505 Questions

Trigonometry

Practice Trigonometry MCQs from the Mathematics syllabus.

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MathematicsHard
Trigonometry
Trig Ratios

If x = r sin A cos B, y = r sin A sin B, z = r cos A, then x^2 + y^2 + z^2 is:

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MathematicsHard
Trigonometry
Trig Ratios

Simplify: 1 / (1 + sin^2 A) + 1 / (1 + cosec^2 A)

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MathematicsHard
Trigonometry
Trig Ratios

If tan theta + sin theta = m and tan theta - sin theta = n, then m^2 - n^2 is:

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MathematicsHard
Trigonometry
Trig Ratios

What is the value of sin^6 A + cos^6 A + 3 sin^2 A cos^2 A?

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MathematicsHard
Trigonometry
Trig Ratios

If cos A + cos^2 A = 1, find the value of sin^2 A + sin^4 A.

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MathematicsHard
Trigonometry
Trig Ratios

Find the value of (1 + cot A - cosec A)(1 + tan A + sec A).

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MathematicsHard
Trigonometry
Trig Ratios

If sec theta + tan theta = p, find the value of cosec theta.

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MathematicsHard
Trigonometry
Trig Ratios

Evaluate: 5 sin^2 30 + cos^2 45 - 4 tan^2 30

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MathematicsHard
Trigonometry
Trig Ratios

If cosec A + cot A = 3, what is the value of cos A?

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MathematicsHard
Trigonometry
Trig Ratios

Find the value of (sin^3 theta + cos^3 theta) / (sin theta + cos theta) + sin theta * cos theta.

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MathematicsHard
Trigonometry
Trig Ratios

Simplify: sin A / (1 - cos A) if A is in the first quadrant.

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MathematicsHard
Trigonometry
Trig Ratios

If tan^2 theta = 1 - e^2, find sec theta + tan^3 theta * cosec theta.

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MathematicsHard
Trigonometry
Trig Ratios

Evaluate: sin^2 5 + sin^2 10 + ... + sin^2 90.

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MathematicsEasy
Trigonometry
Trig Ratios

What is the value of 1 / (1 + tan^2 theta) + 1 / (1 + cot^2 theta)?

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MathematicsEasy
Trigonometry
Trig Ratios

If 2 cos theta = 1, find the value of theta.

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MathematicsEasy
Trigonometry
Trig Ratios

Which of these is the same as sin 90?

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MathematicsEasy
Trigonometry
Trig Ratios

The value of cot 45 is:

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MathematicsEasy
Trigonometry
Trig Ratios

If in a triangle p=3, b=4, then sin theta (where theta is opposite to p) is:

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MathematicsEasy
Trigonometry
Trig Ratios

What is the value of sec 60?

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MathematicsEasy
Trigonometry
Trig Ratios

The ratio of base to hypotenuse is:

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