147k views
0 votes
Unless Q speaks second, G does not speak fourth.
a) True
b) False

User Yashdosi
by
8.0k points

1 Answer

5 votes

Answer:

The statement is true because it indicates a conditional relationship: If Q speaks second, then G does not speak fourth.

This correct answer is a)

Step-by-step explanation:

The statement "Unless Q speaks second, G does not speak fourth" sets up a conditional relationship between Q's and G's speaking positions.

Q speaks second:

If Q speaks second, it implies a condition.

In this case, G does not speak fourth. The statement specifies a direct consequence – when Q speaks second, G is excluded from speaking fourth.

Q does not speak second:

If Q does not speak second, the statement does not make any specific claim about G speaking fourth.

It allows for the possibility that G may or may not speak fourth when Q is not in the second position.

In summary, the statement is true because it establishes a clear condition: if Q speaks second, then G does not speak fourth.

The reverse is not necessarily true, as the statement doesn't make a conclusive statement about G when Q is not in the second position.

This correct answer is a)

User Tishona
by
8.0k points