ab and ba name the same ray. always sometimes never
The only way ab and ba could mean the same anything is if a = b, but then, it wouldn't be a ray at all - just a point. What do you think?
i was thinking if it was read backwards, but im not sure if that even makes since haha
Right, ab would be a ray starting at 'a', passing through 'b', and continuing on past 'b'. ba would be a ray starting at 'b', passing through 'a', and continuing on past 'a'. The two rays share only the line segment \(\overline{ab}\). They do NOT share the direction of travel.
ohh,, could you help me with another question as well??
Only if you ask it. :-)
If 3∈A and \[3notinb\] then which of the following statements is not true? 3 is an element of B complement. 3 is an element of A∪B. 3 is an element of A∩B. but the second ∈ has a slash thru it
If 3∈A and 3∈b, then which of the following statements is not true? 3 is an element of B complement. 3 is an element of A∪B. 3 is an element of A∩B. but the second ∈ has a slash thru it
Compliment: Hard to say. Do we know the Universe is mad up of ONLY A and B? Union: True. If it's in either one, it's in the Union. Intersection: False. If it's not in one, it can't be in the intersection. Just think it through each piece, one at a time.
im not sure what the symbols mean,,
\(\cap\) = Intersection (Elements in Both Sets) \(\cup\) = Union (Elements in Either Set) \(\in\) = Is an Element of... \(\notin\) = Is NOT an Element of...
wow that makes so much since when you put that in the answers lol i wish i would have knew that before thank you <3
No worries. Oh, just for the record, one probably should start a new thread for a new question. Maybe not, but it is a little confusing when the headers refer to the wrong problem because we started a new one in the middle. Good work.
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