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The HP Prime can't factor complex equations and struggles with other stuff
04282021 05:27 AM
The Prime seems to have a really hard time factoring complex polynomials such as X^3  X^2 +X +1 for instance. If anyone knows how to factor this on a Prime, let me know. I really wanted to like the Prime more than my 89 and/or Nspire, because it's just stupid fast spitting out answers when doing complicated operations such as summation Unfortunately, the 2 TIs can do so much more stuff that the HP can't, surprisingly.
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Accepted Solutions
05022021 03:04 AM  edited 05022021 10:54 AM
Hi Gatra,
May I suggest the following method for solving for x for Sin(x)=sqrt(2)/2=Cos(x)?
First you need to go in to CAS Settings and untick Principle: in first page as in the picture.
then you issue the command solve((sin(x)) = ((cos(x)) = (sqrt(2)/2)))
The Prime will give you following answer: {(1/4)*(8*n_5*π+π),(1/4)*(8*n_5*ππ)}. Here the n_5 could vary such as n_1, n_2.. etc. Depending on your previous CAS session. This n_5, in my case, refers to all set of integers n to n.
So, to check the actual values of n_5 in a sample range of say 2 to 2, against a given answers, you do the following;
issue the command (for the fist value of answers in set) seq((1/4)*(8*n_5*π+π),n_5 = ((2) .. 2),1) which will give following set answers: The principle/primary value of x is obviously π/4. as it's first value close to 0.
[(15/4)*π,(7/4)*π,(1/4)*π,(1/4)*9*π,(1/4)*17*π]
Hope this answers your question.
As regards to your second question, you've answered it yourself 😁. The prime doesn't know what you wanted to do with TAN(x). until you've specified trigsin(TAN(x)).
Not trying to be patronizing, but it will help you in long run to read up on the settings of HOME, CAS, PLOT SYMB and NUM settings.
Hope this resolves your questions.
04282021 05:34 PM
That particular polynomial has no factors. If you are looking for its zeros, use the zeros( ) function. Depending on your CAS settings, the output will be only the real zeros or both the real and complex zeros.
If your other nonHP calculators return factors for that polynomial, please let us know what they are. If they return 'X+0.543689012692' or similar, that's not really correct. It's only an approximation, based on the approximated root of f(x)=0. If that's what you want, HP Prime offers that via the zeros( ) function, as well as other solver functions such as froot( ).
Disclaimer: I don't work for HP. I'm just a happy HP calculator user.
05012021 09:34 AM  edited 05012021 09:38 AM
You're absolutely right! I was comparing calculators late at night and I wasn't thorough enough. Though, I did type in x3x2x+1 on the TIs, and for whatever reason failed to input the same exact expression on the prime! If I'd paid attention and put x rather than x, this post wouldn't have existed lol.
However, I hit another wall while trying to solve this simple system of equation. Any idea?
Moreover, the only way I could simplify TAN to be sin/cos was to go to catalog and select functions like trigsin, trigcos, etc.... The expand functions do not seem to work with just tan.
Interestingly enough, the calculator has no problem simplifying reciprocal functions as pictured. I find this quite unfortunate.
Thank you all in advance!
05022021 03:04 AM  edited 05022021 10:54 AM
Hi Gatra,
May I suggest the following method for solving for x for Sin(x)=sqrt(2)/2=Cos(x)?
First you need to go in to CAS Settings and untick Principle: in first page as in the picture.
then you issue the command solve((sin(x)) = ((cos(x)) = (sqrt(2)/2)))
The Prime will give you following answer: {(1/4)*(8*n_5*π+π),(1/4)*(8*n_5*ππ)}. Here the n_5 could vary such as n_1, n_2.. etc. Depending on your previous CAS session. This n_5, in my case, refers to all set of integers n to n.
So, to check the actual values of n_5 in a sample range of say 2 to 2, against a given answers, you do the following;
issue the command (for the fist value of answers in set) seq((1/4)*(8*n_5*π+π),n_5 = ((2) .. 2),1) which will give following set answers: The principle/primary value of x is obviously π/4. as it's first value close to 0.
[(15/4)*π,(7/4)*π,(1/4)*π,(1/4)*9*π,(1/4)*17*π]
Hope this answers your question.
As regards to your second question, you've answered it yourself 😁. The prime doesn't know what you wanted to do with TAN(x). until you've specified trigsin(TAN(x)).
Not trying to be patronizing, but it will help you in long run to read up on the settings of HOME, CAS, PLOT SYMB and NUM settings.
Hope this resolves your questions.

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