casperyc

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17 years, 23 days
University of Kent
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These are answers submitted by casperyc

Question: GENERAL SOLUTION FOR= v''(t)+v'(t)+v=0,

 

deq:=diff(y(x),x,x)=x^2+x+1;

dsolve(deq,y(x));

 

 

y(x) = 1/12*x^4+1/6*x^3+1/2*x^2+_C1*x+_C2

 

you have to "tell" maple "y(x)" is the unknow function..

why double post?

?dsolve

 

and

 

 

?DEplot

.......and x<=fsolve(......

> restart:with(plots):
> implicitplot(x=3,x=-10..10,y=-10..10);


 

i clearly remember that i have replied to this post before

and just curious

 

"Table of integrals, series and products" of Gradshteyn and Ryzhik

 

where can i get this ? is there a free PDF copy ?

 

thanks

Int(exp(1)^(-x^2),x=0..infinity);value(%);

 

 

maple returns me with an answer of

 (1/2)*sqrt(Pi)

 

however my tutorial sheet says it should be sqrt(Pi)

 

which is correct?

 

thanks

so for this question

i wrote down the wrong equation? wrong limits?

doing by hand the last step gives me

 

Int(-x*sin(2*x)+x*sin(x),x=0..Pi);value(%);

 

gives me POSITIVE value which is as expected

 

what's wrong with

 

Int(Int(x*cos(x+y),y=0..x),x=0..Pi);value(%);

hi

i dont know if they are tasks for maple

but i think it's easier of you just do them without maple

 

 

Q4 and Q5   clearly you have to take the 1st and 2nd diravitive of the function

1, diff(cos((1+sinx)^0.5))

with respect to ?? 

diff(cos((1+sin(x))^0.5),x)


2. plot(int(cos((1+sinx)^0.5))
this one it shown me that "Warning, unable to evaluate the function to numeric values in the region; see the plotting command's help page to ensure the calling sequence is correct"

again sinx  should be sin(x)  and you might want to specify the range x=a..b


3.int(cos((1+sinx)^0.5),x=0..5)

 

sinx  should be  sin(x)


not work
 

 

4. maximum(cos((1+sinx)^0.5),x=0..5)

 

sinx  should be  sin(x)


not work, it call error
5.minimum(cos((1+sinx)^0.5),x=0..5)

 

sinx  should be  sin(x)


same with question 4

a := Generate(set(integer(range=1..999999999999), 1000000))):

 

it dose NOT display any results but the actual output is stored in "a" as you have defined it to be

i like the shape of the solutions!

 

is it a real model of something?

what's your problem with maple

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