this is just a question but if I was asked to find the area bounded by a parabola and a straight line and that area was below the x-axis, do I still just do it the same way?If you post up a paper, I will give the solution for that paper for you.
top - bottom. yesthis is just a question but if I was asked to find the area bounded by a parabola and a straight line and that area was below the x-axis, do I still just do it the same way?
but wouldn't it turn out to be negative?and what if it also crossed over the y-axistop - bottom. yes
Nope, it actually doesn't matter whether the graph goes below the x-axis when you just try to find the area between them.but wouldn't it turn out to be negative?and what if it also crossed over the y-axis
oh ok. thanks =DNope, it actually doesn't matter whether the graph goes below the x-axis when you just try to find the area between them.
Have a go at that question and tell me if I am right. As far as I am aware, it doesn't matter.oh ok. thanks =D
Which question is this? I might have a go. Good old 2 unit maths....it's an HSC paper so I don't have answers =( ... but you're probably right
so says the 1 who came 1st i 2u lolIf you post up a paper, I will give the solution for that paper for you (despite my lack of general maths knowledge).
habibso says the 1 who came 1st i 2u lol
It's all different to individuals I guess.i have a maths question!
how come i only got 3/12 on Q10 of the 2007 HSC??
from Q5-9 i got 12/12 for each.... and then Q10 comes along... 3/12.... WTF?!
is it just me or was that a REALLY hard Q10? i think i got like 9/12 for the 2008 Q10...
do u reckon 2moro's question 10 is going to be THAT hard?
if it is i will die.
I really reckon u should try other Q10s like 2000 or 2003 or 2006 ones. They are considered hardest.
Like Namu said, crossing the y-axis is no problem however if it crosses the x-axis and you're trying to find the total shaded area you will need to do it as two definite integrals taking absolute values, then just add.but wouldn't it turn out to be negative?and what if it also crossed over the y-axis
LOL! I didn't see that coming...i dont like this pattern at all:
2000, 2003, 2006....
the common difference is three...
so whats the 4th term in the series... 2009
eep!