When given one obtuse angle use the law of sines to determine the missing measurements Ambiguous One

The video tutorial covers the concept of oblique triangles, focusing on obtuse angles and the application of the Law of Sines. It demonstrates solving for an angle using inverse sine and discusses the limitations of obtuse angles in triangles. The tutorial concludes with calculating a side length using cross multiplication.

What type of triangle is being discussed in the video?

• Oblique triangle

• Equilateral triangle

• Right triangle

• Isosceles triangle

What is the first step in solving for angle C using the Law of Sines?

• Multiply the side lengths

• Add the angles of the triangle

• Use cross-multiplication

• Subtract the known angles

What is the calculated value of angle C in the triangle?

• 9.60 degrees

• 150 degrees

• 30 degrees

• 20.4 degrees

Why is it impossible to have more than one obtuse angle in a triangle?

• Because obtuse angles are less than 90 degrees

• Because obtuse angles are always equal

• Because the sum of angles in a triangle is 180 degrees

• Because triangles can only have right angles

How do you calculate the remaining angle in a triangle if two angles are known?

• Add the two known angles

• Divide the sum of the known angles by 2

• Subtract the sum of the known angles from 180 degrees

• Multiply the two known angles

What is the final step in solving for the side length of A using the Law of Sines?

• Subtract the known side lengths

• Divide the known side lengths

• Add all side lengths

• Use cross-multiplication and a calculator

What is the calculated length of side A in the triangle?

• 9.60

• 30

• 20.91

• 10