Question

Find the group of symbols which completes the following series:

$-\otimes \oplus \times \otimes \oplus -\times \oplus \left(C\right)\otimes \times -\otimes \oplus \times \otimes \oplus -\times \oplus -\otimes \times$

• A. $\left(C\right)\left(C\right)\left(C\right)\left(C\right)\left(C\right)$
• B. $\oplus \oplus \oplus \oplus \oplus$
• C. $\otimes \otimes \otimes \otimes \otimes$
• D. $\times \times \times \times \times$

Answer 1

The correct option is C $\otimes \otimes \otimes \otimes \otimes$

The series is $\left(C\right)\otimes \oplus \times /\otimes \oplus \left(C\right)\times /\oplus \left(C\right)\otimes \times /\left(C\right)\otimes \oplus \times /\otimes \oplus \left(C\right)\times /\oplus \left(C\right)\otimes \times$.

Thus the symbols $\left(C\right)\otimes \oplus$ moves anti-clockwise whereas the symbol $\times$ does not change its position.

Hence, option C is correct.