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Candice and Joel each wrote a proof for the statement: If , then . Candice's Proof Statements Reasons 1. 1. by supposition 2. 2. vertical angles theorem 3. 3. definition of congruence 4. 4. additional property of equality 5. 5. angle addition postulate Joel's Proof Statements Reasons 1. 1. given 2. 2. angle addition postulate 3. 3. vertical angles theorem 4. 4. definition of congruence 5. 5. subtraction property of equality What type of proofs did they use? Candice's proof is because . Joe's proof is because .

Candice And Joel Each Wrote A Proof For The Statement If Then Candices Proof Statements Reasons 1 1 By Supposition 2 2 Vertical Angles Theorem 3 3 Definition Of class=
Candice And Joel Each Wrote A Proof For The Statement If Then Candices Proof Statements Reasons 1 1 By Supposition 2 2 Vertical Angles Theorem 3 3 Definition Of class=

Sagot :

The true statements are:

  • Candice's proof is a direct proof
  • Joe's proof is a direct proof

Proofs

Proofs in geometry are used to prove or disprove a conjecture or a mathematical statement.

Types

The types of proof in geometry are:

  • Direct proof
  • Proof by induction
  • Proof by contradiction

Based on the above types of proof, Joe's and Candice's proofs are direct proofs

Read more about mathematical proofs at:

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