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TI-92 Family, or Voyage™ 200 > Conversions > > Solution 12088 Solution 12088: Correcting a "Domain Error" when Performing Number Base Conversions on the TI-89 Family, TI-92

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Plus and Voyage™ 200 Graphing Calculators. Type Question and Answer Last Updated 14-MAR-2008 10:20:31 How can I correct a Domain error when performing number base conversions on the TI-89 family, TI-92 Plus, and Voyage 200 graphing calculators? If the calculator is set to APPROXIMATE, it will return a Domain error when performing a base ti 89 dictionary conversion. To check the mode setting:•Press [MODE] • Scroll down to the Exact/Approx setting. • Press the right arrow key• SelectEXACT or AUTO. Another possibility is that the number being entered is not a integer. The TI-89, TI-89 Titanium, TI-92 Plus, and Voyage 200 cannot convert a decimal number (ex. 2.9) to another number base. If a Domain error is still given, then reset the default settings on the calculator. To do so, press [2nd] followed by [6] then [F1] [ENTER]. Choose Default and press [ENTER] until the following message appears: "Defaults Set." Once the default has been reset, attempt the problem again. Product TI-89 TI-89 BLUE EDITION TI-89 TITANIUM TI-89 TITANIUM VSC TI-89 VSC TI-92 TI-92 PLUS VOYAGE 200 Related Categories Home > Product Usage > TI-89 Family, TI-92 Family, or Voyage™ 200 > Conversions Home > Product Usage Home > Product Usage > TI-89 Family, TI-92 Family, or Voyage™ 200 Feedback Is this solution useful in resolving your question or problem &#

error ti 89... Share on Facebook Share on Twitter Share on Google+ Share on Pinterest Share by Email × Question about Texas Instruments TI-89 Calculator Open Question Domain error ti 89 titanium exponential complex numbers ti 89 functions Posted by Anonymous on Apr 26, 2012 Want Answer 0 Clicking this will ti 89 quadratic formula make more experts see the question and we will remind you when it gets answered. Comment Flag More Print ti 89 logarithms this page Share this page × Moderate Help this question get an answer Is this question mis-categorized or about a different product? Help this question get an answer by entering the correct https://epsstore.ti.com/OA_HTML/csksxvm.jsp?nSetId=76237 category or product below. Did you mean? Yes No Cancel Update (+2 points) You can't post conmments that contain an email address. × Comment Anonymously Video Images 1 Suggested Answer postjvh 1 Answer SOURCE: "domain error" message on ti-89 titanium I had the same problem, this worked for me: Mode -> page 2 -> Exact/Approx change from "Exact" -> "Auto" Posted on Aug 28, 2008 http://www.fixya.com/support/t12578627-domain_error_ti_89_titanium_exponential Helpful 0 Not Helpful Flag You can't post conmments that contain an email address. × Comment Anonymously Video Images Add Your Answer Tips for a great answer: - Answer the question. - If you need clarification, ask it in the comment box above. - Better answers use proper spelling and grammar. - Provide details, support with references or personal experience. Tell us some more! Your answer needs to include more details to help people. You can't post answers that contain an email address. Please enter a valid email address. The email address entered is already associated to an account.Login to post Please use English characters only. Tip: The max point reward for answering a question is 15. 0 characters Video Photos Link Replacement Parts Add Upload Upload × × Draw a box over the problem!! Edit Close Save changes Attachments: Added items Uploading: 0% my-video-file.mp4 Complete. Click "Add" to insert your video. Add × Loading... Include an image. It's worth a thousand words. prev next 1 Points Related Questions: 1 Answer "Undefined" as answer to an inverse sine calculation I suspect that you are confusing things a bit. The inverse si

