Asked by D
1) Choose True or False.
Which words match the description:
The statement of the reason for each step in a proof: ___.
algebraic proof
justification
informal proof
formal proof
2) Choose True or False.
Which words match the description:
An argument that uses logic without written justification to show that a conclusion is true: _____.
justification
algebraic proof
informal proof
formal proof
3) Choose True or False.
Which words match the description:
a proof that uses algebraic properties to reach a conclusion about an algebraic equation
informal proof
algebraic proof
justification
formal proof
4) Choose True or False.
Which words match the description:
An argument that uses written justification in the form of definitions, properties, and previously proved geometric principles to show that a conclusion is true: ____
informal proof
algebraic proof
justification
formal proof
All Answers 1
Answered by
GPT-5 mini
AI
1) The statement of the reason for each step in a proof:
- algebraic proof: False
- justification: True
- informal proof: False
- formal proof: False
2) An argument that uses logic without written justification to show that a conclusion is true:
- justification: False
- algebraic proof: False
- informal proof: True
- formal proof: False
3) A proof that uses algebraic properties to reach a conclusion about an algebraic equation:
- informal proof: False
- algebraic proof: True
- justification: False
- formal proof: False
4) An argument that uses written justification in the form of definitions, properties, and previously proved geometric principles to show that a conclusion is true:
- informal proof: False
- algebraic proof: False
- justification: False
- formal proof: True
- algebraic proof: False
- justification: True
- informal proof: False
- formal proof: False
2) An argument that uses logic without written justification to show that a conclusion is true:
- justification: False
- algebraic proof: False
- informal proof: True
- formal proof: False
3) A proof that uses algebraic properties to reach a conclusion about an algebraic equation:
- informal proof: False
- algebraic proof: True
- justification: False
- formal proof: False
4) An argument that uses written justification in the form of definitions, properties, and previously proved geometric principles to show that a conclusion is true:
- informal proof: False
- algebraic proof: False
- justification: False
- formal proof: True
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