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Parts 
A and 
B.





x
2
4
8
14
18



y
5
10
20
35
45




Part A
Graph the ordered pairs on the coordinate plane and draw the line that passes through them.
Part B
Does the graph represent a proportional relationship? Select the correct choices to complete a true statement.
The relationship 
◻ is

◻ is not
proportional because the graph
is
is not
a straight line that
passes through the origin.

Parts A \mathrm{A} and B \mathrm{B} .\newline\begin{tabular}{|c|c|c|c|c|c|}\newline\hline x \boldsymbol{x} & 22 & 44 & 88 & 1414 & 1818 \\\newline\hline y \boldsymbol{y} & 55 & 1010 & 2020 & 3535 & 4545 \\\newline\hline\newline\end{tabular}\newlinePart A\newlineGraph the ordered pairs on the coordinate plane and draw the line that passes through them.\newlinePart B\newlineDoes the graph represent a proportional relationship? Select the correct choices to complete a true statement.\newlineThe relationship \square is\newline \square is not\newlineproportional because the graph\newlineis\newlineis not\newlinea straight line that\newlinepasses through the origin.

Full solution

Q. Parts A \mathrm{A} and B \mathrm{B} .\newline\begin{tabular}{|c|c|c|c|c|c|}\newline\hline x \boldsymbol{x} & 22 & 44 & 88 & 1414 & 1818 \\\newline\hline y \boldsymbol{y} & 55 & 1010 & 2020 & 3535 & 4545 \\\newline\hline\newline\end{tabular}\newlinePart A\newlineGraph the ordered pairs on the coordinate plane and draw the line that passes through them.\newlinePart B\newlineDoes the graph represent a proportional relationship? Select the correct choices to complete a true statement.\newlineThe relationship \square is\newline \square is not\newlineproportional because the graph\newlineis\newlineis not\newlinea straight line that\newlinepasses through the origin.
  1. Graph Points and Connect Line: Part A: Graph the ordered pairs on the coordinate plane. Plot the points (2,5)(2, 5), (4,10)(4, 10), (8,20)(8, 20), (14,35)(14, 35), and (18,45)(18, 45) on a coordinate plane. Draw a line that connects these points.
  2. Check Proportional Relationship: Part B: Check if the graph represents a proportional relationship.\newlineTo determine if the relationship is proportional, check if the graph is a straight line that passes through the origin (0,0)(0,0).
  3. Analyzing the Graph: Analyze the graph.\newlineThe line drawn through the points does not pass through the origin; it starts at (2,5)(2, 5).
  4. Conclusion on Proportionality: Conclusion on proportionality. Since the graph is a straight line but does not pass through the origin, the relationship is not proportional.

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