Calculates partial fraction decomposition. (3 terms)
Author: shiroeExecutions: 92
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Enter the coefficients L, M, and N of the quadratic term in the numerator of the left-hand side.
Enter the constants P, Q, and R of the three linear terms in the denominator of the left-hand side.
Enter non-zero values for L, P, Q, and R.
The output will be the coefficients a, b, and c of the three terms on the right-hand side.
Enter the constants P, Q, and R of the three linear terms in the denominator of the left-hand side.
Enter non-zero values for L, P, Q, and R.
The output will be the coefficients a, b, and c of the three terms on the right-hand side.
| Numerator: a | (The denominator is x+p) |
| Numerator: b | (The denominator is x+Q) |
| Numerator: c | (The denominator is x+R) |
| Saras's value | (This is for verification purposes.) (You don't need to worry about this when using the calculator.) |
"Saras's value" is the output of the by-the-root division check during reciprocal calculations.
When the result is 0, this program cannot output a, b, or c.
R6 (2024).06/09 (Sun)_Ver.001
Digit setting: 50 digits.
Complex number calculation mode.
Digit display can be changed.
When the result is 0, this program cannot output a, b, or c.
R6 (2024).06/09 (Sun)_Ver.001
Digit setting: 50 digits.
Complex number calculation mode.
Digit display can be changed.
No customer feedback for this calculation yet.
Here, a fraction with a quadratic numerator and a cubic denominator
is decomposed into a sum of three terms, where the numerator is a constant and the denominator is a linear expression.
The form is
(Lx^3+Mx^2+N)/(x+P)(x+Q)(x+R)=(a/(x+P))+(b/(x+Q))+(c/(x+R))
.
We will perform the calculation to factor the left-hand side into the right-hand side.