can someone help and explain these to me?

AngleWXZ and Angle ZXY is complementary
the measure of AngleWXY=3x+3

a.)measure of angle=______ =measure of angle WXZ+the measure of AngleZXY(Angle Addition Postulate)

b.) measure of AngleWXZ+ the measure of AngleZXY=_______(Def. of Complementary Angles)

c.)the measure of AngleWXY=______ (Transitive Prop. of Equality)

d.) ____ = 90 (Substitution)

e.) 3x = ____ (Subtraction Prop. of Equality)

f.) x = ____ (Division Prop. of Equality)

I will be happy to critique your thinking. The hints really are leading you by the nose on this.

you will have to give a description of your geometrical model or diagram.

The way it stands, it is hard to answer.

To help you understand and solve this problem, let's break it down step by step:

Given:
- Angle WXZ and Angle ZXY are complementary angles.
- The measure of Angle WXY is 3x + 3.

a) To find the measure of Angle WXY, we need to use the Angle Addition Postulate, which states that the measure of an angle formed by two adjacent angles is equal to the sum of their measures. So, we can write the equation as:
measure of Angle WXY = measure of Angle WXZ + measure of Angle ZXY.

b) Since Angle WXZ and Angle ZXY are complementary angles, their measures add up to 90 degrees (by definition of complementary angles). Therefore, we can write the equation as:
measure of Angle WXZ + measure of Angle ZXY = 90 degrees.

c) Using the Transitive Property of Equality, we can say that if two angles are equal to the same angle (in this case, Angle WXY), they must be equal to each other. Therefore, we can write the equation as:
measure of Angle WXY = 90 degrees.

d) Substituting the given measure of Angle WXY (3x + 3) into the equation from step c, we have:
3x + 3 = 90 degrees.

e) To find the value of 3x, we need to manipulate the equation from step d. By subtracting 3 from both sides of the equation, we can isolate 3x:
3x = 90 degrees - 3.

f) Finally, to find the value of x, we can use the Division Property of Equality and divide both sides of the equation by 3:
x = (90 degrees - 3) / 3.

In conclusion, the steps to solve this problem involve using the Angle Addition Postulate, the definition of complementary angles, the Transitive Property of Equality, and basic algebraic operations like substitution, subtraction, and division.