So I'm doing my homework and I get stuck (again) on this problem:
Okay what I first did was gather all my given information. That includes all the given dimensions of the pool and dv/dt to be the 1/4 cubic feet per minute. I just need guidance through this problem or where to start... so if...
HAha yeah it would be easier that way wouldn't it? Okay here's my work, that way I can pin point wher eI made a mistake, apparently. :D
1) y = sin x1/2 + sin x1/2
y' = (cos x1/2)(1/2x-1/2) + (cos x1/2)(1/2x-1/2)
y' = (2cosx1/2)/(2x1/2 )
y' = cos x1/2 /x1/2
For the second...
Well I was doing my calculus homework today and I got stuck one some problems. Well actually I just wanted to check if I did them right because I'm not entirely sure. Anybody care to check? :D
1) y = sin (9[x^(1/2)] + sin [x^(1/2)]
--For this problem, I just used the chain rule for each...
Well I just started to learn limits in my calculus class, and I'm getting it fairly well, but I'm a bit confused on these three:
1) the limit of (x^5 - 32)/(x-2) as x approaches 2.
The problem I have here is factoring the (x^5 - 32) part. Once I can get that factored I think I can handle...
See that's why I am confused. I've checked my work about a million times (maybe 5 or so times :D) and I keep coming up with the same solution. I checked the answer in the book and it says that the proof is true... so either I'm doing something wrong or it's an error in the book. :1
Yes it is me again. :D Now with a trig problem XD
I was doing some problems on my homework in math, Trigonometry and I had problems proving this proof:
1+ cos Ө = csc Ө + cot Ө
I've worked it out until I simplified the right side to:
sin Ө
-----
1+ cos Ө
And then I realized...
But if the direction of the displacement is arbitrary, dependent upon which coordinate system one uses, isn't the answer arbitrary as well? For example, what if someone else chose a different coordinate system than I did in the previous example problem? Wouldn't the final solutions (the force)...
LOL when I said "Right" I did mean "is this right?" Not right as in the direction right (oppposite of left). Sorry O was not clear enough.
Sorry but I have another question. XD In this particular problem:
x equals a positive 4.3 cm because I am assumign the scale is pushed down, and when...
It depends on the problem then, I am guessing. Hm, let's see... let's say for example, in this problem:
. The displacement would then therefore be negative right, because it is pulled away from equilibrium and must travel up (positive direction) to return to equilibrium. Is that right...
I was doing my homeowrk taht dealt with simple harmonic motion and solving problems with Hooke's ewuation (F=-kx). I was a bit confused though on the displacement and when it is negative or positive. For example, when a spring is compressed is the displacement (x) positive or negative? And...