Quantum CAT Also Useful for XAT>Chapter 11 - SNAP>CMAT>Q 8

EASY

CAT

IMPORTANT

Earn 100

Find the value of $tanA + tanB + tanC$ , if $A + B + C = π$ ?

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Important Questions on Trigonometry

EASY

CAT

IMPORTANT

Quantum CAT Also Useful for XAT>Chapter 11 - SNAP>CMAT>Q 4

Find

B

and

C

of a triangle

ABC

, if

b = 2 cm, c = 1 cm

and

A = 60 °

:

EASY

CAT

IMPORTANT

Quantum CAT Also Useful for XAT>Chapter 11 - SNAP>CMAT>Q 5

In a triangle

ABC, a = 1 cm, b = \sqrt{3} cm

and

C = \frac{π}{6}

, find the third side of the triangle:

EASY

CAT

IMPORTANT

Quantum CAT Also Useful for XAT>Chapter 11 - SNAP>CMAT>Q 7

If

a = 2 b

and

A = 3 B

, find the

A, B, C

angles of

∆ ABC

.

EASY

CAT

IMPORTANT

Quantum CAT Also Useful for XAT>Chapter 11 - SNAP>CMAT>Q 9

In a right angled triangle

a^{2} + b^{2} + c^{2}

is :

EASY

CAT

IMPORTANT

Quantum CAT Also Useful for XAT>Chapter 11 - SNAP>CMAT>Q 10

Abhinav and Brijesh started walking simultaneously @

3 km / h

and

4 km / h

from the same point '

C

' on two different paths which diverge from each other at an angle of

120 °

. They walked for 6 hours and they stopped at

A

and

B

respectively. What is the least possible distance between Abhinav and Brijesh when they are at

A

and

B

respectively.

EASY

CAT

IMPORTANT

Quantum CAT Also Useful for XAT>Chapter 11 - SNAP>CMAT>Q 6

A round balloon of radius ' r ' subtends an angle

α

at the eye of the observer, while the angle of elevation of its centre is

β

. Find the height of the centre of balloon.

MEDIUM

CAT

IMPORTANT

Quantum CAT Also Useful for XAT>Chapter 11 - SNAP>CMAT>Q 7

At the foot of a mountain the angle of elevation of its summit is

45 °

after ascending

1000 m

towards the mountain up a slope of

30 °

inclination, the angle of elevation is found to be

60 °

. Find the height of the mountain.

EASY

CAT

IMPORTANT

Quantum CAT Also Useful for XAT>Chapter 11 - SNAP>CMAT>Q 10

A palm tree

90 ft

high, is broken by the wind and its upper part meet the ground at an angle of

30 °

. Find the distance of the point where the top of the tree meets the, ground, from its root: