In ΔABC, if AC = 17 m and BC = 8 m, then tan A =

1. $\Big(\dfrac{8}{15}\Big)$

2. $\Big(\dfrac{15}{8}\Big)$

3. $\Big(\dfrac{8}{17}\Big)$

4. $\Big(\dfrac{15}{17}\Big)$

If sin θ = $\Big(\dfrac{5}{13}\Big)$, then the value of tan θ is:

1. $\Big(\dfrac{5}{12}\Big)$

2. $\Big(\dfrac{12}{13}\Big)$

3. $\Big(\dfrac{12}{5}\Big)$

4. $\Big(\dfrac{13}{12}\Big)$

The value of (1 + tan²θ)(1 − sin θ)(1 + sin θ) is:

1. 0

2. 1

3. sec²θ sin²θ

4. cot²θ

Given that sin θ = $\Big(\dfrac{a}{b}\Big)$, then cos θ is equal to:

1. $\Big(\dfrac{b}{a}\Big)$

2. $\Big(\dfrac{a}{\sqrt{b^2 - a^2}}\Big)$

3. $\Big(\dfrac{b}{\sqrt{b^2 - a^2}}\Big)$

4. $\Big(\dfrac{\sqrt{b^2 - a^2}}{b}\Big)$