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mediumQ. No. 11620-which-number-is-a-perfect-square

Which number is a perfect square?

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This Number System question develops accurate interpretation and stepwise calculation for “Which number is a perfect square?”. The explanation preserves the original mathematical conditions, verifies 121, and identifies common errors involving signs, brackets, operation order, factors, remainders or fraction handling. The verified result is 121.

A122
B123
C124
D121
Correct Answer: 121Your Answer: D

Explanation

The verified answer is 121, option D. The question-specific working recorded with the item is: 121 = 11².. The distractors 122, 123, 124 may arise from changing the order of operations, mishandling a negative sign, using an incorrect reciprocal, ignoring a divisibility condition, or rounding an exact value. An independent reverse-check again gives 121.

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FAQ

Number System FAQs

Common questions and clear answers for this topic.

Which method applies to this question?

Translate the statement into integer, fraction or place-value relations and simplify systematically.

What is the verified answer?

121, option D.

What is a common error?

Changing operation order, losing a sign, or simplifying a factor where cancellation is invalid.

How can the result be checked?

Substitute it back, estimate its magnitude, or recompute using an equivalent form.

What is Number System in mathematics and what types of numbers are important for exams?

Number System covers Natural Numbers (1,2,3), Whole Numbers (0,1,2,3), Integers, Rational Numbers (p/q form), Irrational Numbers (like pi and root 2), and Real Numbers. For competitive exams like SSC CGL and IBPS, focus on: divisibility rules, LCM and HCF, factors, prime numbers, and unit digit calculations.

What are the important divisibility rules in Number System?

Divisibility rules: Divisible by 2 - last digit even. By 3 - sum of digits divisible by 3. By 4 - last two digits divisible by 4. By 5 - last digit 0 or 5. By 6 - divisible by both 2 and 3. By 8 - last three digits divisible by 8. By 9 - sum of digits divisible by 9. By 11 - difference of alternating digit sums divisible by 11. Mastering these rules helps solve Number System questions faster in competitive exams.