**here**are about as good as you'll get. Good luck!

- Sat Jan 30, 2016 10:14 pm
- Forum: Calculus
- Topic: Interpolation of a series of data points via Chebyshev approximation
- Replies:
**1** - Views:
**51**

Lacking specifics, it is difficult to respond. I suspect that the responses posted **here** are about as good as you'll get. Good luck!

- Thu Jan 21, 2016 6:15 pm
- Forum: News
- Topic: EU-compliant "cookies" notice added
- Replies:
**0** - Views:
**81**

The learning forums, in addition to the rest of the Purplemath site, have added an EU-compliant notice about privacy and cookies. If this is the first time you've logged in since 20 January 2016 (or if you have cleared your cookies since that time), you'll see the notification bar across the top of ...

- Sun Jan 10, 2016 3:01 am
- Forum: Matrix (Linear) Algebra
- Topic: Decoding matrix
- Replies:
**3** - Views:
**173**

Hi, the question from my work asks to find out coding matrix and it is represented as below * * * 1 0 * * * 0 1 It states use row operations to reduce the following matrix to the above form 1 1 1 1 1 1 2 3 4 0 and it a mod 5 matrix. Having the actual (full and exact) text of the original exercise w...

- Sat Jan 09, 2016 11:44 pm
- Forum: Matrix (Linear) Algebra
- Topic: Decoding matrix
- Replies:
**3** - Views:
**173**

I am stuck on reducing the following matrix. It is supposed to be in H = CI format where C = Coding matrix and I = Identity matrix 1 1 1 1 1 1 2 3 4 0 and its a mod 5 matrix What do you mean by "reducing" this matrix? I am wondering if anyone could help me reduce the above matrix to follo...

- Sat Dec 19, 2015 1:05 am
- Forum: Matrix (Linear) Algebra
- Topic: Find basis and dimension of a vector space
- Replies:
**4** - Views:
**195**

Could you respond on solving this problem? Where are you stuck with what they gave you elsewhere? Let p(x) = a_0 + a_1 x + a_2 x^2 + a_3 x^3 be a polynomial of degree 3. The polynomial p(x) is in W if and only if a_0 + a_1 + a_2 + a_3 = 0. Thus it easy to see that the polynomials p_1(x) = 1 - x, p_...

- Sat May 23, 2015 9:07 pm
- Forum: Intermediate Algebra
- Topic: Substituting a Zero into a negative variable
- Replies:
**8** - Views:
**899**

here is what i did: http://postimg.org/image/nicftcc37/ For others viewing this thread, the text in the image is, roughly, as follows: 1x^2\, +\, 0x\, +\, 1 substituted into \dfrac{-b\, \pm \, \sqrt{b^2\, -\, 4ac\,}}{2a} =\, \dfrac{-(0)\, \pm\, \sqrt{(0)^2\, -\, 4(1)(1&#...

- Thu May 21, 2015 6:29 pm
- Forum: Calculus
- Topic: Is it possible to evaluate this integral without a calculator?
- Replies:
**3** - Views:
**750**

Integral[x=0 to 2pi] [([(sin(x)+3)-ln(x+1)][cos(9x)+5])+(3/4)[pi[(sin(x)+3)-ln(x+1)][cos(9x)+5]]]dx Is the integral (posted above as ASCII "art") meant to be as follows? . . . . . \int_{x = 0}^{2\pi}\, \left[\...

- Thu May 14, 2015 10:14 pm
- Forum: News
- Topic: forum upgrade in progress
- Replies:
**1** - Views:
**1893**

The upgrade was completed, and then updated. A recent (and possibly resumed today) DDoS attack made the site and this forum slow to respond, and many files were damaged somehow, which "broke" LaTeX for a while. But things seems to be working again now.

- Thu May 14, 2015 8:36 pm
- Forum: Beginning Algebra
- Topic: Help with a linear equation - don't know where to start :/
- Replies:
**1** - Views:
**624**

matheus wrote:I am completely stuck on some of these practice questions

tinypic

THIS IMAGE OR VIDEO

HAS BEEN

MOVED OR DELETED

Please post the questions.

When you type them out, please include all your work leading to your answers. Thank you!

- Sun May 03, 2015 5:22 pm
- Forum: Uncategorized
- Topic: two geodesics are parallel transports along another geodesic
- Replies:
**1** - Views:
**430**

Problem 8.3. Transversals through a Midpoint If two geodesics r and r' are parallel transports along another geodesic l, then they are also parallel transports along any geodesic passing through the midpoint of the segment of l between r and r'. Is ( this ) what you're talking about? If so, are the...