The given code calculates the angles of a triangle using...

The given code calculates the angles of a triangle using the Law of Cosines and then displays the results in degrees.

Here's what the code does, step by step:

1. Prompt the user for inputs:

   • The code prompts the user to input the lengths of the three sides of a triangle: a, b, and c. These are stored as a, b, and c.

2. Calculate the angles using the Law of Cosines:

   • ( \text{Law of Cosines:} \quad \cos(A) = \frac{b^2 + c^2 - a^2}{2bc} )
   • For each side of the triangle, the corresponding opposite angle is computed:
     • Angle A (opposite side a): Calculated in radians using the acos function and then converted to degrees using rad2deg.
     • Angle B (opposite side b): Similar computation for angle B.
     • Angle C (opposite side c): Similar computation for angle C.
   • The round function is used to round the angles to the nearest integer value.

3. Display the results:

   • The computed angles (angleA_deg, angleB_deg, angleC_deg) are formatted and displayed in the message:

     Angle A is X degrees, angle B is Y degrees and angle C is Z degrees!
     

   • Here, X, Y, and Z represent the calculated angles in degrees.

Summary:

This code computes the interior angles of a triangle from the lengths of its sides using the Law of Cosines, converts the angles from radians to degrees, rounds them to the nearest integer, and prints the result.