Here is a practice problem that is similar to my problem and what I need to include in my answer.

4. (2) Find the approximate value of s, to four decimal places in the interval 0, = that makes cocs = 1.0219 a true statement. CBG 8 = 1.0219 060 6 = 1 / sins gin s = 1 / cscs sin s = 1 / 1.0219 s = gin ' (1/1.0219) = 78.1168" x 1304 = 1.3634 radians (b) Find the EXACT value of s in the interval , that makes tans = 13 a true statement. Do not use a calculator. V3 tan s'= V3 = tan 60' = V3 600 1 006 240 180%, n 0', 3600 600 0, 2T initial side 270", 2 tan60' = 13 tan240' = v3 180 +60" = 240 5 = 240' >4. {a} Find the approximate value of s. tafnnr decimal places in the interval [1], E] that makes secs : 2.5319 a true statement. Hint: secs: 1;" cuss cuss: 1;" secs (h) Find the EXACT value of s in the interval [in] that makes sins : g a true statement. Du net use a ealeulatur