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Q: What function form as a lineman graphed?
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Related questions

What form does a linear function take?

A linear function when graphed takes the form of a straight line.


What best describes a linear function?

A linear function is a function, or equation, that when graphed, will form a straight line.


What is the range for the function graphed as shown?

As shown, the function has neither range nor domain.


What is the slope of the function -6x-2y equals 8?

When graphed, or written in the form [ y = f(x) ], the slope is -3 .


When a function is graphed is the dependent variable usually measured along the x-axis?

When a function is graphed, the dependent variable is usually measured along the y-axis. This is because y is the function of x.


When a function is graphed the dependent variable is usually measured along the x-axis.?

When a function is graphed, the dependent variable is usually measured along the y-axis. This is because y is the function of x.


What is a function that forms a line graphed?

Any function of the form f(x) = ax + b, or any relation of the form Ax + By = C.This is the function that forms a line graphed. The slope of line can be taken out as C/A. * * * * * The above answer assumes that a line MUST be a straight line! Since the graph is a line, the domain must be an interval in the Real numbers. The interval may be finite, or infinite in one or both directions. In order that the graph does not have breaks in it the function must be continuous. Any such function will do.


how many roots does the graphed polynomial function have?

here is the graph


What is a function that forms a line when graphed called?

It is a continuous function. If the line is a straight line, it is a linear function.


What information is contained in the graph's y-axis?

the output of the function which is graphed


What is the shape graphed by the function r=1+sin theta?

Cardioid


What is a mere relation?

A relation is an expression that is not a function. A function is defined as only having one domain per range, meaning that when graphed, a function will have no two points on the same vertical line. If your expression is graphed and two points do appear on the same vertical line, it is a relation, not a function.