Please answer this questions below, I really need help on this questions, I know it's blurry but please could you zoom in and see it would make you see clear, please help me on this questions I really appreciate and thank you so much! Answer all questions please not just one.

RF2_3A_Preview Score: 8/14 5/7 answered Part C: On the axes below, use the information from the statement of the problem to sketch the . Question 2 graph of d(t) the number of daylight hours as a function of time t, measured in days. To help with On the unit circle below, graph the point corresponding to each of the points (1-V) on the graph of your drawing, the line y = 12 is pictured on the graph. = sin(t). Make sure you know which point is which sin(t ) 16- 14- 12 - -.." Hint 10 8- a June 2020 ozoz idas Dec 2020 March 2021 Clear All Draw: Dot 0ZOZ 42 Clear All Draw: M Tunes equinox in Vancouver, British Columbia, occurred on March 20, with sunrise at 7:15am and sunset at 7:15pm. The fall equinox in Vancouver occurred on September 20 with sunrise at 7:15am and sunset at 7:15pm. The longest day of the year, June 20, had 16.25 hours of daylight an the shortest day of the year, December 20, had 7.75 hours of daylight Part D: What is the period and amplitude of this function? Let d be the number of daylight hours on a given day. We can represent d as the y -coordinate of a point on a circle that moves counterclockwise as time passes. Period: Amplitude: Part E: Based on your answers to Parts C and D, what should the radius of the circle be? Radius : D equinorach of the points A, B, C and D correspond to one of the following: spring equinox, fall equinox, winter solstice, summer solstice. Match each point with its day. Point A : [Select an answer Point B: [Select an answer v Point C: [Select an answer Point D: [Select an answer v 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 corre does this correspond to? 9 = Part C: On the axes below, use the information from the light honation from the statement of the problem to sketch the your drawing, the line y = 12 is pictured on the graph. 181