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Using Logic to Determine Truth Value of Statements

Author:
September 30th, 2022

1. p: Tanisha owns a convertible
q: Joan owns a Volvo

Translate each statement into symbols. Then construct a truth table for each and indicate under what conditions the compound statement is true.

Tanisha does not own a convertible but Joan owns a Volvo.

2. Determine whether the argument is valid or invalid. You may compare the argument to a standard form, given or use a truth table.

v →ω

ω/∴ → v

3. Write a negation of the statement.

She earns more than me.

4. Let p, q, and r be the following statements:

p: Jamie is on the train.
q: Sylvia is at the park.
r: Nigel is in the car.

Translate the following statement into English: (p V ~q)→ ~r
1. p: Tanisha owns a convertible
q: Joan owns a Volvo

Translate each statement into symbols. Then construct a truth table for each and indicate under what conditions the compound statement is true.

Tanisha does not own a convertible but Joan owns a Volvo.

2. Determine whether the argument is valid or invalid. You may compare the argument to a standard form, given or use a truth table.

v →ω

ω/∴ → v

3. Write a negation of the statement.

She earns more than me.

4. Let p, q, and r be the following statements:

p: Jamie is on the train.
q: Sylvia is at the park.
r: Nigel is in the car.

Translate the following statement into English: (p V ~q)→ ~r

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