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A continuous linear function produces a straight line graph that can be extended indefinitely in either direction.
If the two ordered pairs are plotted on a graph then a straight line can be drawn joining these points. If that line is extended beyond both ends then there are no set limits and the function becomes continuous.
What else can I help you with?
Explain why you can draw a continuous linear function if you only know two ordered pairs?
You can only draw one straight line through any two given points.
What quadrant contains no point for the linear function that includes the ordered pairs Zero comma four and One comma negative one?
graph the ordered pairs (4, -2) AND (1, -1) AND CONNECT TO FORM A line. Which quadrant contains no point for this linear function? Explain your answer
Which ordered pairs is a solution of the given system of linear equations?
That would depend on the given system of linear equations which have not been given in the question
What is the relationship of the ordered pairs and is the function linear or nonlinear?
the ordered pairs are: (1,-9) (2,-8) (3,-5) (4,0) please just improve this answer. i need help with algebra so much! anyone know a great tutor???
How may ordered pairs are in a linear graph?
Each ordered pair is made up of two numbers. A linear graph has an infinite number of pairs. An easy way to see this is look at the line y=x. This is a linear graph and any two of the same numbers will work! So there are an infinite number of ordered pairs.
Explain why you can draw a continuous linear function if you only know two ordered pairs?
You can only draw one straight line through any two given points.
What quadrant contains no point for the linear function that includes the ordered pairs Zero comma four and One comma negative one?
graph the ordered pairs (4, -2) AND (1, -1) AND CONNECT TO FORM A line. Which quadrant contains no point for this linear function? Explain your answer
If a set of ordered pairs is not a relation can the set still be a function?
If a set of ordered pairs is not a relation, the set can still be a function.
Which ordered pairs is a solution of the given system of linear equations?
That would depend on the given system of linear equations which have not been given in the question
What is the relationship of the ordered pairs and is the function linear or nonlinear?
the ordered pairs are: (1,-9) (2,-8) (3,-5) (4,0) please just improve this answer. i need help with algebra so much! anyone know a great tutor???
How may ordered pairs are in a linear graph?
Each ordered pair is made up of two numbers. A linear graph has an infinite number of pairs. An easy way to see this is look at the line y=x. This is a linear graph and any two of the same numbers will work! So there are an infinite number of ordered pairs.
How are ordered pairs and ratios similar?
You can write ordered pairs as ratios to determine if two sets of ordered pairs form a linear or non-linear relationship. In a table of x,y values, the ordered pairs are listed as the x value first, then the corresponding y value. Remove from the table and write as a ratio of x over y, (or y over x, if you like). In a linear relationship, all the ratios of x over y, (or y over x) are equivalent.
What is a rule for the function identified by this set of ordered pairs?
You didn't show the Ordered Pairs so there is no way this question could be answered.
Relationship can also be represented by a set of ordered pairs called a?
Relationship can also be represented by a set of ordered pairs called a function.
What is the function in algebra of ordered pairs?
The function in algebra of ordered pairs is function notation. For example, it would be written out like: f(x)=3x/4 if you wanted to know three fourths of a number.
What is the term use to to describe any set of ordered pairs?
A relation is defined as a set of ordered pairs. A function is a special kind of relation ...
What is a function as ordered pairs?
A ordered pair is one of many ways in which a function may be defined. The function maps the element in the first position of an ordered pair to the second element in that pair.
