Math Challenge #1

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  • Ha! this is Piece of cake!

    Votes: 20 74.1%
  • Um...what's the answer?

    Votes: 7 25.9%

  • Total voters
    27
or average term x no of turns = (1+1000)/2 * 1000

Standard AP. Sniff.
 
Since there are no rules on who gets to ask the next question, heres another one:

Given that: y = e to the power of x squared - x

find the value of dy/dx if x = 1
 
Originally posted by ainwood
(e^(x²-x))??

dy/dx = (2x-1)(e^(x²-x))

@1 = 1

Trig proof (don't you love them?)

Prove that (sin[x])^4 = (0.25(cos²[x]-1))²

btw, how did you get that squared to work ainwood? (I just copied it off his reply)
 
Dominix, did your post come out correct? The way you wrote it, it reduces easily to (sin x)^4=-(sin x)^4/16 which is always false except x=0.

Here is a nut cracker. Most people are aware of a the caltrop. Its a physical item resembling a jack (the childs toy). thrown on the ground, one pint is always straight up.

Assume an ideal caltrop, ie segments from the center of a regular 4 sided pyramid to the 4 verticies. If each segment is measure x, what is the height of the entire construct.

Hint. Work with the pyramid. Slice it.
 
Originally posted by onejayhawk
Dominix, did your post come out correct? The way you wrote it, it reduces easily to (sin x)^4=-(sin x)^4/16 which is always false except x=0.

Here is a nut cracker. Most people are aware of a the caltrop. Its a physical item resembling a jack (the childs toy). thrown on the ground, one pint is always straight up.

Assume an ideal caltrop, ie segments from the center of a regular 4 sided pyramid to the 4 verticies. If each segment is measure x, what is the height of the entire construct.

Hint. Work with the pyramid. Slice it.

Yeh ur right, I wrote the wrong thing lol... Get back later when I figure out what it was supposed to be lol...
 
Originally posted by Perfection
1.5X!!!

What's the Derivitive of the function f(x)=Sin x
Is that supposed to be the sinus hyperbolicus? ;)

If that's the case it's Cos x (meaning cosinus hyperbolicus).
If you mean the sinus itself it is cos x. (not -cos x).
 
Originally posted by Hitro

Is that supposed to be the sinus hyperbolicus? ;)

If that's the case it's Cos x (meaning cosinus hyperbolicus).
If you mean the sinus itself it is cos x. (not -cos x).

Sorry I just started calc 1, maybe in a while I can give you a better answer. :crazyeye:
 
If all else fails, listen to what the teacher says.

Sometimes we're right. ;)
 
What's the next number in this series?

3,3,5,4,4,...
 
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