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Magazine Problem 1
Directions: Standard notation for triangle \(A B C\) is used throughout. Use a calculator and round off your answers to one decimal place at the end of the computation. Solve the triangle ABC under the given conditions. $$A=40^{\circ}, b=10, c=7$$
Problem 1
Standard notation for triangle ABC is used throughout. Use a calculator and round off your answers to one decimal place at the end of the computation. Solve triangle ABC under the given conditions. $$A=44^{\circ}, B=22^{\circ}, a=6$$
Problem 1
Evaluate the trigonometric functions at the angle (in standard position) whose terminal side contains the given point. $$(2,3)$$
Problem 2
Evaluate the trigonometric functions at the angle (in standard position) whose terminal side contains the given point. $$(4,-2)$$
Problem 2
Directions: Standard notation for triangle \(A B C\) is used throughout. Use a calculator and round off your answers to one decimal place at the end of the computation. Solve the triangle ABC under the given conditions. $$B=40^{\circ}, a=12, c=20$$
Problem 3
Evaluate the trigonometric functions at the angle (in standard position) whose terminal side contains the given point. $$(-3,7)$$
Problem 3
Standard notation for triangle ABC is used throughout. Use a calculator and round off your answers to one decimal place at the end of the computation. Solve triangle ABC under the given conditions. $$A=110^{\circ}, C=40^{\circ}, a=12$$
Problem 3
Directions: Standard notation for triangle \(A B C\) is used throughout. Use a calculator and round off your answers to one decimal place at the end of the computation. Solve the triangle ABC under the given conditions. $$C=118^{\circ}, a=6, b=12$$
Problem 4
Standard notation for triangle ABC is used throughout. Use a calculator and round off your answers to one decimal place at the end of the computation. Solve triangle ABC under the given conditions. $$A=105^{\circ}, B=27^{\circ}, b=10$$
Problem 4
Evaluate the trigonometric functions at the angle (in standard position) whose terminal side contains the given point. $$(\sqrt{2}, \sqrt{3})$$
