Manipulation of Fractional Functions (Linear/Linear)
Author: shiroeExecutions: 3
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Let the form of the equation be y = (ax + b)(cx + d).
| P | |
| Q | |
| K | |
| y-intercept | |
| x-intercept |
This calculator performs transformations on rational functions.
Let the form of the expression be y = (ax + b)(cx + d).
This applies when both the numerator and denominator are linear expressions.
When the graph of y = (ax + b)(cx + d) is
considered to be
“the graph of y = K/x (where K is a constant)
translated parallel to the x-axis by P
and parallel to the y-axis by Q,”
calculate and determine the values of P, Q, and K.
Enter non-zero values for a and c.
Output P, Q, and K.
Output the x-intercept and y-intercept.
The coordinates of the intersection of the two asymptotes can be determined from P and Q.
Set the display to 10 digits. The number of digits can be changed. Real number calculation mode.
Let the form of the expression be y = (ax + b)(cx + d).
This applies when both the numerator and denominator are linear expressions.
When the graph of y = (ax + b)(cx + d) is
considered to be
“the graph of y = K/x (where K is a constant)
translated parallel to the x-axis by P
and parallel to the y-axis by Q,”
calculate and determine the values of P, Q, and K.
Enter non-zero values for a and c.
Output P, Q, and K.
Output the x-intercept and y-intercept.
The coordinates of the intersection of the two asymptotes can be determined from P and Q.
Set the display to 10 digits. The number of digits can be changed. Real number calculation mode.
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This applies when both the numerator and denominator are linear expressions.