

If |z-i| ≤ 2 and z_0 = 5+3i , the maximum value of |i z + z_0| is

Suppose that z is a complex number the satisfies |z-2-2i|lt=1. The maximum value of |2i z+4| is equal to _______.