HELLO I ATTACHED GRAPH AND ALSO PART B answer is (pi/4) so it would be to easy to answer questions below, please answer all of em, this my last post questions please answer those questions below, you can zoom in and image will be clear for you, I really appreciated if you answer all the questions below please and thank you! :)

Part B: Label the point on the circle corresponding to the day exactly halfway between the spring equinox and summer solstice. What special angle does this correspond to? Consider the graph of the function from Question 1, Part C. 0=45 x 0 4 Part A: Write an equation for d(t), the number of daylight hours in Vancouver as a function of time. Part C: On the axes below, use the information from the statement of the problem to sketch the d(t) graph of d(t) the number of daylight hours as a function of time t, measured in days. To help with your drawing, the line y = 12 is pictured on the graph. * Incorrect. You already know that the midline is at y - 12, and amplitude is 4.25. The period should be 1/365th of a standard period for a sine function. If you put these three facts together they will allow you to write the correct equation. Part B: Use the special angle from Question 1, Part B to find the value of t that corresponds to the day exactly halfway between the spring equinox and the summer solstice. Round to the nearest day. Answer : days Part C: Approximate d(t) for the day exactly halfway between the spring equinox and summer solstice using a special angle. Instead of plugging in your answer from Part B, use special angles. Answer: Part D: Is your answer to Question 2, Part C supported by your graph from Question 1? March 2020 June 2020 ozoz idas Dec 2020 March 2021 O No Clear All Draw: O Ye Below is the graph of f(t) = 5 cos(t) and a circle of radius 5. Part B: Label the point T' on the graph corresponding to f (3) Part A: Draw each of the points P. Q, R, and S on the circle AA Clear All Draw: Dot Give the exact coordinates of the point T. T = Question Help: Message instructor Clear All Draw: Dot Calculator Submit