Doesn't even need to be right will give brainliest to the first answer Task 1 In one year on the Arctic and Antarctic Circles, the amount of daylight each day varies from 0 h to 24 h. Let Ar(d) and An(d) represent the amount of daylight as a function of the day of the year d at the two locations, respectively. Describe the graph of one of the functions. Then tell how the graph of the other function relates to the first graph.

Task 2 The diagram shows how cos theta, sin theta, and tan theta relate to the unit circle. Copy the diagram and show how sec theta, csc theta, and cot theta relate to the unit circle.
a. First, find in the diagram a segment whose length is sec theta. Explain why its length is sec theta.
b. Next, find cot theta. To do this you must add to the diagram. Use the representation of tangent as a clue for what to show for cotangent. Justify your claim for cot theta.
c. Find csc theta in your diagram.

Task 3 The functions f and g are periodic. You can get the graph of g by changing the amplitude and period off, and then applying a translation. Find g(x) in terms of f(x). ​