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FAST-NU Advanced Mathematics — Trigonometry

Trigonometry is part of the Advanced Mathematics section of FAST's BS CS/Engineering admission test (usually 50 of the 120 MCQs, 50% of the marks). It breaks into 7 subtopics, and we hold 128 FAST-pattern practice MCQs on it, each with a written explanation. Tap a subtopic below to practise just that.

Subtopics (7)

How Trigonometry is tested

Across the 7 FAST-pattern papers on ParhaiKrlo, Trigonometry accounts for 41 questions. It appears in all 7, about 5.9 questions a paper. The heaviest was FAST Past Paper 02, with 7 questions, and the most recent is FAST Past Paper 07, with 5.

Trigonometry questions per paper
PaperQuestions
FAST Past Paper 075
FAST Past Paper 065
FAST Past Paper 056
FAST Past Paper 046
FAST Past Paper 035
FAST Past Paper 027
FAST Past Paper 017

Trigonometry MCQs from the FAST-pattern papers

Try each one before opening the answer. Each comes with a short explanation.

  1. Q1 · FAST Past Paper 07 · Trigonometry

    One radian is the angle subtended at the centre of a circle by an arc whose length is equal to:

    • A.the diameter
    • B.the radius
    • C.half the radius
    • D.the circumference
    Show answer

    Answer: B. the radius — By definition, an arc equal in length to the radius subtends 1 radian.

  2. Q2 · FAST Past Paper 06 · Trigonometry

    For every angle θ, sin² θ + cos² θ is equal to:

    • A.0
    • B.2
    • C.1
    • D.sin 2θ
    Show answer

    Answer: C. 1 — The fundamental identity: sin² θ + cos² θ = 1.

  3. Q3 · FAST Past Paper 05 · Trigonometry

    A wheel makes 360 revolutions per minute. Through how many radians does it turn in one second?

    • A.12π
    • B.6π
    • C.360π
    • D.720π
    Show answer

    Answer: A. 12π — 360 rev/min = 6 rev/s. One revolution is 2π rad, so 6 × 2π = 12π rad per second.

Practise this topic

Practise Trigonometry — 50 MCQs ›Sit a full FAST paper ›

Other Advanced Mathematics topics

‹ Full FAST Advanced Mathematics syllabus · All FAST sections · FAST-NU past papers · FAST aggregate calculator