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ziro4ka [17]
3 years ago
3

Suppose the expression a(b)n models the approximate number of people who visited an aquarium each day since an aquarium opened,

where a is the initial number of people who visited, b is the rate of increase in the number of people who visited each day, and n is the number of days since the aquarium opened. If the expression below models the number of visitors of a particular aquarium, what is the correct interpretation of the second factor? 63(1.3)^7
A. There were 9.1 times as many people who visited the aquarium on the 7th day as on the first day.
B. There were 10.2 times as many people who visited the aquarium on the 7th day as on the first day.
C. There were 1.3 times as many people who visited the aquarium on the 7th day as on the first day.
D. There were 6.27 times as many people who visited the aquarium on the 7th day as on the first day.
Mathematics
1 answer:
antiseptic1488 [7]3 years ago
3 0
The correct answer is Choice D.

If you evaluate the expression, 63(1.3)^7, you get 395. The starting value of the expression is 63.

Just take 395 divided by 63 to get 6.27. This is the number of times larger the population is on the 7th day.

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Answer:

Option E is correct.

t = In 8

Step-by-step explanation:

First of, we take the overall balance for the system,

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Rate of flow out of the tank = F = 2 m³/min

Component balance for the concentration.

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The rate of flow of salt coming into the tank be 2 g/m³ × 2 m³/min = 4 g/min

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But V = 2 m³

Rate of flow of salt out of the tank = Q g/min

The balance,

Rate of Change of the amount of salt in the tank = (rate of flow of salt into the tank) - (rate of flow of salt out of the tank)

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dQ/(Q - 4) = - dt

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In [(Q - 4)/(Q₀ - 4)] = - t

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In (Q - 4) = In (Q₀ - 4) - t

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In (Q - 4) = (In (16)) - t

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For Q to go less than or equal to 6g, we calculate the time it takes to get to 6 g of salt in the tank

In (Q - 4) = (In (16)) - t

t = In 16 - In (Q - 4)

t = In 16 - In (6 - 4)

t = In 16 - In (2)

t = In (16/2)

t = In 8

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