Trigonometric Ratio

Stem: A ladder 10 m long leans against a wall making an angle of 60° with the ground.

Stem: A tree 15 m tall casts a shadow of length \(15\sqrt{3}\) m on the ground.

Stem: A ladder 10 m long leans against a wall making an angle of 60° with the ground.

Stem: A ladder 10 m long leans against a wall making an angle of 60° with the ground.

Stem: A ladder 10 m long leans against a wall making an angle of 60° with the ground.

Stem: A ladder 10 m long leans against a wall making an angle of 60° with the ground.

Stem: A ladder 10 m long leans against a wall making an angle of 60° with the ground.

Stem: From a point on the ground, the angle of elevation of the top of a building is 30°. The building is 20 m tall.

Stem: A ladder 10 m long leans against a wall making an angle of 60° with the ground.

Stem: A kite flies at 100 m height. The string makes 30° with the ground.

Stem: From a point on ground, angle of elevation to top of 50 m tower is 30°.

Stem: Two buildings are 30 m apart. One is 20 m tall. Angle of elevation from top of shorter to top of taller is 30°.

Stem: From the top of a 30 m tower, the angle of depression to a ground point is 45°.

Stem: From ground, angle of elevation of top of tower is 60°. Tower is 45 m tall.

Stem: Angle of elevation of top of tree from 20 m away is 45°.

Stem: A ladder 10 m long leans against a wall. Foot makes 60° with ground.

Stem: From top of 40 m building, angle of depression = 60°.

Stem: From a cliff 60 m high, angle of depression of a ship is 45°.

Stem: A ladder 10 m long leans against a wall making an angle of 60° with the ground.

Stem: \(\sec\theta = \frac{5}{3}\) where \(\theta\) is an acute angle.

Stem: A ladder 10 m long leans against a wall making an angle of 60° with the ground.

Stem: A ladder 10 m long leans against a wall making an angle of 60° with the ground.

Stem: A ladder 10 m long leans against a wall making an angle of 60° with the ground.

Stem: A ladder 10 m long leans against a wall making an angle of 60° with the ground.

Stem: A ladder 10 m long leans against a wall making an angle of 60° with the ground.

Stem: From a point on the ground, the angle of elevation of the top of a building is 30°. The building is 20 m tall.

Stem: A ladder 10 m long leans against a wall making an angle of 60° with the ground.

Stem: From a point 20 m away from the base of a tower, the angle of elevation of the top is 60°.

Stem: From a point 20 m away from the base of a tower, the angle of elevation of the top is 60°.

Stem: From a point 20 m away from the base of a tower, the angle of elevation of the top is 60°.

Stem: From a point 20 m away from the base of a tower, the angle of elevation of the top is 60°.

Stem: From a point 20 m away from the base of a tower, the angle of elevation of the top is 60°.

Stem: From a point 20 m away from the base of a tower, the angle of elevation of the top is 60°.

Stem: A ladder 10 m long leans against a wall making an angle of 60° with the ground.

Stem: From a point 20 m away from the base of a tower, the angle of elevation of the top is 60°.

Stem: From the top of a 40 m building, the angle of depression to a car on the ground is 30°.

Stem: A tree casts a shadow of \(20\sqrt{3}\) m when the angle of elevation of the sun is 30°.

Stem: From the top of a 40 m building, the angle of depression to a car on the ground is 30°.

Stem: From the top of a 40 m building, the angle of depression to a car on the ground is 30°.

Stem: From the top of a 40 m building, the angle of depression to a car on the ground is 30°.

Stem: From the top of a 40 m building, the angle of depression to a car on the ground is 30°.

Stem: From the top of a 40 m building, the angle of depression to a car on the ground is 30°.

Stem: A ladder 10 m long leans against a wall making an angle of 60° with the ground.

Stem: From the top of a 40 m building, the angle of depression to a car on the ground is 30°.

Stem: From a point 50 m away from the base of a tower, the angle of elevation of the top is 60°.

Stem: A 12 m ladder leans against a wall making a 60° angle with the ground.

Stem: From a point 50 m away from the base of a tower, the angle of elevation of the top is 60°.

Stem: From a point 50 m away from the base of a tower, the angle of elevation of the top is 60°.

Stem: From a point 50 m away from the base of a tower, the angle of elevation of the top is 60°.

