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First assume that the relationship is linear rather than the table. If the table is linear but the relationship is non-linear it is a very different and very difficult task. Suppose, next, that you have two sets of values: inputs (x) and outputs (y). Also, you must have at least two rows of data for different inputs.
So, given that there at at least two sets of data, suppose they are as follows:
x1 gets mapped to y1
and
x2 gets mapped to y2
Then calculate m = (y2-y1)/(x2-x1)
and c = y - mx for any x-y combination from the table.
The rule is y = mx + c.
First assume that the relationship is linear rather than the table. If the table is linear but the relationship is non-linear it is a very different and very difficult task. Suppose, next, that you have two sets of values: inputs (x) and outputs (y). Also, you must have at least two rows of data for different inputs.
So, given that there at at least two sets of data, suppose they are as follows:
x1 gets mapped to y1
and
x2 gets mapped to y2
Then calculate m = (y2-y1)/(x2-x1)
and c = y - mx for any x-y combination from the table.
The rule is y = mx + c.
First assume that the relationship is linear rather than the table. If the table is linear but the relationship is non-linear it is a very different and very difficult task. Suppose, next, that you have two sets of values: inputs (x) and outputs (y). Also, you must have at least two rows of data for different inputs.
So, given that there at at least two sets of data, suppose they are as follows:
x1 gets mapped to y1
and
x2 gets mapped to y2
Then calculate m = (y2-y1)/(x2-x1)
and c = y - mx for any x-y combination from the table.
The rule is y = mx + c.
First assume that the relationship is linear rather than the table. If the table is linear but the relationship is non-linear it is a very different and very difficult task. Suppose, next, that you have two sets of values: inputs (x) and outputs (y). Also, you must have at least two rows of data for different inputs.
So, given that there at at least two sets of data, suppose they are as follows:
x1 gets mapped to y1
and
x2 gets mapped to y2
Then calculate m = (y2-y1)/(x2-x1)
and c = y - mx for any x-y combination from the table.
The rule is y = mx + c.
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ProfessorFirst assume that the relationship is linear rather than the table. If the table is linear but the relationship is non-linear it is a very different and very difficult task. Suppose, next, that you have two sets of values: inputs (x) and outputs (y). Also, you must have at least two rows of data for different inputs.
So, given that there at at least two sets of data, suppose they are as follows:
x1 gets mapped to y1
and
x2 gets mapped to y2
Then calculate m = (y2-y1)/(x2-x1)
and c = y - mx for any x-y combination from the table.
The rule is y = mx + c.
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What are the three views of a function?
rule, table of values and graph
How do you create a table of values for each rule with at least four values for x?
For each rule draw a table with 5 rows and 2 columns. At the top of each table write a caption denoting which rule applies to that particular table. In the top row of each table write the letter "X" in the first column and the letter "Y" in the second column. Now for each table in the first column in rows 2,3,4, and 5 write the values of X that apply to the experiment. Now apply the rule for each value of X for a particular table (particular rule) and write the value of Y (obtained by observation or calculation) in the corresponding column
What is cram rule Mathematics?
Cramer's Rule is a method for using Matrix manipulation to find solutions to sets of Linear equations.
What are the advantages in using a rule for a function rather than listing function values in a table?
If the domain is infinite, it is not possible to list the function.
What is the purpose of Cramer's rule?
In math, the purpose of Cramer's rule is to be able to find the solution of a system of linear equations by using determinants and matrices. Cramer's rule makes it easy to find a system of equations that have many unknown variables.
