Question

Consider the argument:

Every integer is either odd or even. We know what happens when we raise
to an even power. We also know what happens when we raise
to an odd power. So we know what happens when we raise
to any integer power.

This argument is symbolized as:

∴


Fill in the truth table below to analyze the argument.

p q r
Row 1 T T T
T
Correct
T
Correct
T
Correct
T
Correct
Row 2 T T F
T
Correct
F
Correct
F
Correct
F
Correct
Row 3 T F T
T
Correct
T
Correct
T
Correct
T
Correct
Row 4 T F F
T
Correct
F
Correct
T
Correct
F
Correct
Row 5 F T T
T
Correct
T
Correct
T
Correct
T
Correct
Row 6 F T F
T
Correct
T
Correct
F
Correct
F
Correct
Row 7 F F T
F
Correct
T
Correct
T
Correct
T
Correct
Row 8 F F F
F
Correct
T
Correct
T
Correct
F
Correct
Part 2 of 5

In which rows of the truth table are all of the premises true? (If there are no such rows, select the last option.)

Row 1: p=T, q=T, r=T
Row 2: p=T, q=T, r=F
Row 3: p=T, q=F, r=T
Row 4: p=T, q=F, r=F
Row 5: p=F, q=T, r=T
Row 6: p=F, q=T, r=F
Row 7: p=F, q=F, r=T
Row 8: p=F, q=F, r=F
There are no such rows.

Answer 1

There are no rows where all of the premises are true.