Read the statement shown below. “If two lines do not intersect, then the two lines are parallel lines.” What is the inverse of the statement?
If the two lines intersect, then the two lines are not parallel. If the two lines are not parallel, then the two lines intersect. If the two lines are parallel, then the two lines do not intersect. If the two lines do not intersect, then the two lines are always parallel.
I think it's B
Inverse of a statement: If P then Q is If not P then not Q
The last one is the most appropriate.
Wait the inverse? I think your right, B is the answer.
this: If the two lines are not parallel, then the two lines intersect. is the opposite of this: f two lines do not intersect, then the two lines are parallel line if im not mistaken
D. actually
Its asking for the inverse of the statement.
Not which statement is equivalent to it.
"if p then q" the inverse of that statement is "if NOT p, then NOT q"
i think it's A
Oh ok! That makes sense:) A does seem like the best answer
wuuuut? xD
So A?
yes: the order is told in this: "if p then q" the inverse of that statement is "if NOT p, then NOT q" I didn't know that till now though
Lol it's d @dpaInc
wow....idk who to listen to...
I'm pretty sure it is read the first equation: “If two lines do NOT intersect, then the two lines ARE parallel lines" inverse of that is: "If the two lines (DO) intersect, then the two lines are NOT parallel lines you said it yourself above how the order should go!
@ParthKohli
Lol, I'm right..
the definition you have is correct...
Oh wait....not-not makes a positive.. A is correct.
double negatives... :)
:)
ZING!
i give you one for trying since all other got one
ty :D
dude id trust a person with a 99 and a professor
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