Proportional Functions

Definition

How Do You Determine If a Function Is Proportional?

If f(x) over x always equals some constant k, then f(x) is a proportional function. Learn how to determine the relevant ratio by watching this video.

Activity Set 1

How Do You Determine If a Function Is Proportional?

If f(x) over x always equals some constant k, then f(x) is a proportional function. Learn how to determine the relevant ratio by watching this video.

Determine If a Function Is Proportional

How Do You Determine If a Function Is Proportional?

If f(x) over x always equals some constant k, then f(x) is a proportional function. Learn how to determine the relevant ratio by watching this video.

Activity Set 1

How Do You Determine If a Function Is Proportional?

If f(x) over x always equals some constant k, then f(x) is a proportional function. Learn how to determine the relevant ratio by watching this video.

Inversely Proportional

How Do You Determine If a Function Is Proportional?

If f(x) over x always equals some constant k, then f(x) is a proportional function. Learn how to determine the relevant ratio by watching this video.

Activity Set 1

How Do You Determine If a Function Is Proportional?

If f(x) over x always equals some constant k, then f(x) is a proportional function. Learn how to determine the relevant ratio by watching this video.

Determine If a Function Is Inversely Proportional

How Do You Determine If a Function Is Proportional?

If f(x) over x always equals some constant k, then f(x) is a proportional function. Learn how to determine the relevant ratio by watching this video.

Activity Set 1

How Do You Determine If a Function Is Proportional?

If f(x) over x always equals some constant k, then f(x) is a proportional function. Learn how to determine the relevant ratio by watching this video.

Boss Battle

How Do You Determine If a Function Is Proportional?

If f(x) over x always equals some constant k, then f(x) is a proportional function. Learn how to determine the relevant ratio by watching this video.