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Trigonometric Functions Set 5

Question - 15 Maximum mark : - 15

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Trigonometric Functions Set 5

1.

The value of

, is

✘

✘

✔ NULL ✔ NULL NULL

Answer & Solution Discuss in Board Save for Later

Answer & Solution

Answer: Option B

Solution:

It provides fallback for IE8.

2.

If

equals to

✘

✘

✘

✔ NULL ✔ NULL NULL

Answer & Solution Discuss in Board Save for Later

Answer & Solution

Answer: Option B

Solution:

It provides fallback for IE8.

3.

Let

be an odd integer. If

for all real

then

✘

✘

✘

✔ NULL ✔ NULL NULL

Answer & Solution Discuss in Board Save for Later

Answer & Solution

Answer: Option B

Solution:

It provides fallback for IE8.

4.

is equal to

✘

✘

✘

✔ NULL ✔ NULL NULL

Answer & Solution Discuss in Board Save for Later

Answer & Solution

Answer: Option B

Solution:

It provides fallback for IE8.

5.

to

, if

$\small x=\frac{2\pi}{3}\ or,\frac{\pi}{3}$ ✘ $\small x=\frac{7\pi}{6}$ ✘

✘

✔ NULL ✔ NULL NULL

Answer & Solution Discuss in Board Save for Later

Answer & Solution

Answer: Option B

Solution:

It provides fallback for IE8.

6.

The number of solutions of

between

and

is

3 ✘ 2 ✘ 1 ✘ NULL ✔ NULL NULL

Answer & Solution Discuss in Board Save for Later

Answer & Solution

Answer: Option B

Solution:

It provides fallback for IE8.

7.

If

, then

$\small cot2\theta=\pm\frac{1}{4},-\frac{3}{4}$ ✘ $\small cot2\theta=4,\frac{4}{3}$ ✘ $\small cot2\theta=-\frac{3}{4},-\frac{1}{4}$ ✘ None of these ✔ NULL ✔ NULL NULL

Answer & Solution Discuss in Board Save for Later

Answer & Solution

Answer: Option B

Solution:

It provides fallback for IE8.

8.

The value of

is

$\small \frac{1}{16}$ ✘ $\small \frac{1}{8}$ ✘ $\small \frac{1}{12}$ ✘ $\small \frac{1}{4}$ ✔ NULL ✔ NULL NULL

Answer & Solution Discuss in Board Save for Later

Answer & Solution

Answer: Option B

Solution:

It provides fallback for IE8.

9.

The equation

is satisfied, if

✘

✘

✘

✔ NULL ✔ NULL NULL

Answer & Solution Discuss in Board Save for Later

Answer & Solution

Answer: Option B

Solution:

It provides fallback for IE8.

10.

Let

be any two positive values of

for which

are in GP. The minimum value of

is

✘

✘

✘ None of these ✔ NULL ✔ NULL NULL

Answer & Solution Discuss in Board Save for Later

Answer & Solution

Answer: Option B

Solution:

It provides fallback for IE8.

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