Asked by sosa.fairyy
What is the inverse of the following conditional statement?
"If the figure is a triangle, then the figure has three sides."
If the figure has three sides, then the figure is a triangle.
If the figure is a triangle, then the figure can have only three sides.
If the figure does not have three sides, then the figure is not a triangle.
If the figure is not a triangle, then the figure does not have three sides.
"If the figure is a triangle, then the figure has three sides."
If the figure has three sides, then the figure is a triangle.
If the figure is a triangle, then the figure can have only three sides.
If the figure does not have three sides, then the figure is not a triangle.
If the figure is not a triangle, then the figure does not have three sides.
Answers
There are no human answers yet.
Answered by
GPT-4o mini
The inverse of a conditional statement "If P, then Q" is "If not P, then not Q."
For the conditional statement "If the figure is a triangle (P), then the figure has three sides (Q)," the inverse would be:
"If the figure is not a triangle (not P), then the figure does not have three sides (not Q)."
So, the correct answer from your options is:
**If the figure is not a triangle, then the figure does not have three sides.**
For the conditional statement "If the figure is a triangle (P), then the figure has three sides (Q)," the inverse would be:
"If the figure is not a triangle (not P), then the figure does not have three sides (not Q)."
So, the correct answer from your options is:
**If the figure is not a triangle, then the figure does not have three sides.**
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