does 2u maths still count towards my atar? (3 Viewers)

[qwerttt]

im currently attending 4u maths in tafe, i know that 2u does not count towards ur atar if u do 4u maths but i just want to know for sure, or tafe courses are different? thanks

 

[annabackwards]

Your 2U maths mark will not count at all if you do 4U, whether you are doing it in a high school or not

 

[qwerttt]

thx for clearing up

 

[cutemouse]

Your 2U maths mark will not count at all if you do 4U, whether you are doing it in a high school or not

Coming from the girl that thinks that infinity/infinity --> 1

 

[annabackwards]

Coming from the girl that thinks that infinity/infinity --> 1

Wow, i thought you said "w/e" lol. And it's amusing how you can't take a joke XD

 

[cutemouse]

Wow, i thought you said "w/e" lol. And it's amusing how you can't take a joke XD

A joke? :S No you were dead serious.

Oh, and neg rep to me is like infinity/infinity , 0/0, infinity - infinity or 0*infinity. ie. Mathematically indeterminable, or more briefly MEANINGLESS

Dw Anna I know who you are, quite literally xD

 

[thongetsu]

hmmm i thought infinity/infinity = 1
i also thought 0/0 = 1

xD

 

[cutemouse]

hmmm i thought infinity/infinity = 1
i also thought 0/0 = 1

Nope.

They're both mathematically indeterminable (or meaningless).

See above for the four cases of an expression being mathematically indeterminable.

The sad thing for our friend Anna is that she's already done 4U maths, doing uni maths and is tutoring students.

Once I explained to her why she was wrong (ie. why infinity/infinity =/= 1) she said I was being illogical and blocked me from MSN. Now she says that it's was a joke...

 

[thongetsu]

hmm i was only kidding about the 0/0 = 1 its undefined but i didnt know about the infiinity one.

 

[cutemouse]

hmm i was only kidding about the 0/0 = 1 its undefined but i didnt know about the infiinity one.

I dunno if you'd call 0/0 undefined. It's more mathematically indeterminable. I think...

Undefined would be something like 2/0

 

[annabackwards]

hmmm i thought infinity/infinity = 1

xD

It is in the HSC to simplify things but as everyone knows, the HSC =/= real life ^_^

Nope.

They're both mathematically indeterminable (or meaningless).

See above for the four cases of an expression being mathematically indeterminable.

The sad thing for our friend Anna is that she's already done 4U maths, doing uni maths and is tutoring students.

Once I explained to her why she was wrong (ie. why infinity/infinity =/= 1) she said I was being illogical and blocked me from MSN. Now she says that it's was a joke...

[serious]I said it was a joke on msn when it was clear you thought i was serious and it's not like i haven't blocked you before

I just find it amusing that you say you "don't care" but then you pm me or follow around me on BOS complaining about being blocked. Hence me continuing to do it XD[/serious]

hmm i was only kidding about the 0/0 = 1 its undefined but i didnt know about the infiinity one.

jm01 hasn't perfected the art of detecing sarcasm online, which is somewhat understandable.

[serious]Oh and undefined = mathematicall indeterminable[/serious]

 

[cutemouse]

It is in the HSC to simplify things but as everyone knows, the HSC =/= real life ^_^

Hmm yes. Then what value does lnx/x approach as x-->infinity? According to you it approaches 1, when it infact doesn't. Furthermore, you could get a question asking you to graph this. You would seriously mislead students in these types of questions if you told them that infinity/infinity=1 to "simplify" things.

Similarly your "theory" fails too with x/e^x as x--> infinity.

I just find it amusing that you say you "don't care" but then you pm me or follow around me on BOS complaining about being blocked.

News flash, I actually haven't PMed you since you blocked me last time

[serious]Oh and undefined = mathematicall indeterminable[/serious]

There you're wrong again. The two are not interchangeable.

For example. 2/0 is undefined, whereas the 4 cases above are mathematically indeterminable. Of course one could argue that if an expression is mathematically indeterminable then it's undefined. But not the other way around.

You usually can find the limit of a mathematically indeterminable expression (one way is to use L'Hôpital's rule) whereas for something that yields an undefined answer (like 2/0), you are unlikely to find that a limit exists.

I think you should stick with infinity/infinity=1

 

[annabackwards]

Hmm yes. Then what value does lnx/x approach as x-->infinity? According to you it approaches 1, when it infact doesn't. Furthermore, you could get a question asking you to graph this. You would seriously mislead students in these types of questions if you told them that infinity/infinity=1 to "simplify" things.

Similarly your "theory" fails too with x/e^x as x--> infinity.

I said that it's only the case for the HSC, ie for basic questions one would get in the HSC.

News flash, I actually haven't PMed you since you blocked me last time

Notice the word "or"?

There you're wrong again. The two are not interchangeable.

For example. 2/0 is undefined, whereas the 4 cases above are mathematically indeterminable. Of course one could argue that if an expression is mathematically indeterminable then it's undefined. But not the other way around.

You usually can find the limit of a mathematically indeterminable expression (one way is to use L'Hôpital's rule) whereas for something that yields an undefined answer (like 2/0), you are unlikely to find that a limit exists.

I think you should stick with infinity/infinity=1

Ok, you gave cases and defined what they are. Now define what "undefined" means and what "mathematical indeterminable" means. I was told by my teacher they are basically the same thing, but apparently i'm wrong so do spread your knowledge.

Wow you really can't take a joke/your "w/e" = you care oO

 

[cutemouse]

I said that it's only the case for the HSC, ie for basic questions one would get in the HSC.

Ohhh... so BASIC questions huh...

Then find:

Ok, you gave cases and defined what they are. Now define what "undefined" means and what "mathematical indeterminable" means. I was told by my teacher they are basically the same thing, but apparently i'm wrong so do spread your knowledge.

Look in the Coroneos 2U book. There's a good explanation there in the limits chapter.

 

[ilikebeeef]

I dunno if you'd call 0/0 undefined. It's more mathematically indeterminable. I think...

Undefined would be something like 2/0

Anything over 0 is undefined.

 

[cutemouse]

Anything over 0 is undefined.

Perhaps. But it's be more specific if you called the four cases above as being "mathematically indeterminable".

 

[ilikebeeef]

Perhaps. But it's be more specific if you called the four cases above as being "mathematically indeterminable".

And the difference between "undefined" and "mathematically indeterminable" is?

 

[cutemouse]

undefined is like 2/0 (which approaches infinity).

Mathematically indeterminable is described by the 4 cases above.

 

[iRuler]

Find x

 

[ilikebeeef]

undefined is like 2/0 (which approaches infinity).

Mathematically indeterminable is described by the 4 cases above.

Sorry, what cases?