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I only have Aria of Sorrow [used to have Symphony of the Night, Order of Ecclesia and Portrait of Ruin]. I never even heard of Harmony of Despair tbh. What system is it?ANyone here have Castlevania Harmony of Despair?
I'm mad cause I didn't get invited to FF7 mafia. *pouts* Obviously I'm the best player here and should therefore be invited to all games, right?
lim
x-->0
of 1-cos(x)/2sin^2(x)
Which is why you should join bioware mafia.I miss most of the people I talked to in Dgames all the time.
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if it has to do with sherlock holmes or something related then...SHERLOCK, the 3-episode series by the BBC, is the greatest television show ever.
The first episode holds a special interest to each and every one of you in Decisive Games. I would go download it, immediately, if I were you.
Seriously.
Same here please?if it has to do with sherlock holmes or something related then...
IM me a dl link please?
Calculus problem.
I wouldn't normally post here, but god, I hate my teacher. She gives us a sheet of **** we've never done before, tells us that she's gonna take NO questions about it, but it counts as a quiz grade....
Or, if you'd rather play around with the algebra...Basically, you've got an equation of the form 0/0. I can't see any way to really simplify I it, so use L'hopital's rule which basically means that if you have a function of the form 0/0, its limit will be equal to the limit if you differentiate both top and bottom. So do just that
1-cos(x)/2sin^2(x)
= sin(x)/(4 sin(x) cos(x))
= 1/4cos(x)
So, as x -> 0; cos(x) approaches 1, therefore the limit is
= 1/4
Or, if you'd rather play around with the algebra...
(1-cos(x))(1+cos(x))/(2sin^2(x)(1+cos(x)))
= (1-cos^2(x))/(2sin^2(x)(1+cos(x)))
= sin^2(x)/(2sin^2(x)(1+cos(x)))
=1/(2(1+cos(x)))
= 1/4 as x goes to zero.
So yeah, it's 1/4.
Oh. My. ****ing. God.Basically, you've got an equation of the form 0/0. I can't see any way to really simplify I it, so use L'hopital's rule which basically means that if you have a function of the form 0/0, its limit will be equal to the limit if you differentiate both top and bottom. So do just that
1-cos(x)/2sin^2(x)
= sin(x)/(4 sin(x) cos(x))
= 1/4cos(x)
So, as x -> 0; cos(x) approaches 1, therefore the limit is
= 1/4
If lim x-->3 f(x) = 7, which of the following must be true?
1) f is continuous at x = 3
2) f is differentiable at x = 3
3) f (3) = 7
a) None
b) 2 only
c) 3 only
d) 1 and 3 only
e) 1, 2, and 3
4cos(x+pi/3) =
a) 2√ 3 cos (x) - 2 sin (x)
b) 2√ 3 cos (x) + 2 sin (x)
c) 2 cos x - 2 √ 3 sin (x)
d) 4 cos (x) +2
e) 2 cos (x) +2√ 3 sin (x)
This is due Tuesday, but PLEASE help me ;_; I will love you all FOREVER (not that I already don't, but more so now <3)At x = 3, the function given by f(x) =
x^2 , x < 3
6x -9, x ≥ 3
is:
a) undefined
b) continuous but not differentiable
c) differentiable but not continuous
d) neither continuous nor differentiable
e) both continuous and differentiable
Judging by the time of year, it appears your class is being tested. With your correct answers, you're prolly gonna look like the star pupil since this is how she's gauging your class' performance levels. Good luck!Calculus problem.
I wouldn't normally post here, but god, I hate my teacher. She gives us a sheet of **** we've never done before, tells us that she's gonna take NO questions about it, but it counts as a quiz grade....
Pshhh.Judging by the time of year, it appears your class is being tested. With your correct answers, you're prolly gonna look like the star pupil since this is how she's gauging your class' performance levels. Good luck!
Not entirely sure, but I'm inclined to say that none are true as f(x) could be ANYTHING. A limit is when the function gets very close to something, but doesn't actually equal it. So I think it is possible to have a function that is approaching 7 at x = 3 (3) but doesn't ever equal it. Think discontinuous functions, which implies that (1) is untrue, which therefore means you can not differentiate at x=3 (2). tl;dr: it's either all or none (I think!).If lim x-->3 f(x) = 7, which of the following must be true?
1) f is continuous at x = 3
2) f is differentiable at x = 3
3) f (3) = 7
cumberbatch is the bestand i assumed she scrubbed your floor going by the state of her knees
so far so good, tho i dont much like the actor who plays sherlock
Well, I would say that my "basic skills" are really lacking. My Pre-Calculus teacher literally dumped us as a class, she HATED us. It all stemmed from the fact that she wasn't even in school for the first 2 weeks, and the sub handed us our very first "trig" stuff, and we were all like "O__O".By the way MK, what did you find so hard about the homework? Maybe I can help you with the concepts...
Also, are you allowed to get the answers from the internet/other people? (I assumed yes because you are coming to us here for help, but I just want to make sure.)
That's it! then I'm finished!!If f(x)= 2 + |x-3| for all x, then the value of the derivative f'(x) at x=3 is:
A) -1
B) 0
C) 1
D) 2
E) nonexistent.