How to use the law of sines when you have no solutions

The video tutorial discusses the application of the law of sines in solving triangles, focusing on cases where no solution exists. It explains how to determine the height of a triangle using sine and outlines conditions for no solution, such as when side length A is less than the height or when A is obtuse and less than or equal to B. An example is provided to illustrate these concepts, demonstrating calculations and the use of the law of sines.

What are the conditions under which there is no solution for a triangle when side length A is less than height H?

Explain how to calculate the height (H) of a triangle using side length B and angle A.

What is the significance of the sine function in calculating the height of a triangle?

What happens if side length A is less than height H in terms of triangle formation?

How can you determine if there is a solution for a triangle when angle A is acute?

Describe the relationship between angle A and side length B when determining if a triangle can be formed.

What are the main constraints to determine if there is no solution for a triangle?