Stem: From a point 50 m away from the base of a tower, the angle of elevation of the top is 60°.

Stem: From a point 50 m away from the base of a tower, the angle of elevation of the top is 60°.

Stem: A kite is flying at a height of 40 m. The string makes an angle of 30° with the ground.

Stem: From a point 50 m away from the base of a tower, the angle of elevation of the top is 60°.

\(\sin 30° + \cos 60° = ?\)

If \(\sin\theta = \frac{5}{13}\), then \(\cos\theta = ?\) (\(\theta\) acute)

\(\sec 0° = ?\)

\(\tan 45° \times \cot 45° = ?\)

\(\cos 45° = ?\)

If \(\cos\theta = \frac{4}{5}\), then \(\tan\theta = ?\) (\(\theta\) acute)

\(\sin(90° - \theta) = ?\)

\(\cosec 30° = ?\)

\(\sin 30° + \cos 60° = ?\)

If \(\sin\theta = \frac{5}{13}\), then \(\cos\theta = ?\) (\(\theta\) acute)

\(\sec 0° = ?\)

\(\tan 45° \times \cot 45° = ?\)

\(\sin 30° + \cos 60° = ?\)

If \(\sin\theta = \frac{5}{13}\), then \(\cos\theta = ?\) (\(\theta\) acute)

\(\sec 0° = ?\)

\(\tan 45° \times \cot 45° = ?\)

\(\sin 30° + \cos 60° = ?\)

If \(\sin\theta = \frac{5}{13}\), then \(\cos\theta = ?\) (\(\theta\) acute)

\(\sec 0° = ?\)

\(\tan 45° \times \cot 45° = ?\)

\(\sin 30° + \cos 60° = ?\)

If \(\sin\theta = \frac{5}{13}\), then \(\cos\theta = ?\) (\(\theta\) acute)

\(\sec 0° = ?\)

\(\tan 45° \times \cot 45° = ?\)

\(\sin 30° + \cos 60° = ?\)

If \(\sin\theta = \frac{5}{13}\), then \(\cos\theta = ?\) (\(\theta\) acute)

\(\sec 0° = ?\)

\(\tan 45° \times \cot 45° = ?\)

\(\sin 0° + \cos 0° + \tan 0° = ?\)

\(\sin 90° \times \cos 90° = ?\)

\(1 + \tan^2\theta = ?\)

\(\tan 60° = ?\)

\(\sin 30° + \cos 60° = ?\)

If \(\sin\theta = \frac{5}{13}\), then \(\cos\theta = ?\) (\(\theta\) acute)

\(\sec 0° = ?\)

\(\tan 45° \times \cot 45° = ?\)

\(\sin(90°-\theta) = ?\)

In a right triangle with legs 6 and 8, hypotenuse =

\(\cos(90°-\theta) = ?\)

\(\sin 90° = ?\)

\(\cos 0° = ?\)

\(\sec 60° = ?\)

\(\cot\theta \cdot \tan\theta = ?\)

\(\sin 45° = ?\)

\(1+\cot^2\theta = ?\)

\(\text{cosec}\,90° = ?\)

If \(\tan\theta=\frac{3}{4}\), then \(\sin\theta=\)?

\(\sin^2\theta + \cos^2\theta = ?\)

\(\cos 60° = ?\)

\(\tan 0° = ?\)

If \(\sin\theta=1\), then \(\theta=?\)

\(2\sin\theta\cos\theta = ?\)

\(1-\cos^2\theta = ?\)

\(\sin^2 30°+\cos^2 30° = ?\)

\(\tan\theta=\frac{\sin\theta}{\cos\theta}\) is:

\(1+\tan^2\theta = ?\)

\(\text{cosec}\,30° = ?\)

In right triangle, if \(\sin A=\frac{5}{13}\), then \(\cos A=?\)

\(\tan 30° = ?\)

\(\text{cosec}^2\theta-\cot^2\theta = ?\)

\(\sin 30° = ?\)

\(\tan 45° = ?\)

If \(\cos\theta = \frac{5}{13}\), find \(\tan\theta\).

