Using law of sines with no solution Ambiguous case

The video tutorial guides students through constructing a triangle using given angles and sides, applying the law of sines to solve for unknowns. It highlights a calculation error when the sine value exceeds its domain, leading to the conclusion that the triangle is not possible. The tutorial emphasizes understanding the domain and range of trigonometric functions and the implications of errors in calculations.

Describe the process of constructing a triangle when given two sides and an angle.

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What conclusion can be drawn when a triangle cannot be constructed with the given measurements?

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