Divide a fourth-degree polynomial by a second-degree polynomial.
Author: shiroeExecutions: 153
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Enter the coefficients a, b, c, and d.
Enter the coefficients l, m, and n.
Enter non-zero values for a and l.
Output the quotient and remainder expressions.
Enter the coefficients l, m, and n.
Enter non-zero values for a and l.
Output the quotient and remainder expressions.
| Q2 | (The coefficient of the x² term in the quadratic formula) |
| Q1 | (The coefficient of the x^1 term in the quadratic formula) |
| Q0 | (Constant term in the product formula) |
| R1 | (The coefficient of the x^1 term in the remainder expression) |
| R0 | (Constant term in the remainder expression) |
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Divide a fourth-degree polynomial by a second-degree polynomial.
Let the form of the fourth-degree polynomial being divided be
ax^4 + bx^3 + cx^2 + dx + e.
Let the form of the second-degree polynomial doing the division be
lx^2 + mx + n.
Let the form of the quotient be
Q2x^2 + Q1x + Q0.
Let the form of the remainder be
R1x + R0.
The numbers to the right of Q and R are subscripts,
matched to the degree of x.