I want to write some stats questions on forecasting. I would like to have a list which is a time series, and use Moving Average to derive forecasts, then calculate my errors, etc. I can do it all in Maple, but I don't know how to create a list in Maple TA. For instance, how do I create A in Maple TA's algorithm, where A is defined by:

A:= [seq(round(RandomTools[Generate](distribution(Normal(40,5)),1)), i=1..20)];

This is just a  list of some "sales figures" distributed approximately normally.

Thanks in advance

Stephen

 

 

Verify this by showing how to deduce Σ

Can someone please help me on this question ?

 

 

 

Verify this by showing how to deduce Σ

I am trying to plot q2:= (x) -> x*exp(x^2)*(1-erf(x)); for 0 <><>plot(q2(x),x=.1..10); then the resulting plot is incorrect. In reading other posts I get the impression that one needs to somehow prevent the plot routine(s?) from following their default behavior of refusing to compute with the

What is the big oh of the binomial coefficient

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  k

Hi, I'm hoping someone in here will be able to help me.

I've made two files in which I need to find a symbolic expression for the difference between two mathematical models of a mass, damper, spring system:

Hi,

            I have a question regarding  Chebyshev interpolation of data. How can I interpolate the following data by Chebyshev interpolation using maple?

X:=[16,45,85,120];
Y:=[4,7.2,1.6,0.5];

Thank you

 

I want to have a procedure define a function... If I do: >with(stats); >does_not_work:= proc(t) local v,d0,d1,x,y; > v = rhs(fit[leastsquare[[x,y], y=d0+d1*x]](t)); >end proc; then > does_not_work([[0,1,2],[3,4,5]]); results in "v = 3 + x" as expected, but if I try to have the procedure define a function d as in >does_not_work:= proc(t) local v,d0,d1,x,y; global d; > v = rhs(fit[leastsquare[[x,y], y=d0+d1*x]](t)); > d:= (x) -> v; >end proc; then > does_not_work([[0,1,2],[3,4,5]]); > d(1); does not result in 4, which should be the result of applying

Okay, I'm just really starting to get into Maple again, but I'm having a little trouble getting a package to work.

I'm trying to take a look and review the precalculus package from the application center but it doesn't seem to work. 

It's from maple 7.  The new version doesn't seem to follow through on the commands made.

Hi there :) As i am new here first a short Hello: Hello, my Name is Gernot, and i am Physics Student of the 6th Semester. I am a beginner in Maple, and am prety new to Calculating on the Computer in General. At the moment i need Maple primary for calculations and analyzing Measuring Data from the Exoeriments in my Physics practica. And I have some Questions on that, and hope you can Help me a bit :) As i don't want to do a Monster Posting here, i will make more Topics on ym Questions, although they all stick together ;). So my first question is: I am Having a Vector

I'm trying to plot the solution of the following differential equation:

theta * y''(t) - y'(t) = 0  with boundary conditions  y(-1)=alpha  and  y(1)=beta. Theta is supposed to be very small, say 0.01, and for starters I put  alpha=1  and  beta=-1. But Maple does not compute. I use the following source code:

> singularperturbation:={0.01*diff(y(t),[t$2]) - y(t)*diff(y(t),t) = 0, y(-1)=1,y(1)=-1};

> differentialsolve:=(singularperturbation,y(t),type=numeric,method=bvp[midrich],abserr=1e-2);

Please help me solve these two problems please past the code for maple 11.

2. For the function

f

hi, what code do I use to sum the number of heads from a random coin toss to illustrate the Central limit theorem (relationship between the binomial and normal distribution). The more approachable the code is the better..

I'm very confuse with this question:

- Find one root/zero of  2*x^5-5*x^4+3*x^3-3*x^2+x+2 using Newton's Method. If your polynomial is sadly lackaing in a root, subtract some constant value until the polynomial cuts the x-axis

- Produce four iterations of the Newton's Method. This will result in four successively accurateapproximations to one solution of p(x)=0

- For each iteration, report your beginning x_n and the subsequent x_n+1 value. For each run, also product a graph of p(x) and the graph of the newest Newton created tangent line

solve({x11*x11+x12*y11+x13*z11=x11*x11+x12*x21+x13*x31,

x11*x12+x12*y12+x13*z12=x11*x12+x12*x22+x13*x32,

x11*x13+x12*y13+x13*z13=x11*x13+x12*x23+x13*x33,

 

x11*x21+x12*y21+x13*z21=x21*x11+x22*x21+x23*x31,

x11*x22+x12*y22+x13*z22=x21*x12+x22*x22+x23*x32,

x11*x23+x12*y23+x13*z23=x21*x13+x22*x23+x23*x33,

 

x11*x31+x12*y31+x13*z31=x31*x11+x32*x21+x33*x31,