The inverse of a given statement is equivalent to the original statement. true or false?
Well the inverse means that it's something different from the original right? So how can something that changed be the same as the original.
Inverse of if P then Q is if not P then not Q.
SO FALSE
If it is a square then it is a polygon. If it is not a square then it is not a polygon. The second line is false, so false.
The second line may apply to triangles too, and they are polygons.
@Romero lol you got the definition wrong, but answer right
wait so the answer was false??
lol
Yes, it is false lolol
wait so if T is T than its T
but if T is F thans its f
Wait what?
Well it's hard for me to explain this but I was thinking about inverse of functions. How an inverse will not be the same as the original
well just consider x^2 its inverse sqrtx one looks like a u the other like a c So they are different.
It's False, so F.
no im saying look at this
@timo86m @Romero look, this is not that thing. This is logical inverse.
@ParthKohli
Lol how can two F's be T?
lmao i was thinking that
This table is incorrect. FALSE.
thanks guys!
TEEHEE
But the same method of thinking how inverse of a function is not the same as the original carries the same in here right?
oh now you talking about boolean logic lol
it is just a boolean logic table for a and statement f and f = t
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