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Could you solve the questions please? THANK YOU SO MUCH!!! Question 8 of 1.4 > Use the gure to identify all angles between 0 and

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Could you solve the questions please? THANK YOU SO MUCH!!!

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Question 8 of 1.4 > Use the gure to identify all angles between 0 and 2:: satisfying the condition csc (0) = i. V37 1' - a 1 ) 27" 2 3(2' 2 (Give your answer in the form of a coma-separated list. Express numbers in exact form. Use symbolic notation and fractions where needed. Enter DNE if no such 6 exists on the interval [0, 27d.) Question 9 of 14 > Assume that!) S 6 5 %. Find the values of sin(l9) and tan(9) if (305(6) = %. (Use symbolic notation and fractions where needed.) W) = g Question 10 of 14 Assume that 0 If sin(0) Choose the graph representing f(0) = 3 sin(30) over [0, 2x]. O 1.5 --1 5.5 5 5 O O -2 5.5 O'S 5.5Question 13 of 14 > Determine the date when t = 28. O April 21 O April 18 April 15 O April 20 Calculate LT(28) and LM(28). (Use decimal notation. Give your answer to two decimal places.) LT(28) ~ hours LM(28) ~ hoursQuestion 13 of 14 Determine the date when t = 241. O November 17 November 15 November 20 O November 16 Calculate Ly(241) and LM (241). (Use decimal notation. Give your answer to two decimal places.) LT(241) ~ hours LM(241) ~ hoursQuestion 13 of 14 ) During a year, the length of a day, from sunrise to sunset, in Taloga, Oklahoma, varies from the shortest day of approximately 9.6 hours to the longest day of approximately 14.4 hours, while in Montreal, the day lengths vary from 8.3 hours to 15.7 hours. For each location, determine a function L(r) = 12 + A sin ($1) that approximates the length of a day, in hours, where t represents the day of the year assuming I = 0 is the spring equinox on March 21. Dene LTO') as the equation for Taloga and L M (I) as the equation for Montreal. (Express numbers in exact form. Use symbolic notation and fractions where needed. Determine the date when I = 28. Question 14 of 14 > powered by desmos -2 Determine the number of points that lie on the intersection of y = -1 and y = sin (x) for 0 . 1 Use the graphing utility to plot the curve y = 5111 (x) and the horizontal lines y = 1 and y = . (When using the graphing utility, separate each expression with a comma.)

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