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1. |
The table below shows the population in the state of Illinois for the past 100 years, in 10-year increments. Find an exponential function I for which the input is the years after 1900, t, and the output is the approximate population of Illinois in that year. |
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A. |
I (t) = 1,650,710(0.12t) |
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B. |
I (t) = 5,336,159(1.01t) |
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C. |
I (t) = 1.01(5,336,159t) |
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D. |
I (t) = 1,650,710 (2.65t) |
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Hint |
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2. |
The table below shows the population in the state of Illinois for the past 100 years, in 10-year increments. Predict the population in the year 2010. |
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A. |
12,565,300 |
B. |
15,795,102 |
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C. |
14,001,524 |
D. |
14,875,967 |
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Hint |
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3. |
Joseph bakes many plates of cookies to sell at the bake sale once a month. He found that the amount of money he received for selling the cookies depended on the price he asked. He created the graph below to estimate his revenue (money received) on a single day for any price. Approximately what price gives the greatest revenue for a single day? |
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A. |
$16 |
B. |
$15 |
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C. |
$32 |
D. |
$20 |
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Hint |
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4. |
Joseph bakes many plates of cookies to sell at the bake sale once a month. He found that the amount of money he received for selling the cookies depended on the price he asked. He created the graph below to estimate his revenue (money received) on a single day for any price. For what price(s) can get Joseph a revenue of about $100. |
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A. |
$26 |
B. |
$8.50 |
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C. |
none of the above |
D. |
$8.50, $26 |
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Hint |
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5. |
Joseph bakes many plates of cookies to sell at the bake sale once a month. He found that the amount of money he received for selling the cookies depended on the price he asked. He created the graph below to estimate his revenue (money received) on a single day for any price. Approximately what is the greatest revenue Joseph can obtain? |
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A. |
$153 |
B. |
$160 |
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C. |
$60 |
D. |
$32 |
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Hint |
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