Help Suggestions Send Feedback Answers Home All Categories Arts & Humanities Beauty & Style Business & Finance Cars & Transportation Computers & Internet Consumer Electronics Dining Out Education & Reference Entertainment & Music Environment Family & Relationships Food & Drink Games & Recreation Health Home & Garden https://answers.yahoo.com/question/index?qid=20101115214941AAnpOz4 Local Businesses News & Events Pets Politics & Government Pregnancy & Parenting Science http://blog.ncday.net/2010/07/how-to-manipulate-complex-numbers.html & Mathematics Social Science Society & Culture Sports Travel Yahoo Products International Argentina Australia Brazil Canada France Germany India Indonesia Italy Malaysia Mexico New Zealand Philippines Quebec Singapore Taiwan Hong Kong Spain Thailand UK & Ireland Vietnam Espanol About About Answers Community Guidelines Leaderboard Knowledge Partners Points & Levels ti 89 Blog Safety Tips Science & Mathematics Mathematics Next TI 89 Titanium - Im getting domain error when integrating imaginary numbers? Im trying to integrate this function e^(i*x) dx, from 0 to 1 but i am getting a 'domain error' ... and dont understand why am I getting this! please help thanks Follow 3 answers 3 Report Abuse Are you sure you ti 89 complex want to delete this answer? Yes No Sorry, something has gone wrong. Trending Now Tree house Martha Raddatz Vincent D'Onofrio Derrick Rose Credit Cards 2016 Crossovers WWE AJ Styles Luxury SUV Deals Beyonce Formation Bella Thorne Answers Relevance Rating Newest Oldest Best Answer: Can't help with particulars of doing this on a calculator -- I'm a bit surprised that it's set up to allow complex integration. But I can talk about the mathematics behind this sort of thing. In complex analysis, an analytic function is one which = its Taylor series. And having that property guarantees that an integral from a to b (both can be complex!) will be independent of the path of integration (on the real line, there is, of course, only one possible path from a to b; in the complex plane, there are infinitely many). Now, in the domain of real numbers, it is possible for a function to be class C(∞), that is, all its nth derivatives are defined and continuous, and so its Taylor series can be written, and converge, and yet not converge to the func

practice) This blog will show you how to add, subtract, multiply, and divide complex numbers in both polar and rectangular form. Before we proceed with the calculator, let's make sure we know what's going on. If you need to brush up, here is a fantastic link. Also, note that the complex conjugates are: A* = 2.5 - (-)j3.8 = 2.5 + j3.8 and C* = 4.1<-48°. Let's say we have four equations of complex numbers. Two are in rectangular form and two are in polar form. A = 2.5 - j3.8 B = -1.7 + j2.3 C = 4.1 <48° D = 2.5 <-6° Now, to start, you must also know that a) you cannot multiply or divide complex coordinates in rectangular form and b) you cannot add or subtract complex coordinates in polar form directly--that's what your calculator is for you big dummy! ___________________________________________________ For this section we will give our answers in rectangular form. Express C in rectangular form: C = 2.74 + j3.05 On your calculator: NOTE We set the mode to the form that we want our answers in FIRST. Set up your environment: [MODE] >> [scroll down to 'Complex Format'] >> [right arrow ('>')] >> [scroll to 'RECTANGULAR' and press enter OR press 2] >> [enter] [MODE] >> [scroll down to 'Angle'] >> [right arrow ('>')] >> [scroll to 'DEGREE' and press enter OR press 2] >> [enter] If not at your home screen, press [HOME] Enter: NOTE(make the '<' by pressing [2ND] >> [EE]) (4.1<48) [enter] ___________________________________________________ For this section we will give our answers in polar form. Express A in polar form: A = 4.5 <-56.7° On your calculator: NOTE We set the mode to the form that we want our answers in FIRST. Set up your environment: [MODE] >> [scroll down to 'Complex Format'] >> [right arrow ('>')] >> [scroll to 'POLAR' and press enter OR press 3] >> [enter] [MODE] >> [scroll down to 'Angle'] >> [right arrow ('>')] >> [scroll to 'DEGREE' and press enter OR press 2] >> [enter] If not at your home screen, press [HOME] Enter: NOTE(make the i by pressing [2ND] >> [CATALOG]) 2.5 - i3.8 [enter] ___________________________________________________ Now, if you can convert polar form to rectangular form and vice versa, you are in good shape! Obviously, I can't go through each permutation for you (that would be 32 different combinations). So, I will show an addition problem and a multiplication problem. ___________________________________________________ For this section we will add two expressions in pola

 

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