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The graph was a representation of how the coordinates were flip to create the points we came up with.

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We learned how to turn the perimeter vs. length table into an equation and how to create and find asymptotes. We also learned how to write data in a table into an equation through graphs.

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Equation for perimeter vs. length

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asymptotes for perimeter vs. length

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We were given the responsibility of creating a rectangular dance floor for you sister's wedding. We were given 72 square titles that measure one meter on each side.

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The graph of our factored points looks like this! The graph does not cross the x-axis or the y-axis.

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We started by taking the factors of 72 and came up with this data.

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Our modeled dated in an equation!

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Using the equation we came up with, this is our new graph which is practically the same as our plotted points graph.

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This is the second design we came up with in order to use the least amount of edge pieces.

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These perimeters leave us using the MOST amount of edge peices.

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These perimeters leave us using the MOST amount of edge peices.

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In order to give our equations asymptotes we had to follow the rules. We came up with x=0 along with y=0 because the lines will continue to get closer and closer to the x and y axis but will never cross them.

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Table of Length vs. Perimeter :)

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Within the data for the table, as the Length grows so does the perimeter.

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The graph for Length vs. Perimeter shows an exponential growth.