Given, `x cos^(3)y + 3x cosy sin^(2)y =14` and `xsin^(3)y + 3x cos^(2)y siny=13`.
The values of x -

Given, x cos^(3)y + 3x cosy sin^(2)xy =14 and xsin^(3)y + 3x cos^(2)y siny=13 . Number of values of y in the interval [0, 6pi] are-

Given, x cos^(3)y + 3x cosy sin^(2)y =14 and xsin^(3)y + 3x cos^(2)y siny=13 . Value of sin^(2)y + 2cos^(2)y is-

Solve: 13(cos^(3)y + 3 cosy sin^(2)y) = 14(sin^(3)y + 3cos^(2)y siny)

Consider the system of equations x cos^(3) y+3x cos y sin^(2) y=14 x sin^(3) y+3x cos^(2) y sin y=13 The value/values of x is/are

Consider the system of equations x cos^(3) y+3x cos y sin^(2) y=14 x sin^(3) y+3x cos^(2) y sin y=13 The number of values of y in [0, 6pi] is

Consider the system of equations x cos^(3) y+3x cos y sin^(2) y=14 x sin^(3) y+3x cos^(2) y sin y=13 The value of sin^(2) y+2 cos^(2) y is

Consider the system of equations x cos^(3) y+3x cos y sin^(2) y=14 x sin^(3) y+3x cos^(2) y sin y=13 The value of sin^(2)y + 2cos^(2) y is.

Consider the system of equations x cos ^(3) y + 3 x cosy sin^(2) y = 14 t o (1) and x sin^(3) y + 3 x cos^(2) y sin y = 13 to (2) The value of sin^(2) y + 2 cos^(2) y is