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The coordinate plane is one way to represent pairs of numbers. The plane is made of a horizontal number line and a vertical number line that cross at 0.
Pairs of numbers can be used to describe the location of a point in the coordinate plane.
Point \(R\) is located at \((3,\text-2)\). This means \(R\) is 3 units to the right and 2 units down from \((0,0)\).
There is a proportional relationship between the diameter and circumference of any circle. The constant of proportionality is pi. The symbol for pi is \(\pi\).
This relationship can be represented with the equation \(C=\pi d\), where \(C\) represents the circumference and \(d\) represents the diameter. In the graph, pi can be seen as the value of \(C\) when the value of \(d\) is 1.
Some approximations for \(\pi\) are \(\frac{22}{7}\), 3.14, and 3.14159.
In a proportional relationship, the values for one quantity are each multiplied by the same number to get the values for the other quantity.
This table shows a proportional relationship between \(s\) and \(p\). Each value of \(p\) is 4 times a value of \(s\). This relationship can be written as \(p = 4s\).
| \(s\) | \(p\) |
|---|---|
| 2 | 8 |
| 3 | 12 |
| 5 | 20 |
| 10 | 40 |