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The answer depends on the values of x and y. The answer depends on the values of x and y. The answer depends on the values of x and y. The answer depends on the values of x and y.
domain = x-values range = y-values for which x or y is a solution
The x values are on the horizontal axis and the y values are on the vertical axis.
The behavior of the y-values as the x-values increase depends on the specific relationship between the two variables. If the relationship is positive, the y-values will increase as the x-values increase. If the relationship is negative, the y-values will decrease. In some cases, the y-values may remain constant regardless of changes in the x-values.
The equation ( y - x - 5 = 0 ) can be rewritten as ( y = x + 5 ). To create a table of values, you can choose various ( x ) values and calculate the corresponding ( y ) values. For example, if ( x = 0 ), then ( y = 5 ); if ( x = 1 ), then ( y = 6 ); and if ( x = -1 ), then ( y = 4 ). A correct table might look like this: | ( x ) | ( y ) | |-------|-------| | 0 | 5 | | 1 | 6 | | -1 | 4 |
The answer depends on the values of x and y. The answer depends on the values of x and y. The answer depends on the values of x and y. The answer depends on the values of x and y.
y = x This is a line and a function. Function values are y values.
domain = x-values range = y-values for which x or y is a solution
The x values are on the horizontal axis and the y values are on the vertical axis.
The behavior of the y-values as the x-values increase depends on the specific relationship between the two variables. If the relationship is positive, the y-values will increase as the x-values increase. If the relationship is negative, the y-values will decrease. In some cases, the y-values may remain constant regardless of changes in the x-values.
The value of y increases, such that x*y remains a constant.
On an x-y graph, the line y=x is a diagonal from bottom left to top right when x and y increase at the same rate. If values of x increase faster than values of y, then the line would curve away from the y-axis.
The equation ( y - x - 5 = 0 ) can be rewritten as ( y = x + 5 ). To create a table of values, you can choose various ( x ) values and calculate the corresponding ( y ) values. For example, if ( x = 0 ), then ( y = 5 ); if ( x = 1 ), then ( y = 6 ); and if ( x = -1 ), then ( y = 4 ). A correct table might look like this: | ( x ) | ( y ) | |-------|-------| | 0 | 5 | | 1 | 6 | | -1 | 4 |
In ordered pair forms (0,-5) (1,-4) (2,-3) The first values are the x values and the second values are the y values.
If ( x = 16 ) and ( y = -16 ), then their combination ( x + y = 0 ) holds true. Thus, the values of ( x ) and ( y ) are 16 and -16, respectively.
Choose some values for x. Then calculate the corresponding values of y using the formula. Put these values in a table.Choose some values for x. Then calculate the corresponding values of y using the formula. Put these values in a table.Choose some values for x. Then calculate the corresponding values of y using the formula. Put these values in a table.Choose some values for x. Then calculate the corresponding values of y using the formula. Put these values in a table.
The x-values in a table of x-and y-values are the independent variable values listed in the first column. They represent the inputs for a function or relation and correspond to the outputs, or y-values, found in the second column. Each x-value is paired with a specific y-value, showing the relationship between the two variables.