First use the Pythagorean theorem to find the exact length of the missing side of the right triangle. Then find the exact values of the six trigonometric functions for the angle 0 opposite the shortest side. Leg = 7 cm, Leg = 14 cm Part: 0 / 2 Part 1 of 2 Leg = 7 cm, Leg = 14 cm, Hypotenuse = CM1. VO X 5Find the exact values of the six trigonometric functions for angle 0. Part 1 of 2 (a) 13 5 12 sin = csc 0 = cost = sec 8 = X tan = cote = Part 2 of 2 (b) 10 7 24 sin = csc 8 = COS = sec e = tan ! = cote =Given the value of one trigonometric function of an acute angle , find the values of the remaining five trigonometric functions of 0. Give the exact answer as a simplified fraction, if necessary. Rationalize denominators if necessary. tan 0 = = Part 1 of 5 zine = X Part 2 of 5 cos 0 = X 5 Part 3 of 5 cote = X Part 4 of 5 CSC 8 = X 5 Part 5 of 5 sec = X 5Given the value of one trigonometric function of an acute angle @, find the values of the remaining five trigonometric functions of 0. Give the exact answer as a simplified fraction, if necessary. Rationalize denominators if necessary. cose = VS Part 1 of 5 sine = X Part 2 of 5 tan 0 =] X Part 3 of 5 cote = X 5 Part 4 of 5 cece = X 5 Part 5 of 5 sec e = XAssume that 0 is an acute angle. /10 If sing = 10 find the exact value of cot. Write your answer as an integer or simplified fraction. Rationalize the denominator if necessary, cott = VO X 5Use the isosceles right triangle and the 308-60-90 triangle to complete the table. Give the exact answer Part 1 of 3 sin t Cost tan CSCE sect cote VO 30 = OH V3 2:/3 3 3 V3 X 5 Part 2 of 3 A sin e cost tan sec 8 9103 /2 2 X Part 3 of 3 A sIn 6 tane cece sect Cote 609 = /3 2,/3 /3 3 3 X 5To determine the width of a river from point A to point B, a surveyor walks downriver 30 ft along a line perpendicular to AB to a new position at point C. The surveyor determines that the measure of ZACB is 60. Find the exact width of the river from point A to point B. Rationalize denominators if necessary. 50 f A The exact width of the river from A and B is ft VO X 5