Expand the expression. (4th degree)
Author: shiroeExecutions: 221
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Enter a non-zero number for k.
| p4 | (Coefficient of the x^4 term) |
| p3 | (coefficient of the x^3 term) |
| p2 | (Coefficient of the x² term) |
| p1 | (Coefficient of the x^1 term) |
| p0 | (Constant term) |
| t4 | (Coefficient of the x^4 term) |
| t3 | (coefficient of the x^3 term) |
| t2 | (Coefficient of the x² term) |
| t1 | (Coefficient of the x^1 term) |
| t0 | (Constant term) |
Digit setting: 50 digits. Digit count can be changed.
Calculation mode: Complex numbers.
R6 (2024).04/24 (Wed)_ver.n=4,_ver_001
Calculation mode: Complex numbers.
R6 (2024).04/24 (Wed)_ver.n=4,_ver_001
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The form of the expression before expansion is
k{(x+a)(x+b)(x+c)(x+d)}
.
Let the form of the expanded expression (without distributing k) be
k{p4(x^4)+p3(x^3)+p2(x^2)+p1(x^1)+p0}.
The form of the expanded expression after distributing k is
t4(x^4) + t3(x^3) + t2(x^2) + t1(x^1) + t0.