Teachoo Quiz

10 Question MCQ (including Assertion) - Chapter 3 Class 11 Trigonometric Functions

Chapter 3 Class 11 Trigonometric Functions | 10 questions | about 8 minutes

Attempt time 0:00
This question 0:00
Question 1 of 10
Question 1 of 10
NCERT Exemplar
The value of \(\cos ^2 48^{\circ}-\sin ^2 12^{\circ}\) is
Select an option to see the answer, or skip this question.
Question 2 of 10
NCERT Exemplar
If \(\tan \alpha=\frac{m}{m+1}, \tan \beta=\frac{1}{2 m+1}\), then \(\alpha+\beta\) is equal to
Select an option to see the answer, or skip this question.
Question 3 of 10
NCERT Exemplar
The value of

$$ \cos \frac{\pi}{5} \cos \frac{2 \pi}{5} \cos \frac{4 \pi}{5} \cos \frac{8 \pi}{5} $$

is
Select an option to see the answer, or skip this question.
Question 4 of 10
NCERT Exemplar
The value of \(\sin 50^{\circ}-\sin 70^{\circ}+\sin 10^{\circ}\) is equal to
Select an option to see the answer, or skip this question.
Question 5 of 10
NCERT Exemplar
The value of \(\cos 1^{\circ} \cos 2^{\circ} \cos 3^{\circ} \ldots \cos 179^{\circ}\) is
Select an option to see the answer, or skip this question.
Question 6 of 10
NCERT Exemplar
If A lies in the second quadrant and \(3 \tan \mathrm{~A}+4=0\), then the value of \(2 \cot \mathrm{~A}-5 \cos \mathrm{~A}+\sin \mathrm{A}\) is equal to
Select an option to see the answer, or skip this question.
Question 7 of 10
NCERT Exemplar
If \(\tan \theta=\frac{1}{2}\) and \(\tan \phi=\frac{1}{3}\), then the value of \(\theta+\phi\) is
Select an option to see the answer, or skip this question.
Question 8 of 10
NCERT Exemplar
If \(\sin \theta\) and \(\cos \theta\) are the roots of the equation

$$ a x^2-b x+c=0 $$

then \(a, b\), and \(c\) satisfy the relation
Select an option to see the answer, or skip this question.
Question 9 of 10
NCERT Exemplar
If \(\tan \theta=3\) and \(\theta\) lies in third quadrant, then the value of \(\sin \theta\) is
Select an option to see the answer, or skip this question.
Question 10 of 10
NCERT Exemplar
If for real values of \(x, \cos \theta=x+\frac{1}{x}\), then
Select an option to see the answer, or skip this question.
Stuck? Keep your progress moving.