[" 14.When the axes are rotated through an angle "alpha" ,find the transformed equation of "],[x cos alpha+y sin alpha=P.]

When the axes are rotated through an angle alpha , find the transformed equation of xcos alpha+ysin alpha=p .

When axes rotated through an angle alpha the transformed equation of x cos alpha + y sin alpha = p is

If the transformed equation of a curve is X^(2) - 2XY tan 2 alpha - Y^(2) = a^(2) when the axes are rotated through an angle alpha , then the original equation of the curve is

Find P and alpha by converting equation x+y =1 in xcos alpha + y sin alpha = P form.

When the origin is shifted to (1, -2) by translation of coordinate axes, the transformed coordinates of (3.-2) are (alpha , beta) If the axes are rotated about origin through an angle of 45^@ after the translation, then the transformed coordinates of (alpha , beta) are

Find the Cartesian equation of the curves whose parametric equation are : x=3 cos alpha, y = 3 sin alpha

Find the Cartesian equation of the curves whose parametric equation are : x=3 cos alpha, y = 3 sin alpha

Find the Cartesian equation of the curves whose parametric equation are : x=a+c cos alpha, y = b + c sin alpha