3 years ago

If p is a true statement and q is false, then pv g is true. True False

1 answer:

5 0

If you meant to say $p \vee q$ , then that statement is true.

This is a disjunction which is an "or" statement. If either p or q is true, then overall $p \vee q$ is true. So the only time it's false is when both p and q are false together.

<h3>Answer: True</h3>

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Answer:

Step-by-step explanation:

You need to pay very close attention to the triangle similarity statement. This says that triangle NML is similar to triangle NVU. But if you look at the way that triangle NVU is oriented in its appearance, it's laying on its side. We need to set it upright so that angle N is the vertex angle, angle V is the base angle on the left, and angle U is the base angle on the right. When we do that we see that sides NV and NM are corresponding and exist in a ratio to one another; likewise with sides VU and ML. Setting up the proportion:

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