Applications of the Factor Theorem (Integer range; up to the 10th degree)
Author: shiroeExecutions: 263
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Enter integers for the coefficients a10, …, a0.
The numbers to the right of "a" are subscripts, corresponding to the degree of each term.
If an integer is found for which f(x) = 0, it will be output.
Only one multiple root is considered.
The numbers to the right of "a" are subscripts, corresponding to the degree of each term.
If an integer is found for which f(x) = 0, it will be output.
Only one multiple root is considered.
| Have you found an integer x such that f(x) = 0, or not? | (yes=1/no=0) |
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| x10 | |
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| x20 |
Digit display setting: 50 digits. Digit count can be changed. Real number calculation mode.
(The output field has been designed with extra space to accommodate future expansions.)
(The output field has been designed with extra space to accommodate future expansions.)
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We will handle polynomials up to the 10th degree.
We assume that all coefficients are integers.
Let the form of the expression be f(x) = a10x^10 + a9x^9 + ... + a2x^2 + a1x + a0.