Non-Verbal Reasoning - MCQ Practice Questions

A triangle with vertices at points (1,1), (3,1), and (2,3) is reflected in a vertical mirror (y-axis). What will be the new coordinates of the top vertex?

A square of side 5cm with a diagonal drawn from top-left to bottom-right is placed before a vertical mirror. How does the diagonal appear in the mirror image?

The word 'MATHEMATICS' is reflected in a horizontal mirror (water image). How many letters will look identical to their original form?

A semicircle with its flat edge at the top is reflected in a horizontal mirror. How will it appear?

Which letter from the English alphabet has NO line symmetry in either mirror or water images?

A regular hexagon with one vertex pointing straight up is placed before a vertical mirror. How many vertices will remain in the same relative position (same row)?

Which of the following numbers remains numerically unchanged when reflected in a vertical mirror?

When the word 'COMPETITIVE' is reflected in a vertical mirror, which letter will appear in the same position as in the original word?

A clock showing 3:15 is reflected in a vertical mirror. What time will the mirror image show?

A figure with vertices at (2,3), (5,3), (5,6), (2,6) is reflected across the y-axis. The new position of vertex (5,3) will be:

A parallelogram with sides 6cm and 8cm is reflected in a vertical mirror. What will be the dimensions of the mirror image?

The word 'INDIA' when subjected to water image transformation becomes:

A triangle ABC with angle A = 90°, angle B = 60° is reflected in a vertical mirror. The angles in the mirror image will be:

If the mirror image of a number shows '69', what was the original number?

A figure shows vertices A(1,1), B(4,1), C(4,4), D(1,4). After water image transformation about x-axis, vertex C will be at:

When the word 'COMPETITIVE' is reflected in a vertical mirror, how many letters remain unchanged in their appearance?

A digital clock shows 15:47. What will be its mirror image (vertical reflection)?

A square with vertices at (0,0), (4,0), (4,4), (0,4) is reflected across a vertical line x=2. What are the new coordinates of the vertex originally at (4,4)?

A parallelogram ABCD has angle A = 60°. After water image transformation, what will be angle A?

A circle with center at (3,3) and radius 5 is reflected across the vertical line x=3. What is the center of the reflected circle?