[img]data:image/png;base64,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[/img]

What do you notice about the difference from year to year?[br]

If there are [math]n[/math] stores one year, how many stores will there be a year later?

What do you notice about the difference every 3 years?[br]

If there are [math]n[/math] stores one year, how many stores will there be 3 years later?

What do you notice about the difference from year to year?[br]

What do you notice about the factor from year to year?[br]

If there are [math]n[/math] stores one year, how many stores will there be a year later?[br]

What do you notice about the difference every 3 years?[br]

What do you notice about the factor every 3 years?[br]

If there are [math]n[/math] stores one year, how many stores will there be 3 years later?[br]

Come up with a plan for the company to achieve this where it adds the same number of stores each year.

Come up with a plan for the company to achieve this where the number of stores multiplies by the same factor each year. (Note that you might need to round the outcome to the nearest whole store.)

[list][*][size=150]Situation 1: A person has 80 followers on social media. The number of followers triples each year. How many followers will she have after 4 years?[br][/size][/*][*][size=150]Situation 2: A tank contains 80 gallons of water and is getting filled at rate of 3 gallons per minute. How many gallons of water will be in the tank after 4 minutes?[br][/size][/*][/list][size=150][br]Match each representation (a table or an expression) with one situation. Be prepared to explain how the table or expression answers the question.[br][/size][br][math]80\cdot3\cdot3\cdot3\cdot3[/math]

[img]data:image/png;base64,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[/img]

[math]80+3+3+3+3[/math]

[math]80+4\cdot3[/math]

[img]data:image/png;base64,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[/img]

[math]80+3+3+3+3[/math]

What do you notice about the population differences from month to month?[br]

If there are [math]n[/math] ants one month, how many ants will there be a month later?

[size=150]A hose is turned on, and it fills the pool at a rate of 24 gallons per minute. [/size][br]Which expression represents the amount of water in the pool, in gallons, after 8 minutes?

Select [b]all[/b] expressions that represent the population of the city after 5 decades. 

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Does the height of the water increase by the same factor each minute? Explain how you know.[br]

Bank account D starts with $1,000 and grows by $500 each week. When will account C contain more money than account D? Explain your reasoning.

[size=150]For example, [math]C(10:15)=\text{Biology}[/math].[/size][br][br][size=100]Write three sample input-output pairs for [math]C[/math].[/size]

Does each input to [math]C[/math] have exactly one output? Explain how you know.[br]

Explain why [math]C[/math] is a function.[br]

Use it to estimate the rent price after 8 years. Show your reasoning.

Use the best fit line to estimate the number of years it will take the rent price to equal $2,500. Show your reasoning.[br][br]