Sorry, noIs it b^2 / 4 by any chance?
Sorry, noIs it b^2 / 4 by any chance?
Try b=74+(b^2/4)
The 2 integrals at the ends may have different constants, so the conclusion is wrongFind the flaw in the reasoning below:
So hence 0=1 based on above
Where the above uses integration by parts with u=1/x, du=-1/x^2, v=x, dv=1,
Try b=7 and see whether it is correct.^correct
max of x^2+2y for b>4?^Indeed you are correct. My bad. The above answer only really holds for b<=4.
If lie on a circle through that passes through the origin then prove that the points representing are collinear (ie. lie on a straight line).
I have a solution for this that uses one circle geometry theorem. I'm sure there's a way to do it without using it so I'm interested in other solutions.
What textbook is that?Hey I was actually just doing Excersise 4O from the textbook with this question and couldn't figure it out.
Could you possibly write your solution up for me?
Would help me out greatly
It's all over the place, I think there are like 3 unanswered questions but you'll have to look.What's the current question?
Fuck it. I'll just do my English essay... ewwwwwwwww...It's all over the place, I think there are like 3 unanswered questions but you'll have to look.
or be a proud father of 3.Fuck it. I'll just do my English essay... ewwwwwwwww...
It's from my teachers book, "The fundamentals of 4 Unit" or something along those lines, I think from S.K Patel.What textbook is that?
I would write it up. But my solution uses a circle geometry theorem. I don't think the solution should since the textbook I got it from was written in 1960, way before circle geometry was introduced in 1981. So I'm sure that my method is bad.
Wow, never would have completed that question haha.
OMFG That's the book we use for 4u at my school! Just sayin'It's from my teachers book, "The fundamentals of 4 Unit" or something along those lines, I think from S.K Patel.
But I am yet to do HSC circle geo yet, so maybe I am not meant to understand it just yet haha.