(15C) Nth Degree Polynomial Program
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12-03-2019, 09:51 PM
(This post was last modified: 12-03-2020 02:05 AM by 15-lennyphelan.)
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RE: 15C Nth Degree Polynomial Program
(12-03-2019 06:08 AM)Gamo Wrote: 15-lennyphelan No problem. Suppose I have the function f(x)=16x^5-4x^4+8x^2-4x-9 and I want to find ∫f(x)dx from 1 to 7 The coefficients of this polynomial in order of descending significance are 16, -4, 0, 8, -4, and -9 (notice there are six of them) I'm going to put the calc in user mode, execute f MATRIX 1, and dimension matrix A to 1x6 with 1, ENTER, 6, f DIM A, then load the coefficients into the matrix by typing 16 STO A, 4 CHS STO A, ... so on. As you're storing the constant term, the calc should display [A 1,6] as you're holding the button. Then I simply type 1, ENTER, 7, f ∫yx A. Sit back and relax for a minute. Mathematica tells me the answer is 301045.2, and with exact precision, so does my 15c! |
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(15C) Nth Degree Polynomial Program - 15-lennyphelan - 12-03-2019, 01:42 AM
RE: 15C Nth Degree Polynomial Program - Gamo - 12-03-2019, 06:08 AM
RE: 15C Nth Degree Polynomial Program - 15-lennyphelan - 12-03-2019 09:51 PM
RE: 15C Nth Degree Polynomial Program - Thomas Klemm - 11-06-2022, 02:15 PM
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