IM 6.7.3 Practice: Comparing Positive and Negative Numbers

Decide whether each inequality statement is true or false.
[math]-5>2[/math]
Explain your reasoning.
[math]3>-8[/math]
Explain your reasoning.
[math]-12>-15[/math]
Explain your reasoning.
[math]-12.5>-12[/math]
Explain your reasoning.[br]
Here is a true statement: [math]-8.7<-8.4[/math]. Select [b]all [/b]of the statements that are equivalent to [math]-8.7<-8.4[/math].
Plot each of the following numbers on the number line. Drag the label to each point with its numeric value.
The table shows five states and the lowest point in each state.
[img]data:image/png;base64,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[/img][br][br]Put the states in order by their lowest elevation, from least to greatest.
Each lap around the track is 400 meters.
How many meters does someone run if they run 2 laps?
How many meters does someone run if they run 5 laps?
How many meters does someone run if they run [math]x[/math] laps?
If Noah ran 14 laps, how many meters did he run?
If Noah ran 7,600 meters, how many laps did he run?
A stadium can seat 16,000 people at full capacity.
If there are 13,920 people in the stadium, what percentage of the capacity is filled? Explain or show your reasoning.
What percentage of the capacity is not filled?
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Information: IM 6.7.3 Practice: Comparing Positive and Negative Numbers