anonymous
  • anonymous
What is the inverse statement of ---- If a polygon is regular, then it is convex. A. If a polygon is not regular, then it is not convex. B. If a polygon is convex,then it is regular. C. If a polygon is not regular, then it is convex. D. If a polygon is not convex, then it is not regular.
Mathematics
  • Stacey Warren - Expert brainly.com
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SOLVED
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chestercat
  • chestercat
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anonymous
  • anonymous
"inverse" of If P then Q is if not P then not Q
anonymous
  • anonymous
"if a polygon is NOT regular, then it is NOT convex"
anonymous
  • anonymous
Thankyou

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anonymous
  • anonymous
the answer is d D. If a polygon is not convex, then it is not regular.
anonymous
  • anonymous
really? i thought that if the statement is If P then Q converse is If Q then P contrapositive is if not Q then not P inverse is if not P then not Q
anonymous
  • anonymous
so contrapositive is the same as the statement and the inverse is the same as the converse
anonymous
  • anonymous
Can someone explain to me how you got whatever answer you got?
anonymous
  • anonymous
I think they are looking for the contrapositive. If that is the case then it is D
anonymous
  • anonymous
it is d because it is the inverse for example like the opistite
anonymous
  • anonymous
contrapositive? hey im new to this..someone please explain.
anonymous
  • anonymous
what is the difference between contrapositive and converse?
anonymous
  • anonymous
it is the opisite or inverse of what its saying
anonymous
  • anonymous
Hrmm, one second. Maybe there is an inverse statement. Ok inverse is contrapositive of the converse.
anonymous
  • anonymous
yes "inversion" usually means contrapositive of converse.
anonymous
  • anonymous
im confused. someone please explain.
anonymous
  • anonymous
lets go slow
anonymous
  • anonymous
you have a statement that says if P then Q. i use a simple example. if the figure is a square, then it is a rectangle
anonymous
  • anonymous
ok
anonymous
  • anonymous
the "contrapositive" of the statement is an equivalent statement of the form if not Q then not P in this example if the figure is not a rectangle, then it is not a square
anonymous
  • anonymous
a moments thought will convince you that a statement is equivalent to its contrapostive
anonymous
  • anonymous
the answer is d
anonymous
  • anonymous
oh ok. thanks for helping
anonymous
  • anonymous
you have a statement that says if P then Q. i use a simple example. if the figure is a square, then it is a rectanglea moments thought will convince you that a statement is equivalent to its contrapostivea moments thought will convince you that a statement is equivalent to its contrapostive
anonymous
  • anonymous
then there is the "converse" of the statement. that is if Q then P in my example if the figure is a rectangle, then it is a square
anonymous
  • anonymous
clearly that is not the same as the original statement. in fact in this example the original statement is true and the converse is false
anonymous
  • anonymous
afridi the inverse is the contrapositive of the converse. If P -> Q the the inverse is not P -> not Q so its A
anonymous
  • anonymous
What is contrapositive? and What is converse?
anonymous
  • anonymous
and finally there is the "inverse" which as alchemista said is the contrapositive of the converse. it is if not P then not Q. in my example if the figure is not a square, then it is not a rectangle. this is equivalent to the converse, and again in this case it is false.
anonymous
  • anonymous
@nppbleh did you not like my example?
anonymous
  • anonymous
no i got your example..ohhh ok nvm i got it.
anonymous
  • anonymous
good!
anonymous
  • anonymous
yep thanks.
anonymous
  • anonymous
i posted another question...can you guys look at it?

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