The given point (4, 3) is on the terminal side of an angle in standard position. Determine the exact value of the angle's three trigonometric functions: sine, cosine, and tangent. a. sin\theta =(3)/(4),cos\theta (4)/(3), tan\theta (2)/(3)

b. sin\theta =(3)/(5), cos\theta (4)/(5), tan/theta (3)/(4)

c. sin\theta =(7)/(4), cos\theta (3)/(7), tan/theta (4)/(7)

d. sin\theta =(2)/(3), cos\theta (4)/(3), tan\theta (1)/(5)

2. Determine the quadrant in which theta lies if tan invisible function application theta less than 0 and sec invisible function application theta greater than 0.

a. Quadrant I

b. Quadrant II

c. Quadrant III

d. Quadrant IV

3. Determine the quadrant in which theta lies if sin invisible function application theta less than 0 and cos invisible function application theta less than 0.

a. Quadrant I

b. Quadrant II

c. Quadrant III

d. Quadrant IV

4. Given and cos invisible function application theta less than 0, find sin invisible function application theta.

a. sin\theta =-(3\sqrt(13))/(13)

b. sin\theta = (3)/(2)

c. sin\theta = -(3)/(13)

d. sin\theta = -(2\sqrt(13))/(13)

5. Given and csc invisible function application theta less than 0, find tan invisible function application theta.

a. tan\theta = -(\sqrt(561))/(8)

b. tan\theta =(25)/(8)

c. tan\theta =(\sqrt(561))/(25)

d. tan\theta =(\sqrt(561))/(8)