LordPc
Active Member
sounds logical. would be a little odd for someone to get through their entire program with 10+ PC's. although I would think that after getting 1 or 2, you would be somewhat motivated to try a little harder next time
...or transfer to a different degree that was more enjoyable, and hence easier.although I would think that after getting 1 or 2, you would be somewhat motivated to try a little harder next time
I think taking the sup exam doesn't mean they are just gonna replace the marks, and besides pulling out now would leave a bad mark on your records, and you might have trouble seeking consideration in later years, so I think you should just take it easy and give it your best shot.does any one know if someone got granted special consideration, can they withdraw it and keep the original mark?
I think you need a WAM of 55 for a PC with 46/47, and a WAM of 53 for a PC with 48/49. It seems a little low, lol.yes, between 45-49, and it depends on what ur wam is too.
eg if u get a 47 in some course, u need a wam of 55 or more to get awarded a PC. there's a table of numbers somewhere that tells u the values......
Chances are they could count as free options - they wont count as geneds unless you actually apply to have them to...If you decide to drop a double degree, do the subject/s that counted towards the one you decided to drop count as geneds? Or free options? Or what?
Mark range |Qualifying Condition
--------------+-----------------------------
48 or 49 | Term WAM at least 53
46 or 47 | Term WAM at least 55
46 to 49 | Overall WAM at least 55
46 to 49 | Potential Graduand with no failures
Limit | 18uoc of PCs over all U/G programs
Nope, my physics lectures were on for SEM1.Hmm, I've got ONLY math lectures in week 1 and NO physics lectures, Is this normal ?
Has this occured with any of you guys ?
My bad, the topic is called quadric surfaces.Are sure that isn't quadratic surfaces? (Wolfram Mathworld is telling me that not all quartic surfaces have been fully characterized yet.)
They're not that hard, actually, you just have to be able to find the eigenvalues of a symmetric matrix that represents the function, and you can tell what sort of a surface it is.