hp40g+.book Page 69 Friday, December 9, 2005 1:03 AM
| Example |
| Typing: |
| SIGMA(X · X!, X) |
| gives: |
| X! |
| because (X + 1)! – X! = X · X!. |
SIGMAVX | Returns the discrete antiderivative of the input function, |
| that is a function, G, that satisfies the relation: G(x + 1) – |
| G(x) = f(x). SIGMAVX has as its argument a function f of |
| the current variable VX. |
| Example |
| Typing: |
| SIGMAVX(X2) |
| gives: |
| 2x3 – 3x2 + x |
| |
| 6 |
| because: |
| 2(x + 1)3 – 3(x + 1)2 + x + 1 – 2x3 + 3x2 – x = 6x2 |
STURMAB | Returns the number of zeros of P in [a, b[ where P is a |
| polynomial and a and b are numbers. |
| Example 1 |
| Typing: |
| STURMAB(X2 · (X3 + 2), |
| gives: |
| 1 |
| Example 2 |
| Typing: |
| STURMAB(X2 · (X3 + 2), |
| gives: |
| 3 |
Computer Algebra System (CAS) |
| ||||
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|