19 19 votes Which one of the options best describes the transformation of the $2$-dimensional figure $\mathbf{P}$ to $\mathbf{Q}$, and then to $\mathbf{R}$, as shown?$\text{Operation 1:}$ A clockwise rotation by $90^{\circ}$ about an axis perpendicular to the plane of the figure$\text{Operation 2:}$ A reflection along a horizontal line$\text{Operation 1:}$ A counter clockwise rotation by $90^{\circ}$ about an axis perpendicular to the plane of the figure$\text{Operation 2:}$ A reflection along a horizontal line$\text{Operation 1:}$ A clockwise rotation by $90^{\circ}$ about an axis perpendicular to the plane of the figure$\text{Operation 2:}$ A reflection along a vertical line$\text{Operation 1:}$ A counter clockwise rotation by $180^{\circ}$ about an axis perpendicular to the plane of the figure$\text{Operation 2:}$ A reflection along a vertical line Spatial Aptitude gatecse-2023 spatial-aptitude image-rotation two-marks + – admin 13.8k views answer comment Share Follow Print See 1 comment 1 1 comment reply Its_Phoenix commented 6 days ago reply Follow flag for the guys getting stuck in 2nd q to r remember horizontal reflection as image is getting shifted from Left <-> right and for vertical reflection it is getting shift up<->down 0 0 replyShare Please log in or register to add a comment.
24 24 votes If we observed image $P\rightarrow Q$ as operation $1$ it will rotate $90^\circ$ in a clockwise direction. so Option $B,D$ is eliminated. From the image, $Q\rightarrow R$ as operation $2$ it is a reflective image based on a horizontal line. so option $C$ is also eliminated. $\therefore$ Option $(A)$ is correct. Hira Thakur answered Feb 16, 2023 Hira Thakur comment Share Follow 0 reply Please log in or register to add a comment.
11 11 votes If seeing this question on mobile screen, do auto-rotation off. Rotate phone clockwise wise at 90°, Figure P will become same as Figure Q. Now put mirror horizontally on top of Figure Q, reflection on mirror same as Figure R Answer: A) minimalist answered Feb 15, 2023 minimalist comment Share Follow See all 5 Comments 5 5 Comments reply Show 2 previous comments Franz Kafka commented Jan 10, 2025 reply Follow flag It's possible to rotate our heads tho 😁 4 4 replyShare minimalist commented Jan 11, 2025 reply Follow flag Very Funny comments guys had a great laugh... #keep_joking 2 2 replyShare js__ commented Dec 29, 2025 reply Follow flag at the end if enough time exists , cut / make a paper of that shape and apply all options :-) 0 0 replyShare Please log in or register to add a comment.
4 4 votes Video solution available.https://www.youtube.com/watch?v=k-Ou7_mRTW8&ab_channel=MonalisaCSIf you liked this answer, please consider upvoting it. nagarajupamanji43 answered Jan 23, 2025 nagarajupamanji43 comment Share Follow 0 reply Please log in or register to add a comment.