How do I graph x=(cos(t)) , y = (sin(t)) , z = (2sin(t)cos(t)) ?

 

I want to exporte a file maple into LaTeX but i need to have the file maple2e.sty in maple version. Thanks for fast help

Hi, all, After some computation, I got a huge polynomial: a00*x^123+a45*x^233+a02*x^123+a67*x^156+a47*x^67+.......(with more than 30,000 monomials). This generated polynomial has some features: 1: the degree of each monomial is not more than 256. 2:each monomial only has ONE coefficient. 3:There are two or more monomials have the same degree, so they can be combined together. Such as a00*x^123+a02*x^123=(a00+a02)*x^123. 4:for any coefficient a[ij], i is from 0 though 15, j is also from 0 through 15.

with(plots); m1 := implicitplot3d(

9*x^2+4*y^2-36*z^2

, x = -2 .. 2, y = -3 .. 3, z = -1 .. 1, grid = [20, 20, 20]); n := animate3d([x, y, t], x = -2 .. 2, y = -3 .. 3, t = -1 .. 1); display({n, m1})

 

Everytime i execte the above goes in loop, used up memory increases and status bar says
evaluating and computer slows down. I had to stop the process. what am i doing wrong?

I tried the following:

 

E.g. I have five solutions from former computations i.e. k1..k5, some of which are common expressions, some are multiple solutions and some are just nothing, because Maple was not able to compute it.

Now I try the following:

 

for i from 1 to 5 do

subs(x = a, k||i):

end do;

 

That won´t work, because Maple realizes, that some of the k||i expressions are no expressions.

Now I think of inserting a boolean-check such as:

 

 

for i from 1 to 5

while type(k||i, t) do

I have some code for evaluating a velocity given different variables: > h := 50; e := 5/6; > d := .218*100; Omega := 6*Pi*(1/100); > a := -h/e; b := h/(1-e); > Q := piecewise(x <><><><><><><><><><><><><><><><><><><> k := piecewise(0 <><><><> F := 0; > tau[1] := 1/(30*d); tau[2] := (1/4)*tau[1];

How do I get Maple to go into 1-d input?

Choosing Maple Input only changes the font color to red, 3^b as it should be displayed is displayed as 3.

This is in Maple 12.01.

Is there a way to ask Maple to write an expression in terms of other expressions? Eg.

f[1] := v[1]+v[2];
 f[2] := v[1]*a[1]+v[2]*a[2];
 f[3] := v[1]*a[3]*a[4]+v[2]*a[5]*a[6];
 f[4] := v[1]*a[1]*a[4]+v[2]*a[2]*a[6];
 f[5] := v[1]*a[3]*a[7]*a[8]+v[2]*a[5]*a[9]*a[10];
 f[6] := v[1]*a[3]*a[4]*a[8]+v[2]*a[5]*a[6]*a[10];
 f[7] := v[1]*a[1]*a[7]*a[8]+v[2]*a[2]*a[9]*a[10];
 f[8] := v[1]*a[1]*a[4]*a[8]+v[2]*a[2]*a[6]*a[10];

 

Is there a way to make Maple turn expressions of the form a(b+c)^d  into (a^(1/d)b + a^(1/d)c)^d? A specific example of what annoys me is results like these:

10.17594299*(-.2450501048*x+.2692858295)^2.824978580

This expression would look simpler if 10.17594299 is moved into the parentheses, like this:

(-0.5570846541*u + 0.6121809387)^2.824978580

Can Maple do this for me? I have blindly tried simplify, expand, etc, but none of them do what I want.

Help me, thank a lot

> R := 1000*Dirac(x-10):

int(R, x = 0 .. 10);

500

we have result to be 500

I define a function of time t and variable x

> p := piecewise(0 <= t and x < 10, R, 10 <= t and t < 20, 0):

int(p, x = 0 .. 10);

 

I am trying to animate two different space curves such that the second curve starts a specified time after the 1st curve. At first glance, it looked like this would work, but it does not. > with(plots); with(Student[VectorCalculus]); > > a := animate(spacecurve, [[cos(t), sin(t), t], t = 0 .. A], A = 0 .. 2 Pi, color = red, axes = boxed, labels = [x, y, z]); > b := animate(spacecurve, [[sin(t), cos(t), t], t = Pi .. B], B = Pi .. 2 Pi), color = blue); > display(a, b);

I'm using the LinearAlgebra package and the Matrix() command to build matrices in Maple 9.5. I need to be able to find the number of rows and the number of columns of a certain matrix A. I ran into problems running nops(A[1,1..-1]) and discovered that if I find the operands of a 3x2 matrix "wem" I am returned this: 3, 2, {(1, 1) = 0.7, (1, 2) = 0.1, (2, 1) = 0.2, (2, 2) = 0.3, (3, 1) = 0.1, (3, 2) = 0.6}, datatype = anything, storage = rectangular, order = Fortran_order, shape = []

Hi

Can anyone help me out.
I have created a procedure to produce the determinant of a  vandermonde matrix.
Now I have to prove the following

    Det(V) = product(xi-xj)   (excuse formatting)

I have been scratching my head & swearing like a trooper. I need help!!