\(\sec^2\theta - \tan^2\theta = ?\)

\(\cos 30° = ?\)

If angle of elevation = angle of depression, then:

\(\sin 0° = ?\)

\(\text{cosec}^2\theta-\cot^2\theta = ?\)

\(\sin 30° + \cos 60° = ?\)

\(\tan 45° \times \cos 45° = ?\)

If \(\sin\theta = \frac{4}{5}\), what is \(\cos\theta\)? (acute angle)

\(\tan 60° = ?\)

\(\sin 0° + \cos 0° = ?\)

\(\cot 45° = ?\)

\(\sin 30° + \cos 60° = ?\)

\(\tan 45° \times \cos 45° = ?\)

If \(\sin\theta = \frac{4}{5}\), what is \(\cos\theta\)? (acute angle)

\(\sin 30° + \cos 60° = ?\)

\(\tan 45° \times \cos 45° = ?\)

If \(\sin\theta = \frac{4}{5}\), what is \(\cos\theta\)? (acute angle)

\(\sin 30° + \cos 60° = ?\)

\(\tan 45° \times \cos 45° = ?\)

If \(\sin\theta = \frac{4}{5}\), what is \(\cos\theta\)? (acute angle)

\(\sin 30° + \cos 60° = ?\)

\(\tan 45° \times \cos 45° = ?\)

If \(\sin\theta = \frac{4}{5}\), what is \(\cos\theta\)? (acute angle)

\(\sin 30° + \cos 60° = ?\)

\(\tan 45° \times \cos 45° = ?\)

If \(\sin\theta = \frac{4}{5}\), what is \(\cos\theta\)? (acute angle)

\(\sec 0° = ?\)

If \(\cos\theta = \frac{12}{13}\), then \(\tan\theta = ?\) (acute angle)

\(1 + \tan^2\theta = ?\)

\(\sin 30° + \cos 60° = ?\)

\(\tan 45° \times \cos 45° = ?\)

If \(\sin\theta = \frac{4}{5}\), what is \(\cos\theta\)? (acute angle)

\(\sin 30° = ?\)

If \(\tan \theta = 1\) and \(0° < \theta < 90°\), then \(\theta = ?\)

\(\sin^2 \theta + \cos^2 \theta = ?\)

\(\cos 0° + \sin 90° = ?\)

\(\tan 60° = ?\)

\(1 + \tan^2 \theta = ?\)

If \(\cos \theta = \frac{12}{13}\), find \(\sin \theta\) (\(\theta\) acute).

\(\sin 90° - \cos 90° = ?\)

\(\sin 30° = ?\)

If \(\tan \theta = 1\) and \(0° < \theta < 90°\), then \(\theta = ?\)

\(\sin^2 \theta + \cos^2 \theta = ?\)

\(\cos 0° + \sin 90° = ?\)

\(\sin 30° = ?\)

If \(\tan \theta = 1\) and \(0° < \theta < 90°\), then \(\theta = ?\)

\(\sin^2 \theta + \cos^2 \theta = ?\)

\(\cos 0° + \sin 90° = ?\)

\(\sin 30° = ?\)

If \(\tan \theta = 1\) and \(0° < \theta < 90°\), then \(\theta = ?\)

\(\sin^2 \theta + \cos^2 \theta = ?\)

\(\cos 0° + \sin 90° = ?\)

\(\sin 30° = ?\)

If \(\tan \theta = 1\) and \(0° < \theta < 90°\), then \(\theta = ?\)

\(\sin^2 \theta + \cos^2 \theta = ?\)

\(\cos 0° + \sin 90° = ?\)

\(\sin 30° = ?\)

If \(\tan \theta = 1\) and \(0° < \theta < 90°\), then \(\theta = ?\)

\(\sin^2 \theta + \cos^2 \theta = ?\)

\(\cos 0° + \sin 90° = ?\)

\(\cos 60° = ?\)

\(\sec \theta = ?\)

If \(\sin \theta = \frac{3}{5}\), find \(\cos \theta\) (\(\theta\) is acute).

