Calculates the common denominator for fractional expressions. (For first-degree terms only)
Author: shiroeExecutions: 20
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In this equation, the left side represents the expression before common denominator reduction, and the right side represents the expression after common denominator reduction.
(mx+n)/(ax+b)+(px+q)/(ax+b)=(k0(x^2)+k1x+k0)/t0(x^2)+t1x+t2)
(mx+n)/(ax+b)+(px+q)/(ax+b)=(k0(x^2)+k1x+k0)/t0(x^2)+t1x+t2)
| k0 | k1 k2 |
| t0 | t1 t2 |
Be careful to enter the negative sign correctly.
Set to 6 digits. The number of digits can be changed.
Complex number mode.
R6(2024).05/06(Mon)_Ver.001
Set to 6 digits. The number of digits can be changed.
Complex number mode.
R6(2024).05/06(Mon)_Ver.001
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Assume that both the numerator and denominator are linear expressions in x.
Let the form before finding the common denominator be
(mx+n)/(ax+b)+(px+q)/(ax+b)
.
Let the form of the expression after finding a common denominator be
(k0(x^2) + k1x + k2)/t0(x^2) + t1x + t2).
The expression is displayed as is, without simplifying or rearranging it.