Complete the table of values below so that it represents a line with a constant rate of change of `-\frac{3}{4}.`
1 answer:
To find values of the table, plug in the given corresponding values of x or y, and constant rate of change (m) = -3/4 into y = mx.
<h3>What is the Constant Rate of Change?</h3>Constant rate of change of any table or function is a comparison of how two variables are changing, which can be determined using the formula, m = change in y/change in x = .
Where x and y are the coordinates of a table or functions, and m is the constant rate of change, the equation that models the relationship would be, y = mx.
The image of the table is missing, however, to complete the given table, plug in any of the given values of x or y, and constant rate of change (m) = -3/4 into y = mx.
Learn more about constant rate of change on:
You might be interested in
For this case we have to:
"two to the third power" is equivalent to the algebraic expression:
Therefore, we can rewrite the expression given as:
Thus, the value of the initial expression is: 4
Answer: