Look at the figure A carefully and do the following:
a. Reflect shape A in line 1. Call it B.
b. Reflect B in line 2. Call it C.
c. Reflect C in line 3. Call it D.
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Draw the reflection of the following letter across the mirror line. Does the reflection matches the original letter ? .

Define the following : (a) Angle of incidence (b) Angle of reflection ( c ) Normal (d) Incident ray ( e ) Reflected ray

Consider a point A(m,n) , where m and n are positve intergers. B is the reflection of A in the line y=x , C is the reflaction of B in the y axis, D is the reflection of C in the x axis and E is the reflection of D is the y axis. The area of the pentagon ABCDE is a. 2m (m+n) b. m (m+3n) c. m(2m+3n) d. 2m(m+3n)

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)

Let m ,n are integers with 0

If a ray travelling along the line x = 1 gets reflected from the line x + y = 1, then the eqaution the line along which the reflected ray travels is

If a ray travelling the line x = 1 gets reflected the line x+y=1 then the equation of the line along which the reflected ray travels is

Draw the reflection of the given figure along the mirror line.

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

Points (4,0) and (-3,0) are invarient points under reflection in line L_1 , point (0,5) and (0,-2) are invarient under reflection in line L_2. Write P' . The reflection of P(6,-8) " in " L_1 and P'' the image of P " in " L_2 .