IM Alg1.4.1 Practice: Describing and Graphing Situations

The relationship between the amount of time a car is parked, in hours, and the cost of parking, in dollars, can be described with a function.
Identify the independent variable and the dependent variable in this function.  [br]
Describe the function with a sentence of the form " __________is a function of __________ ."[br]
Suppose it costs $3 per hour to park, with a maximum cost of $12. Sketch a possible graph of the function. Be sure to label the axes.
Identify one point on the graph and explain its meaning in this situation.
The prices of different burgers are shown on this sign.
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[/img][br][br]Based on the information from the menu, is the price of a burger a function of the number of patties? Explain your reasoning.
[size=150]The distance a person walks, [math]d[/math], in kilometers, is a function of time, [math]t[/math], in minutes, since the walk begins.[/size][br][br]Select [b]all[/b] true statements about the input variable of this function.
It costs $3 per hour to park in a parking lot, with a maximum cost of $12.
Explain why the amount of time a car is parked is [i]not[/i] a function of the parking cost.
Here are clues for a puzzle involving two numbers.
[list][*]Seven times the first number plus six times the second number equals 31.[/*][*]Three times the first number minus ten times the second number is 29.[br][/*][/list][br]What are the two numbers? Explain or show your reasoning.
To keep some privacy about the students, a professor releases only summary statistics about student scores on a difficult quiz.
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[/img][br]Based on this information, what can you know about outliers in the student scores?
An airline company creates a scatter plot showing the relationship between the number of flights an airport offers and the average distance in miles travelers must drive to reach the airport.
[size=150]The correlation coefficient of the line of best fit is -0.52.[/size][br][br]Are they correlated? Explain your reasoning.[br]
Do either of the variables cause the other to change? Explain your reasoning.[br]
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Information: IM Alg1.4.1 Practice: Describing and Graphing Situations