Mathematics · JEE

Online Practice: Trigonometry for JEE

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Sharpen your mathematics preparation with interactive online practice for Trigonometry. Goodmarks offers 38+ JEE-style MCQs mapped to the official syllabus, each with detailed explanations so you learn from every attempt.

Subtopics in Trigonometry

  • Trigonometrical identities and trigonometrical functions
  • Inverse trigonometrical functions and their properties

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Q1MathsUnit 14: Trigonometry
Assertion Consider f(x)=sin1(sec(tan1x)+\boldsymbol{f}(\boldsymbol{x})=\sin ^{-1}\left(\sec \left(\tan ^{-1} \boldsymbol{x}\right)+\right. cos1(cosec(cot1x)\cos ^{-1}\left(\operatorname{cosec}\left(\cot ^{-1} x\right)\right. Statement-1: Domain of f(x)f(x) is a singleton. Reason Statement-2: Range of the function f(x)\boldsymbol{f}(\boldsymbol{x}) is a singleton.
Q2MathsUnit 14: Trigonometry
The number of real solutions of the equation tan1x(x+1)+\tan ^{-1} \sqrt{x(x+1)}+ sin1x2+x+1=π2\sin ^{-1} \sqrt{x^{2}+x+1}=\frac{\pi}{2} is
Q3MathsUnit 14: Trigonometry
A=cos200cos400cos600cos800\mathbf{A}=\cos 20^{0} \cos 40^{0} \cos 60^{0} \cos 80^{0} B=cos60cos420cos660cos780\mathbf{B}=\cos 6^{0} \cos 42^{0} \cos 66^{0} \cos 78^{0} C=cos360cos720cos1080cos1440\mathbf{C}=\cos \mathbf{3} \mathbf{6}^{\mathbf{0}} \cos \mathbf{7} \mathbf{2}^{\mathbf{0}} \cos \mathbf{1 0} \mathbf{8}^{\mathbf{0}} \cos \mathbf{1} \mathbf{4} \mathbf{4}^{\mathbf{0}}
Q4MathsUnit 14: Trigonometry
The measures of the angles of a triangle are in the ratio 4:5:9.4: 5: 9 . The triangle is:
Q5MathsUnit 14: Trigonometry
lnΔABC,BC=AB\ln \Delta A B C, B C=A B and B=80\angle B=80^{\circ} Then A\angle A is equal to
Q6MathsUnit 14: Trigonometry
Two line segments ABA B and ACA C include an angle of 60060^{0} where AB=5cmA B=5 \mathrm{cm} and ACA C =7cm.=7 \mathrm{cm} . Locate points P\mathrm{P} and Q\mathrm{Q} on AB\mathrm{AB} and AC,A C, respectively such that AP=34A P=\frac{3}{4} ABA B and AQ=14AC.A Q=\frac{1}{4} A C . Join PP and QQ and measure the length PQ.
Q7MathsUnit 14: Trigonometry
Statement I: The equation (sin1x)3+(cos1x)3aπ3=0\left(\sin ^{-1} x\right)^{3}+\left(\cos ^{-1} x\right)^{3}-a \pi^{3}=0 has solution for all a132a \geqslant \frac{1}{32} Statement II : For any xϵR,sin1x+\boldsymbol{x} \boldsymbol{\epsilon} \boldsymbol{R}, \boldsymbol{s} \boldsymbol{i n}^{-1} \boldsymbol{x}+ cos1x=π2\cos ^{-1} x=\frac{\pi}{2} and 0(sin1xπ4)20 \leq\left(\sin ^{-1} x-\frac{\pi}{4}\right)^{2} \leq 9π216\frac{9 \pi^{2}}{16}
Q8MathsUnit 14: Trigonometry
The terminal arm is in II quadrant, what are the measures of possible angles?

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Frequently asked questions

How do I practice Trigonometry online for JEE?

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Goodmarks currently has 38+ JEE-aligned MCQs for Trigonometry, with more added regularly.

Is this aligned with the JEE Main syllabus?

Yes. All Mathematics questions on Goodmarks are organised by official JEE Main units and subtopics, including Trigonometrical identities and trigonometrical functions, Inverse trigonometrical functions and their properties.

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