[" The line joining two points "A(2,0),B(3,1)" is "],[" rotated about "A" in anticlockwise "],[" direction through an angle "15^(0)." If "B" goes to "C],[" then "C=]

The line joining two points A(2,0), B(3,1) is rotated about A in anticlockwise direction through an angle 15^(@) . If B goes to C then C=

The line joining two points A(2,0),B(3,1) is rotated about A in anti clock wise direction through an angle 15^(@) .If B goes to C then C=

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 the points A(3,0) and B(5.2) is rotated about in the anticlockwise direction through an angle of 15^(@). If B goes to C in the new position now the line joining A and C is roteted about A in the anticlockwise direction through an angle of 45^(@) of C goes to D are. the coordinates of D are.

The line joining the points A(3,0) and B(5,2) is rotated about A in the anticlock wise direction through an angle of 15^@ If B goes to C in the new position now the line joining A and C is rotated about A in the anticlock wise direction through an angle of 45^@ of C goes to D in the new position, then the coordinate of D 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.

The line joing two points A(2,0)and B(3,1)I rotated about A in anti clockwise direction through an angle of 15^@ .If B goes to C in the new position,what will be the co-ordinates of C?

If the line joining two points A(2,0) and B(3,1) is rotated about A in anticlockwise direction through an angle of 15^(@) , then find the equation of the line in new position.

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.