`CD ` is parallel to `Y`-axis and `C(4,-5)` then the coordinates of `D` are

In the given figure ABC is a triangle and BC is parallel to the Y-axis. AB and AC intersects the y-axis at Pand Q respectively. (i) Write the coordinates of A.

The sides of the rectangle ABCD are parallel to the coordinate axis. If the coordinates of the vertices B and D be (7,3) and (2,6) respectively, find the coordinates of the vertices A and C .

The line segment joining A(3, 0) and B(5, 2) is rotated about A in the anticlockwise direction through an angle of 45^0 so that B goes to C . If D is the reflection of C in y-axis, find the coordinates of D .

The line segment joining A(3, 0) and B(5, 2) is rotated about A in the anticlockwise direction through an angle of 45^0 so that B goes to C . If D is the reflection of C in y-axis, find the coordinates of D .

C is the centre of the circle passing through the origin. Circle cuts the y-axis at A(0,4) and the x-axis at B(4,0) .Write coordinates of C. .

A particle is projected with speed 30m//s at angle 22.5^(@) with horizontal from ground as shown. AB and CD are parallel to y-axis and B is highest point of trajectory of particle. CD//AB is

A particle is projected with speed 30m//s at angle 22.5^(@) with horizontal from ground as shown. AB and CD are parallel to y-axis and B is highest point of trajectory of particle. CD//AB is

A square is inscribed in the circle x^2+y^2-2x+4y-93=0 with its sides parallel to the coordinate axis. The coordinates of its vertices are

The line -segment overline(CD) is produced to Q such that 2overline(CQ)=5overline(DQ) , if the coordinates of C and D are (4,7) and (-2,4) respectively , find the coordinates of Q.

Find the following: i) The y coordinate of any point on the 'x' axis. ii) The 'x' coordinate of any point on the 'y' axis. iii) The coordinates of the origin. iv) The y coordinate of any point on the line through (0,1), parallel to the 'x' axis. v) The x coordinate of any point on the line through (1,0), parallel to the 'y' axis.