To calculate the sizes of the following angles, we need to use the properties of angles in a triangle.Given that one angle in the triangle is 120°, and the triangle is an equilateral triangle, all angles are equal in an equilateral triangle.V (2): Since the triangle is equilateral, all angles are equal. Therefore, angle V is also 120°.KOU (2): Since angle K is opposite to angle V, they are equal, so angle KOU is 120°.U2 (2): Similarly, since angle O is opposite to angle V, they are equal, so angle U2 is 120°.K1 (2): Since the sum of angles in a triangle is 180° and two angles are already 120° each, angle K1 can be found by subtracting the sum of the known angles from 180°: [ K1 = 180° - 120° - 120° = 180° - 240° = -60° ]However, it's not possible for an angle in a triangle to be negative, so there might be a mistake in the information provided. Please double-check the given angles.K2 (2): Similarly, if K1 is negative, K2 would also be negative, which is not possible for an angle in a triangle. So, without further information or clarification, it's not possible to calculate angle K2.