The two angles of the triangle are equal to and greater than the third angle by 24 degrees.

The two angles of the triangle are equal to and greater than the third angle by 24 degrees. Find these angles and build a triangle with these angles

By the condition of the problem, a triangle is given.

It is known that two of the three angles of a given triangle are equal.

For the solution, the degree measures of these two angles will be denoted as a °.

Then, given that these angles are 24 ° more than the third, the degree measure of the third angle will be a – 24 °.

Let’s make the equation:

a + a + a – 24 = 180;

3a – 24 = 180;

3a = 180 + 24;

3a = 204;

a = 204/3;

a = 68 °, the degree measure of the first and second angles.

68 – 24 = 44 °, third angle.