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Logical Reasoning Flashcards

7 cards from real HAST practice questions. Tap to flip, then mark Knew It or Still Learning — missed cards come back until you master them.

Read the first 7 Logical Reasoning flashcards as text
  1. Identify the assumption: 'We should increase funding for public libraries because reading improves literacy.'

    Answer: Public libraries promote reading

    The argument assumes that public libraries promote reading, connecting the funding to the literacy benefit.

  2. Three friends—Ava, Ben, and Cara—each prefer a different sport: soccer, tennis, or swimming. Ava does not swim. Ben does not play soccer. Cara plays tennis. What sport does Ava prefer?

    Answer: Soccer

    Cara takes tennis, Ava cannot swim, so Ava must play soccer; this leaves swimming for Ben.

  3. All squares are rectangles. Some rectangles are not squares. Which statement is logically consistent?

    Answer: There exist rectangles that are not squares

    The premise directly states that some rectangles are not squares, making this statement consistent.

  4. A train leaves Station A every 15 minutes. Another leaves Station B every 20 minutes. If both leave at 8:00 AM, when do they next leave at the same time?

    Answer: 9:00 AM

    The LCM of 15 and 20 is 60 minutes, so both trains next coincide at 9:00 AM.

  5. Which argument contains a logical flaw? A) All birds have wings; penguins are birds; so penguins have wings. B) Some fish swim; sharks are fish; so sharks swim. C) No plants think; roses are plants; so roses think. D) All metals conduct electricity; copper is a metal; so copper conducts electricity.

    Answer: Argument C

    Argument C concludes 'roses think' from 'no plants think,' which is the opposite of what the premise supports — a clear logical flaw.

  6. In a code, CAT = 3-1-20 and DOG = 4-15-7. What does the number sequence 2-9-18-4 represent?

    Answer: BIRD

    Each number corresponds to the letter's position in the alphabet: B=2, I=9, R=18, D=4 → BIRD.

  7. If A > B and B > C, which relationship must be true?

    Answer: A > C

    By the transitive property of inequalities, if A > B and B > C, then A > C.