| Thread | Last Post | Replies |
|
| Calculus | 14 Apr 2008 13:19 GMT | 5 |
Find the absolute maximum and absolute minimum values on f on the given interval. 1. f(t) = t + cot (t/2) , [0,8] 2. little 3 on top of the square root of t (8 - t) , [0,8] I am very lost because these two problems are killing me. Can anyone help me with these
|
| Continuous, yet not differentiable | 14 Apr 2008 08:03 GMT | 3 |
I know there are continuous functions that are not differentiable, and am wondering a few of things. 1. Is there a common/popular example that is most often referenced? If so, what is it called?
|
| integral definida | 14 Apr 2008 07:24 GMT | 1 |
Find f(x)=int(1/1+(sint)^2) , t=a , t=x)
|
| locus | 14 Apr 2008 04:28 GMT | 2 |
assuming the condition r^2(a+b)-2r(gp+fq)+c(p^2+q^2)=0 is satisified prove that the locus of the perpendicular from origin to the line px+qy+r=0 is
|
| integral definida | 14 Apr 2008 02:28 GMT | 3 |
Find f(x)=int(1/1+(sint)^2) , t=a , t=x)
|
| Questions on set relations | 13 Apr 2008 22:04 GMT | 8 |
I have some question i hope anyone could clarify for me. I am asked whether a relation R on set of all real numbers is reflixve, symmetric, antisymetric and/or transitive where (x,y) E R iff:
|
| How to solve: | 13 Apr 2008 13:25 GMT | 3 |
Is it possible to solve either of these problems without using a graphing calculator or computer? 1. (X + 2)^X = 7 2. 3^X^X^X = 11
|
| assistance: solution to a linear algebra system | 10 Apr 2008 19:34 GMT | 6 |
x_1, x_2, .... , x_m are the variables and k_1, k_2, ... , k_m are constants in a system of linear equations. The aim is to find the solution set to the system when there are C(m,n) equations where m is the number of unknowns and n is the number of terms.
|
| Exact change Please? | 09 Apr 2008 15:11 GMT | 4 |
I know that the following problem is a parochial concern considering that it applies to U.S. monetary units, but please be welcome to express it in the local system of your interest. Problem: What is the smallest number of coins that one can have that will allow the holder to make ...
|
| Many Solutions Manuals and Ebooks in Electronic (PDF)Format! | 08 Apr 2008 01:24 GMT | 23 |
Many Solutions Manuals and Ebooks in Electronic (PDF)Format! PS: These are part of my solutions, if the solution you want isn't on the list, do not give up, just contact with me: My email is solutionpay(at)hotmail.com( please replace the (at) with
|
| NEED HELP WITH YR 7 MATHS ASSIGNMENT!!!!! | 08 Apr 2008 01:11 GMT | 7 |
It's my fisrt Maths assinment and I need help with the triangles section!!! (By the way, I'm aussie so sorry If I "pronounce" things differently. We call it Maths over here. Here are some questions I need help with: -Draw a right angled triangle and lable it (triangle) ABC. Add ...
|
| Solution Manual - Miller & Freund's Prob. and Stat. 7th ed. | 07 Apr 2008 17:27 GMT | 8 |
Does anyone happen to have the Instructor’s solutions manual for Miller & Freund's Probability and Statistics for Engineers (7th Ed.)? It contains the solutions to the even problems as well, not just the odd ones. If so, would someone mind sending it to me? It would be a HUGE ...
|
| Is it possible | 07 Apr 2008 12:00 GMT | 2 |
Hi!! What will be the density function of (X+Y)? where given density functions are as follows: f(x)=mu*exp(-mu*x), 0<=x<=infinity.
|
| Using Big O Notation | 06 Apr 2008 22:34 GMT | 6 |
a) Show that x^2k can be computed using k multiplications. b) Describe an O(log n) algorithm for computing x^n. I have had some problems grasping Big O notation...part of it makes sense, and part of it doesnt
|
| prophet(PBUH) | 06 Apr 2008 18:27 GMT | 1 |
-------------------------------------------------------------------------------- From: marwa_a.f@hotmail.com To: ahmed_m_f123@hotmail.com; amola_4_4@hotmail.com; assem_mando@hotmail.com; aymn_mrmr@hotmail.com; bakkar_05@hotmail.com;
|