\(\tan 45° + \cos 0° = ?\)

\(\sin 30° = ?\)

If \(\tan \theta = 1\) and \(0° < \theta < 90°\), then \(\theta = ?\)

\(\sin^2 \theta + \cos^2 \theta = ?\)

\(\cos 0° + \sin 90° = ?\)

\(\sin 30° + \cos 60° = ?\)

\(\tan 45° \times \cos 45° = ?\)

If \(\sin\theta = \frac{4}{5}\), then \(\cos\theta = ?\) (first quadrant)

\(\sec^2\theta - \tan^2\theta = ?\)

\(\tan 60° = ?\)

\(\sin(90° - \theta) = ?\)

If \(\tan\theta = 1\), then \(\theta = ?\) (acute angle)

\(\frac{\sin 30°}{\cos 30°} = ?\)

\(\sin 30° + \cos 60° = ?\)

\(\tan 45° \times \cos 45° = ?\)

If \(\sin\theta = \frac{4}{5}\), then \(\cos\theta = ?\) (first quadrant)

\(\sec^2\theta - \tan^2\theta = ?\)

\(\sin 30° + \cos 60° = ?\)

\(\tan 45° \times \cos 45° = ?\)

If \(\sin\theta = \frac{4}{5}\), then \(\cos\theta = ?\) (first quadrant)

\(\sec^2\theta - \tan^2\theta = ?\)

\(\sin 30° + \cos 60° = ?\)

\(\tan 45° \times \cos 45° = ?\)

If \(\sin\theta = \frac{4}{5}\), then \(\cos\theta = ?\) (first quadrant)

\(\sec^2\theta - \tan^2\theta = ?\)

\(\sin 30° + \cos 60° = ?\)

\(\tan 45° \times \cos 45° = ?\)

If \(\sin\theta = \frac{4}{5}\), then \(\cos\theta = ?\) (first quadrant)

\(\sec^2\theta - \tan^2\theta = ?\)

\(\sin 30° + \cos 60° = ?\)

\(\tan 45° \times \cos 45° = ?\)

If \(\sin\theta = \frac{4}{5}\), then \(\cos\theta = ?\) (first quadrant)

\(\sec^2\theta - \tan^2\theta = ?\)

\(\sin 45° = ?\)

\(\cos 0° + \sin 90° = ?\)

If \(\cos\theta = \frac{5}{13}\), then \(\sin\theta = ?\) (first quadrant)

\(1 + \cot^2\theta = ?\)

\(\sin 30° + \cos 60° = ?\)

\(\tan 45° \times \cos 45° = ?\)

If \(\sin\theta = \frac{4}{5}\), then \(\cos\theta = ?\) (first quadrant)

\(\sec^2\theta - \tan^2\theta = ?\)

\(\sin 30° = ?\)

\(\sec^2\theta - \tan^2\theta = ?\)

If \(\sin\theta = \frac{4}{5}\), then \(\cos\theta = ?\) (\(\theta\) acute)

\(\cos 0° = ?\)

\(1 + \tan^2\theta = ?\)

\(\sin 60° \times \cos 30° + \cos 60° \times \sin 30° = ?\)

\(\sin 30° = ?\)

\(\sec^2\theta - \tan^2\theta = ?\)

If \(\sin\theta = \frac{4}{5}\), then \(\cos\theta = ?\) (\(\theta\) acute)

\(\sin 30° = ?\)

\(\sec^2\theta - \tan^2\theta = ?\)

If \(\sin\theta = \frac{4}{5}\), then \(\cos\theta = ?\) (\(\theta\) acute)

\(\sin 30° = ?\)

\(\sec^2\theta - \tan^2\theta = ?\)

If \(\sin\theta = \frac{4}{5}\), then \(\cos\theta = ?\) (\(\theta\) acute)

\(\sin 30° = ?\)

\(\sec^2\theta - \tan^2\theta = ?\)

If \(\sin\theta = \frac{4}{5}\), then \(\cos\theta = ?\) (\(\theta\) acute)

\(\sin 30° = ?\)

\(\sec^2\theta - \tan^2\theta = ?\)

If \(\sin\theta = \frac{4}{5}\), then \(\cos\theta = ?\) (\(\theta\) acute)

\(\tan 45° = ?\)

\(\sin(90° - \theta) = ?\)

If \(\cos\theta = \frac{5}{13}\), then \(\tan\theta = ?\) (\(\theta\) acute)

\(\sin 30° = ?\)

\(\sec^2\theta - \tan^2\theta = ?\)

If \(\sin\theta = \frac{4}{5}\), then \(\cos\theta = ?\) (\(\theta\) acute)