Question

Find the circle that does not include a word using all its letters.

• A. A
• B. B
• C. C
• D. D

Hint:

Rearrange the six letters of each circle. Three circles spell an ordinary English word; look closely at which circle repeats a letter in a way that blocks any word from forming.

Answer 1

The Correct Option is A

Step 1: Understanding the Concept:
Each of the four circles scatters six letters, and three of the four circles can be read as one meaningful English word once the letters are rearranged. Only one circle has no such word.

Step 2: Key Formula or Approach:
Sort the letters of each circle alphabetically first, since that makes it much easier to spot a hidden word or common ending such as -ANTY, -SCENT, or -ASTE.

Step 3: Detailed Explanation:
Circle B has A, C, N, S, T, Y, which rearranges to SCANTY.
Circle C has A, C, E, N, S, T, which rearranges to ASCENT.
Circle D has A, C, E, H, S, T, which rearranges to CHASTE.
Circle A has A, A, B, C, R, S. The double A is unusual for a six-letter word. Removing one A leaves A, B, C, R, S, which spells CRABS, but that is only five letters, not six. No arrangement of all six letters A, A, B, C, R, S spells a real English word.

Step 4: Final Answer:
Circles B, C, and D form SCANTY, ASCENT, and CHASTE respectively, but circle A cannot form any six-letter word because of its repeated A.
\[ \boxed{\text{Circle A}} \]