Let P be the point (3, 2). Let Q be the reflection of P about the x-axis. Let R be the reflection of Q about the line `y=-x` and let S be the reflection of R through the origin, PQRS is a convex quadrilateral . Find the area of PQRS.

Reflection of y^(2)=x about y-axis is

Find the reflection of the point Q(2,1) in the line y + 3 = 0

Find the reflection of the point P(-1,3) in the line x = 2

If is the line whose equation is ax +by=c. Let M be the reflection of 'L through the y-axis and let N be the reflection of L through the x-axis. Which of the following must be true about M and N for choices of a, b and c?

Let the images of the point A(2, 3) about the lines y=x and y=mx are P and Q respectively. If the line PQ passes through the origin, then m is equal to

Let m ,n are integers with 0ltnltm . A is the point (m ,n) on the Cartesian plane. B is the reflection of A in the line y=x . C is the reflection of B in the y-axis, D is the reflection of C in the x-axis and E is the reflection of D in the y-axis. The area of the pentagon A B C D E is a. 2m(m+n) b. m(m+3n) c. m(2m+3n) d. 2m(m+3n)

The point p(3,4) undergoes a reflection in the X-axis followed by a reflection in the y-axis. Show that their combined effect is the same as the single reflection of p(3,4) in the orign.

The point P (2, -4) is reflected about the line x = 0 to get the image Q. The point Q is reflected about the line y = 0 to get the image R. Find the area of figure PQR.

Let P be an interior point of a triangle ABC , Let Q and R be the reflections of P in AB and AC , respectively if Q .A , R are collinear then angle A equals -

The image of P(a,b) on the line y=-x is Q and the image of Q on the line y=x is 'R' find the mid-point of 'P' and 'R'