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The saying illustrates that without stability and strength at the base, any structure—or life endeavor—fails. Option A captures this accurately. Options B, C, and D misinterpret the message. CLT Verbal Reasoning emphasizes moral and metaphorical interpretation. CLI stresses the classical value of solid foundations for both thought and character.

Divide 72 by 9: 72÷9=872 \div 9 = 8. Option C is correct. Distractors reflect incorrect multiplication or division. CLT Quantitative Reasoning emphasizes fluency in arithmetic operations. CLI stresses number sense as foundational to logical reasoning in mathematics.

By Pythagoras: a2+52=132a^2 + 5^2 = 13^2. a2+25=169a^2 + 25 = 169. a2=144a^2 = 144. a=12a = 12. Option C is correct. Distractors reflect misapplication of the theorem. CLT Quantitative Reasoning emphasizes geometry fundamentals. CLI stresses mathematical proofs as training in logical certainty.

Side length = 64=8\sqrt{64} = 8. Option C is correct. Options A, B, and D reflect incorrect square root calculations. CLT Quantitative Reasoning emphasizes geometry fundamentals. CLI highlights the connection between algebra and geometry for logical problem solving.

Follow order of operations (PEMDAS). Inside parentheses: 3+1=43 + 1 = 4. Then divide: 12÷4=312 \div 4 = 3. Multiply: 3×2=63 \times 2 = 6. Option B is correct. Mistakes often arise from performing multiplication before division or ignoring parentheses. The CLT emphasizes logical order in problem solving, reflecting CLI’s commitment to training disciplined mathematical reasoning.