Fine a(n) of sequence 1 , 3 , 6 , 12, 24 ,...  ,(n=1,2,3,....)

We are a school with more than 600 Maple users, we have 3 Mac mashines, different types that all give us the same problem. 

When installationi problems occur we use this method.

Restart MAC computer

uninstall JAVA

Restart MAC

get new version of Java - and install.

Restart MAC

get MAPLE 17 from homepage and install. 

We get a grey window where we can see next, but nothing else.

All users have adminstrative...

Let be the product of all non-zero digits of the positive integer

Hi!

How do I input a literal superscript?

I know that for a literal subscript it'll be CTRL+SHIFT+_ , but what about a literal superscript? I've tried the CTRL+^ but it doesn't work.

Thanks in advance!

/puckie

Let triangle and

Find the rightmost nonzero digit of

Good day,

I try finding the eigen values of a 6 x 6 matrix with symbolic term but recieve the following error:

Error, (in expand/bigprod) Maple was unable to allocate enough memory to complete this computation.  Please see ?alloc

Please what do I do.

Thanks

I am looking to do a custom non-linear axis in Maple, and no, not a logarithmic axis, but a custom one that i can define with a function. I know i can alter my data and the alter the display of the axis tickmarks, and in this way create the illusion of a custom axis. But there must be a better approach which does not require altering the data? I can see in the plot documentation that i can specify axis[mode = linear] or [mode = log] but why not a custom one?

I have a system of nonlinear differential equations with initial conditions: 

Let be any positive Integer :. Find

Hi, I got a doubtI don’tknow how to make the Runge-Kutta’s and Euler’s method. The Runge-Kutta for thesecond and fourth order. I don’t know how to beginning the algoritms, I needsome help. Thanks.

Now I compute the integral 

0<int((abs(c-x)/x)^n,x=a..b)=int((c-x)/x)^n,x=a..c),symbolic)+int((x-c)/x)^n,x=c..b)

assuming c>0,b>c,n>-1.

As it is not possible directly, I split this apparently real integral in two parts. Both parts are real for n>0. Look, what's happens!!!

> Za:=simplify(int(((c-x)/x)^n,x=a..c),symbolic) assuming a>0,c>a,n>-1;

I executed a Jacobian function as follows X:=Jacobian([a,b,c,d,e],[y[1],y[2],y[3],y[4],y[5]])
a,b,c,d,e are initialized expressions/equations and
y[i], i=1..5 are the variables and I got the result below