Expand the expression. (6th degree)
Author: shiroeExecutions: 768
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Enter "p".
Enter k6, k5, k4, k3, k2, k1, and k0.
Enter a value for x to verify the calculation.
Output a6, a5, a4, a3, a2, a1, and a0.
Output A6, A5, A4, A3, A2, A1, and A0.
Output four verification results.
Enter k6, k5, k4, k3, k2, k1, and k0.
Enter a value for x to verify the calculation.
Output a6, a5, a4, a3, a2, a1, and a0.
Output A6, A5, A4, A3, A2, A1, and A0.
Output four verification results.
| a6 | |
| a5 | |
| a4 | |
| a3 | |
| a2 | |
| a1 | |
| a0 | |
| A6 (After Distribution) | |
| A5 (After Distribution) | |
| A4 (After Distribution) | |
| A3 (After Distribution) | |
| A2 (After Distribution) | |
| A1 (After Distribution) | |
| A0 (After Distribution) | |
| Check the calculations. No "p". | Before expansion. Do not multiply by p. |
| Checked the calculation. Multiplied by p. | Before expansion. A number multiplied by p. |
| Check the calculations. No "p". | After expansion. Do not multiply by p. |
| Check the calculation. Includes p-distribution. | After expansion: the value multiplied by p. |
R6 (2024). June 30 (Sun)_Ver. 001
Digit setting: 50 digits.
Digit display can be changed.
Complex number calculation mode.
Digit setting: 50 digits.
Digit display can be changed.
Complex number calculation mode.
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We will consider the case where it is a sixth-degree polynomial in x.
The form of the expression is
p(x+k1)(x+k2)(x+k3)(x+k4)(x+k5)(x+k6)=p{a6(x^6)+a5(x^5)+a4(x^4)+a3(x^3)+a2(x^2)+a1(x^1)+a0(x^0)}
.We’ll expand the left-hand side into the right-hand side.
The subscripts (numbers) to the right of k, a, and A correspond to the powers of x.
A represents the numerical value of the coefficient after p-distribution.