Conditional and Biconditional Statements

What is a conditional statement also known as?

In the conditional statement $p \rightarrow q$, what is 'p' called?

Under what condition is the conditional statement $p \rightarrow q$ false?

How would you express the statement 'You can access the internet only if you have a password' in the form 'if p, then q'?

What is the converse of the conditional statement: 'If it is raining, then the ground is wet'?

What is the contrapositive of the conditional statement: 'If it is raining, then the ground is wet'?

Write the contrapositive of the statement: 'If I study hard, then I will pass the exam.'

What is a biconditional statement?

Under what condition is the biconditional statement $p \leftrightarrow q$ true?

How many rows are there in a truth table for a compound proposition consisting of 4 variables?

In constructing a truth table, what is the first step after identifying the compound proposition?

According to the precedence of logical operators, which operator is applied first?

What is a bit string?

What does the length of a bit string refer to?

What is the bitwise OR of the bit strings 101 and 011?

Express 'p is sufficient for q' using a conditional statement.

Express 'q is necessary for p' using a conditional statement.

Translate 'You can enter the contest only if you are over 18' into a conditional statement of the form 'if p, then q'.

Given the statement 'I will eat an apple unless I am full', rewrite it in the form 'if p, then q'.

What logical operator has exactly the opposite truth table as the biconditional operator?

State the inverse of: 'If it is sunny, then I will go to the park.'

Rephrase 'A grade of A is sufficient for graduating with honors' as an 'if, then' statement.

Rewrite the statement 'Having a ticket is necessary for entering the concert' in the form 'if p, then q'.

How does increasing the number of propositional variables affect the size (number of rows) of a truth table? Explain why.

Determine the output of a bitwise AND operation between the bit strings 11001100 and 10101010.

Define the term 'bitwise OR' and briefly explain with a simple example.