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An independent variable of a function is the variable that you cannot change by changing the other. Changes to it are not caused by the equation.

If you want to graph how the money you invest in a bank account against the time that the money has been in the account, time is the independent variable. This is because the time will change at a constant rate, no matter how much or how often the money collects interest. If you change the equation, the money earned will change, but the time will not.

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Q: What are the independent variables of a function?
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Related questions

What are independent variables and dependent variables in math?

Independent variables are the input value of a function (usually x) and dependent variables are the output value of the function (usually y).


The set of independent variables of a function is the?

The set of independent variables of a function is the input values that can be freely chosen or manipulated to calculate the corresponding output values. These variables are not dependent on other variables within the function and are usually denoted by symbols such as x or t in algebraic expressions.


What is an alternating function?

An alternating function is a function in which the interchange of two independent variables changes the sign of the dependent variable.


Is the set of the independent variable of the function a domain?

No, because a function can also be defined between two interdependent variables so that there is no independent variable.


When can we say that a function is a relation?

When it doesn't fulfill the requirements of a function. A function must have EXACTLY ONE value of one of the variables (the "dependent variable") for every value of the other variable or variables (the "independent variable").


When can we say that a relation is a function?

When it doesn't fulfill the requirements of a function. A function must have EXACTLY ONE value of one of the variables (the "dependent variable") for every value of the other variable or variables (the "independent variable").


Why are function notation important?

Function notation is important because it helps to clearly communicate how a function operates by providing a compact and standardized way to represent mathematical relationships. It allows us to define, manipulate, and analyze functions more efficiently, enabling us to work with complex mathematical concepts in a concise and organized manner. Additionally, function notation aids in describing the input and output of a function, making it easier to understand and apply in various mathematical contexts.


What is the definition of domain used in math?

the set of possible values of the independent variable or variables of a function.


What shows the relationship between two variables?

A function expresses the relationship between two or more variables. A function can be expressed as a mathematical equation or as a graph. In general, a function expresses a the effect an independent variable has on the dependent variable..For example, in the classic linear function:y = mx + bx and y are the variables (m is said to be the slope, and b is the constant). This function expresses the mathematical relationship between the variables x and y. In this function, x is said to be the independent variable, and the function destines the y variable to be dependent upon the value of x.


What is the differecnce between independent variables and dependent variables?

Every time the independent variables change, the dependent variables change.Dependent variables cannot change if the independent variables didn't change.


Independent vs dependent varibles?

Independent variables are ones that are not impacted by outside forces or other factors. Dependent variables are the ones that are impacted by other elements and need other elements in order to function.


Independent and dependent are types of what?

Independent and dependent are types of variables. These variables are used mostly in science and math. When using independent variables you can control them dependent variables you cannot.