Question

The inverse of the statement “If an object is a kite, then it is a quadrilateral” is “If an object is not a kite, then it is not a quadrilateral”
Answer

True

False

Answer 1

false

Answer 2

TRUE @math-help

Answer 3

Ok so true or false ?

Answer 4

Still confused

Answer 5

If a statement is " if p then q" then :
converse is " if q then p"
inverse is " if not p then not q"
contra positive is " if not q then not p "

So answer to ur question is true

Answer 6

Oh thank you !

Answer 7

your welcome :)

Answer 8

I retract my previous statement.

Answer 9

@austinL should i explain or u understood it?

Answer 10

Explain please :-)

Answer 11

I just had a minor brain fart whilst answering. You are correct.

Answer 12

we are not looking at the literal meaning the statement that has been given, but assuming that given statement is true we should write an inverse of that statement.
inverse should be in contrary right?
thats why for a statement " if p then q" inverse becomes " if not p then not q"

Answer 13

I realized my silly error. It is that it is the inverse. Which is correct. But consequently not true.

Answer 14

So, logically if the statement:
If p, then q is true.
The statement:
If not q, then not p. Must be true?

Answer 15

yes

Answer 16

Thank you :)

Answer 17

:)