A rod of steel is fixed at A (4, 0) and a toy is placed on it at B (0, 4). Now rod is rotated about A through an angle of `15^@` in clockwise direction, then find the new position of a toy.

A vector hati+sqrt(3)hatj rotates about its tail through an angle 60^(@) in clockwise direction then the new vector is

If the axes are rotated through an angle of 30^(@) in the clockwise direction, the point (4,-2 sqrt3) in the new system was formerly

The line joining the points A(2,0) and B(3,1) is rotated through an angle of 45^@ about A in the anticlock- wise direction The coordinates of B in the new position

The point represented by the complex number 2-i is rotated about origin through on angle pi/2 the clockwise direction, the new position of the point is

A line making an angle 30° with positive x-axis at (4, 0). Now it is rotated by an angle 15° in clockwise direction. The equation of line is

A line passing through the point A(3,0) makes 30^(0) angle with the positive direction of x- axis.If this line is rotated through an angle of 15^(0) in clockwise direction,find its equation in new position.

If a line joining two points A(2,0) and B(3,1) is rotated about A in anti-clockwise direction 15^(@) ,then the equation of the line in the new position is

A line joining A(2,0) and B(3,1) is rotated about A .in anticlock wise direction through angle 15^(0) ,then the equation of AB in the new position is

A line passing through point A(3,0) makes 30^(@) with the positive direction of x -axis.If this line is rotated at an angle of 45^(@) in clockwise direction,find its equation in new position.