Complete the following table :

Point Transformation Image

(a) (5, -7)-------------------------------(-5, 7)

(b) (4, 2) Reflection x-axis ---------

(c) --------- Reflection in y-axis (0, 6)

(d) (6, -6) ----------------- (-6, 6)

(e) (4, -8) ------------------ (-4, -8)

Open in App

Solution

(a) (5, -7)---reflection through origin--(-5, 7)

(b) (4, 2) Reflection x-axis (4,-2)

(c) (0, 6) Reflection in y-axis (0, 6)

(d) (6, -6) --reflection through origin-- (-6, 6)

(e) (4, -8) ---reflection through y axis-- (-4, -8)

Suggest Corrections

Similar questions

State the co-ordinates of the following points under reflection in y-axis :

(i) (6, -3) (ii) (-1, 0) (iii) (-8, -2)

A $△$ ABC where A (1, 2), B (4, 8) and C (6, 8) is reflected in the origin to $△$ $A_{1} B_{1} C_{1}$ . $△$ $A_{1} B_{1} C_{1}$ is then reflected in the x - axis to $△$ A₂, B₂, C₂. Write down the coordinates of A₂, B₂, C₂. Which single transformation could have provided the final co-ordinate of A₂, B₂, C₂?