We don't need the much work shown: This is the rubric: https://docs.google.com/presentation/d/e/2PACX-1vTfv8W7MfhU_0gF-ZPeJ1JoJh2LDQmYIIvCZopQuzhgqZ8vI8zNXQmcooN9zKsnz507Ilr9P6vQkAib/embed?start=false&loop=false&delayms=3000&rm=minimal&slide=id.p references: (5.01)Defining Trigonometric Functions and Their Angles Segment: 2 (5.02) Law of Sines Segment: 2 (5.03) Law of Cosines Segment: 2 (5.04) Unit Circle Segment: 2 (5.05) Making the Unit Circle Work for You Segment: 2 (5.06) Trigonometry Mid-Module Check Segment: 2 (5.07) Graphing the Sine and Cosine Functions Segment: 2 (5.08) Graphing Other Trigonometric Functions Segment: 2 (5.09) Analyzing Trigonometry function and graphs

Question 1 (Essay Worth 10 points) (05.03, 05.04 HC) Triangle AABC has side lengths of a = 15, b= 151/3, and c = 30 inches. Part A: Determine the m_B. (5 points) Part B: Show how to use the unit circle to find tan B. (2 points) Part C: Calculate the area of AABC. (3 points) Add Audio Add VideoQuestion 2 (Essay Worth 10 points) (05.01, 5.04, 5.05 HC) 2 Part A: Given sing = 13, determine three possible angles 0 on the domain [0, o). (5 points) Part B: Given 0 = 675, convert the value of 0 to radians and find sec 0. (5 points) Add Audio Add VideoK. Question 3 (Essay Worth 15 points) (05.01, 5.05, 5.07 MC) Let 6=_, 4 Part A: What is a coterminal angle of 9 such that 0 s 9 s 211? (5 points) Part B: What are the exact values of all six trigonometric functions evaluated at 9? (10 points) Q Add Audio .1 Add Video [[21 Question 4 (Essay Worth 15 points) (0509 HC) A message in a bottle is oating on top of the ocean in a periodic manner. The time between periods of maximum heights is 26 seconds, and the average height of the bottle is 12 feet. The bottle moves in a manner such that the distance from the highest and lowest point is 6 feet. Acosine function can model the movement of the message in a bottle in relation to the height Part A: Determine the amplitude and period of the function that could model the height of the message in a bottle as a function of time, t. (5 points) Part B: Assuming that at t = 0 the message in a bottle is at its average height and moves upwards after, what is the equation of the function that could represent the situation? (5 points) Part 0: Based on the graph of the function, after how many seconds will it reach its lowest height? (5 points) 9/ Add Audio .1 Add Vldeo it