Exploring Double Triangle Trigonometry

What is double triangle trigonometry primarily concerned with?

• Solving for angles in non-right triangles

• Calculating the area of complex shapes

• Finding sides not part of any right triangle

• Applying new trigonometric functions

Which trigonometric functions are applicable in right triangles?

• Only Tangent

• Only Sine

• Secant, Cosecant, and Cotangent

• Sine, Cosine, and Tangent

Which trigonometric function is used for an opposite side over an adjacent side?

• Sine

• Cosine

• Tangent

• Cotangent

What makes a trigonometry problem 'interesting' according to the video?

• When the unknown side is in a right triangle

• When the unknown side is not in a right triangle

• When only sine function is used

• When the triangles are equilateral

How do you solve for side 'a' in the given problem?

• Calculating with cotangent in the non-right triangle

• Employing tangent in the smaller right triangle

• Applying cosine to the smaller triangle

• Using sine in the larger triangle

How is side 'b' calculated in the context of the larger right triangle?

• Calculating with secant on the opposite side

• Employing cosine on the adjacent side

• Applying tangent with the given angle

• Using sine based on the hypotenuse

What is the relationship between sides 'a', 'b', and the unknown side 'x'?

• x = b / a

• x = a / b

• x = b - a

• x = a + b

What is the purpose of storing values 'a' and 'b' in the calculator?

• To use them in later calculations

• To calculate the area of the triangle

• To determine the perimeter of the triangle

• To find the angles of the triangle

Why is it important to redraw the triangles separately?

• To make the problem more complex

• To calculate the area of the triangles

• To use different trigonometric functions

• To avoid simple mistakes

Why is it necessary to pay attention to the angles when solving these problems?

• To correctly apply the tangent function

• To calculate the side lengths accurately

• To determine the type of triangle

• Both A and B