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Version B
7. Solve 
/_\ABC using the diagram and the given measurements. (The triangle is not drawn to scale.) Round answers to the nearest tenth. 
A=44^(@),a=7
8. Find one positive angle and one negative angle that is coterminal with 
-118^(@).
(1 pt each)
Positive Angle: 
qquad Negative Angle: 
qquad
9. Which pair of angles is coterminal?
9. 
qquad ( 2 pts)
A. 
quad30^(@) and 
-30^(@)
C. 
quad-330^(@) and 
-30^(@)
B. 
quad30^(@) and 
-330^(@)
D. None of the Above
10. Convert 
72^(@) to radians.
10. 
qquad 
(2pts)
A. 
(2pi)/(5)
C. 
(5pi)/(2)
B.

(5pi)/(4)
D.

(4pi)/(5)

Version B\newline77. Solve \newlineABC\triangle ABC using the diagram and the given measurements. (The triangle is not drawn to scale.) Round answers to the nearest tenth. \newlineA=44A=44^\circ, a=7a=7\newline88. Find one positive angle and one negative angle that is coterminal with \newline118-118^\circ.\newline(11 pt each)\newlinePositive Angle: \newline\quad Negative Angle: \newline\quad\newline99. Which pair of angles is coterminal?\newline\quad ( 22 pts)\newlineA. \newline30\quad30^\circ and \newline30-30^\circ\newlineC. \newline330\quad-330^\circ and \newline30-30^\circ\newlineB. \newline30\quad30^\circ and \newlineA=44A=44^\circ22\newlineD. None of the Above\newline1010. Convert \newlineA=44A=44^\circ33 to radians.\newline\quad (22pts)\newlineA. \newlineA=44A=44^\circ55\newlineC. \newlineA=44A=44^\circ66\newlineB.\newlineA=44A=44^\circ77\newlineD.\newlineA=44A=44^\circ88

Full solution

Q. Version B\newline77. Solve \newlineABC\triangle ABC using the diagram and the given measurements. (The triangle is not drawn to scale.) Round answers to the nearest tenth. \newlineA=44A=44^\circ, a=7a=7\newline88. Find one positive angle and one negative angle that is coterminal with \newline118-118^\circ.\newline(11 pt each)\newlinePositive Angle: \newline\quad Negative Angle: \newline\quad\newline99. Which pair of angles is coterminal?\newline\quad ( 22 pts)\newlineA. \newline30\quad30^\circ and \newline30-30^\circ\newlineC. \newline330\quad-330^\circ and \newline30-30^\circ\newlineB. \newline30\quad30^\circ and \newlineA=44A=44^\circ22\newlineD. None of the Above\newline1010. Convert \newlineA=44A=44^\circ33 to radians.\newline\quad (22pts)\newlineA. \newlineA=44A=44^\circ55\newlineC. \newlineA=44A=44^\circ66\newlineB.\newlineA=44A=44^\circ77\newlineD.\newlineA=44A=44^\circ88
  1. Calculate missing sides: Calculate the missing sides and angles of triangle ABC using the Law of Sines. Given A=44A=44^\circ and side a=7a=7.

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