Question

What is the inverse of the following statement?
A triangle is an acute triangle if it has three acute angles
A. If a triangle does not have three acute angles, then it is not an acute triangle.
B. If a triangle is an acute triangle, then it has three acute angles.
C. If a triangle has three acute angles, then it is an acute triangle.
D. If a triangle is not an acute triangle, then it does not have three acute angles.
[HELP PLEASE]

Answer 1

"q if p" is equivalent to "if p, then q"
the inverse of "if p, then q" is "if not p, then not q"

Answer 2

so would it be A ? cause i origanilly got D but it was wrong.

Answer 3

yes, it's A

Answer 4

okay thanks for the help!