Let `A(1,0)` and `B(2, 1).` The Iine `AB` turns about `A` through an angle `pi/6` in the clockwise sense and new position of `B` is `B'`. Then `B` has the coordinates

The line AB whose equation is x-y=2 cuts the x-axis at A and B is (4,2). The line segment AB is rotated about A through an angle (pi)/4 is anticlockwise sense Then new position B is

The line 3x-4y+7=0 is rotated through an angle (pi)/(4) in the clockwise direction about the point (-1,1). The equation of the line in its new position is

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

The point represented by the complex number (2 - i) is rotated about origin through an angle (pi)/(2) in the clockwise direction, the new position of point is (A) 1+2i (B) -1-2i (C) 2+i (D) -1+2i

The point represented by the complex number (2 - i) is rotated about origin through an angle (pi)/(2) in the clockwise direction, the new position of point is (A) 1+2i (B) -1-2i (C) 2+i (D) -1+2i

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.

The point represented by the complex nuber (2-i) is rotated about origin through an angle (pi)/(2) in the clockwise direction, the new position of point is

The line 3x - 4y + 7 = 0 is rotated through an angle pi/4 in the clockwise direction about the point (-1, 1) . The equation of the line in its new position is

The line joining two points A(2,0) and B(3,1) is rotated about A in anticlockwise direction through an angle of 15^(0) .If B goes to C in the new position,then the coordinates of C are

The line joining two points A(2,0) and B(3,1) is rotated about A in anticlockwise direction through an angle of 15^@ . find the equation of line in the new position. If b goes to c in the new position what will be the coordinates of C.