1. A related axiom to The Whole is the Sum of Its Parts is the following: The Whole is Greater I of Its Parts. Given an example of this using the angle diagram shown below. 2. In a proof it is known for line segments that AB+BC=BC+CD. Which of the following would allows us to conclude AB and CD have the same length? (1) the whole is the sum of its parts (2) the addition axiom (3) the subtraction axiom (4) the substitution axiom 3. In the following diagram, we know that DBAC. From this we can conclude that mABD=mCBD. We will give as a reason: All right angles are equal (or congrue This is a special example of which of the following axioms? (1) the whole is the sum of its parts (2) the addition axiom (3) the subtraction axiom (4) the substitution axiom 4. The Division Axiom states (to no great surprise) that equals divided by equals result in equals. In the diagram below, we know that mADC=mABC and BD bisects both ADC and ABC. The Division Axiom would allow us to say which two angles are eaual? 1. A related axiom to The Whole is the Sum of Its Parts is the following: The Whole is Greater I of Its Parts. Given an example of this using the angle diagram shown below. 2. In a proof it is known for line segments that AB+BC=BC+CD. Which of the following would allows us to conclude AB and CD have the same length? (1) the whole is the sum of its parts (2) the addition axiom (3) the subtraction axiom (4) the substitution axiom 3. In the following diagram, we know that DBAC. From this we can conclude that mABD=mCBD. We will give as a reason: All right angles are equal (or congrue This is a special example of which of the following axioms? (1) the whole is the sum of its parts (2) the addition axiom (3) the subtraction axiom (4) the substitution axiom 4. The Division Axiom states (to no great surprise) that equals divided by equals result in equals. In the diagram below, we know that mADC=mABC and BD bisects both ADC and ABC. The Division Axiom would allow us to say which two angles are eaual