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Paul is planning to sell bottled water at the local carnival. Paul's profit (in dollars) from selling $b$ bottles of water is given by the formula $P(b) = 1.1b - 327$. Interpret the Slope in this situation. Paul's profit is increasing at a rate of

          Paul is planning to sell bottled water at the local carnival. Paul's profit (in dollars) from selling $b$ bottles of water is given by the formula $P(b) = 1.1b - 327$.
Interpret the Slope in this situation.
Paul's profit is increasing at a rate of
        
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Paul is planning to sell bottled water at the local carnival. Paul's profit (in dollars) from selling b bottles of water is given by the formula P(b) = 1.1b - 327.
Interpret the Slope in this situation.
Paul's profit is increasing at a rate of

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Elementary and Intermediate Algebra
Elementary and Intermediate Algebra
Alan S. Tussy, R. David Gustafson 5th Edition
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Paul is planning to sell bottled water at the local carnival. Paul's profit (in dollars) from selling b bottles of water is given by the formula P(b) = 1.1b - 327. Interpret the Slope in this situation. Paul's profit is increasing at a rate of Select an answer: V
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Transcript

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00:01 I'm not sure if your teacher expects you to give context to the problem with words or not.
00:08 But if we're looking at this problem and we know that i guess b is in the place of the independent variable, and then p would represent the dependent variable.
00:24 And you think about how slope is a lot of people just memorize that like change in y over change in x.
00:32 Well, in this problem, we're talking about change in p over change in x.
00:37 Sorry, change in b.
00:42 And so since b represents bottles of water and p stands for profit, then whatever the rate will be is the amount of profit per bottle...
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