the ordered pairs are: (1,-9) (2,-8) (3,-5) (4,0)
please just improve this answer.
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A linear relation is a straight line. A non-linear relation is not - it mayor may not be be a curve.
A linear function would be represented by a straight line graph, so if it's not a straight line, it's nonlinear
Differentials can be used to approximate a nonlinear function as a linear function. They can be used as a "factory" to quickly find partial derivatives. They can be used to test if a function is smooth.
linear
This is non-linear
linear
A nonlinear relationship is one that cannot be expressed using a line. y=3x is a linear relationship between x and y. y = log(x) is nonlinear.
A linear relation is a straight line. A non-linear relation is not - it mayor may not be be a curve.
A linear function would be represented by a straight line graph, so if it's not a straight line, it's nonlinear
o function is given. However, if linear , then the rate of change is the same as the steepness of the graph line.
Linear elements :In an electric circuit, a linear element is an electrical element with a linear relationship between current andvoltage. Resistors are the most common example of a linear element; other examples include capacitors,inductors, and transformers.Nonlinear Elements :A nonlinear element is one which does not have a linear input/output relation. In a diode, for example, the current is a non-linear function of the voltage.Most semiconductor devices have non-linear characteristics.
linear, if side is x then perimeter is 4x
No. Only a linear function has a constant rate of change.No. Only a linear function has a constant rate of change.No. Only a linear function has a constant rate of change.No. Only a linear function has a constant rate of change.
A linear or non linear function is a function that either creates a straight line or a crooked line when graphed. These functions are usually represented on a table under the headings x and y.
linear (A+)
no ,horizontal line is a linear relationship
Differentials can be used to approximate a nonlinear function as a linear function. They can be used as a "factory" to quickly find partial derivatives. They can be used to test if a function is smooth.