Can Prime do double or triple Integrals

[tom234]

Can Prime do double or triple integrals like this?
Just be clear I just need a yes or no.
I haven't seen any videos on this approach on HP Prime.

[lrdheat]

Yes! Symbolically in CAS, decimal approximation in HOME.

[TheLastMillennial]

Just for fun, I nested 10 integrals and the Prime handled it just fine!

[robmio]

Yes, HP PRIME can solve this kind of integrals.

[rawi]

But the Prime seems to have problems in some cases where other calculators are doing fine. See the thread https://www.hpmuseum.org/forum/thread-15...#pid132535

I tried it again (because it could be that there was an update in between) but the problems are still there.

To answer the question at the beginning of the thread: To me it seems that in principal it is possible but it is not very stable.

Best

[tom234]

(01-05-2021 05:11 AM)TheLastMillennial Wrote:  Just for fun, I nested 10 integrals and the Prime handled it just fine!

Can you show us a screen representation or video on that?

[tom234]

(01-05-2021 06:34 AM)robmio Wrote:  Yes, HP PRIME can solve this kind of integrals.

How did you get the first integral without the ?d? and then the second one is the template used.

[robmio]

Good morning

if you look closely at the figure you realize that "d" are present.

Or maybe I didn't understand the question?

Best wishes, Roberto.

[tom234]

(01-06-2021 06:22 AM)robmio Wrote:  Good morning

if you look closely at the figure you realize that "d" are present.

Or maybe I didn't understand the question?

Best wishes, Roberto.

yes in the second integral.
However, if I use the template it requires using ?d? as it is displayed in the example from you for the first integral. how are you getting the first integral without the dxd entries?

[tom234]

(01-08-2021 10:49 AM)tom234 Wrote:  

(01-06-2021 06:22 AM)robmio Wrote:  Good morning

if you look closely at the figure you realize that "d" are present.

Or maybe I didn't understand the question?

Best wishes, Roberto.

yes in the second integral.
However, if I use the template it requires using ?d? as it is displayed in the example from you for the first integral. how are you getting the first integral without the dxd entries?

Okay just did the template in the second template inside of the box of the first template it works.