A rectangle of maximum area is inscribed in the circle `|z-3-4i|=1.` If one vertex of the rectangle is `4+4i ,` then another adjacent vertex of this rectangle can be `2+4i` b. `3+5i` c. `3+3i` d. `3-3i`

If one vertices of the triangle having maximum area that can be inscribed in the circle |z-i| = 5 is 3-3i, then find the other verticles of the traingle.

* A rectangle whose sides 4cm and 3cm is inscribed in a circle.Then the area enclosed between the circle and the rectangle is (use pi=3.14)

What will be the ratio between the area of a rectangle and the area of a triangle with one of the sides of the rectangle as base and a vertex on the opposite side of the rectangle? (a) 1 : 2 (b) 2 : 1 (c) 3 : 1 (d) Data inadequate (e) None of these

A rectangle is inscribed in an equilateral triangle of side length 2a units.The maximum area of this rectangle can be sqrt(3)a^(2)(b)(sqrt(3)a^(2))/(4)a^(2)(d)(sqrt(3)a^(2))/(2)

One of the diameter of a circle circumscribing the rectangle ABCD is 4y=x+7, If A and B are the points (-3,4) and (5,4) respectively, then the area of rectangle is

One of the diameters of the circle circumscribing the rectangle ABCD is 4y = x + 7. If A and B are the points (-3, 4) and (5, 4) respectively, then find the area of the rectangle.

find the value of |3+4i|+|1+5i|^(2)

If w=(z+4i)/(z+2i) is purely imaginary then find |z+3i|.

if |z-2+3i|=2 and |z+1+3i|=1 then evaluate |z-4|