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Fantom [35]
4 years ago
12

The town of Springfield, USA has a population of 990099009900 people. The population is growing at a rate of 2.3\%2.3%2, point,

3, percent each year.
Which expression gives the town's population 555 years from now?
Choose 1 answer:
Mathematics
1 answer:
qwelly [4]4 years ago
6 0

Answer:

The expression is

y=9,900(1.023)^5

11,092\ people

Step-by-step explanation:

we know that

The equation of a exponential growth function is equal to

y=a(1+r)^x

where

y is the population

x is the number of years

r is the rate of change

a is the initial value or y-intercept

we have

a=9,900\\r=2.3\%=2.3/100=0.023

substitute the given values

y=9,900(1+0.023)^x

y=9,900(1.023)^x

For x=5 years

substitute in the exponential equation

y=9,900(1.023)^5

y=11,092\ people

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allochka39001 [22]

The water will last for 3 days

<em><u>Solution:</u></em>

Given that, village having a population of 4000, requires 150 litres of water per head per day

<em><u>Let us first find the volume of tank</u></em>

The tank measuring 20m x 15m x 6m

Length = 20 m

Breadth = 15 m

Height = 6 m

volume\ of\ tank = length \times breadth \times height

Volume\ of\ tank = 20 \times 15 \times 6 = 1800

Thus volume of tank is 1800 cubic meter

From given,

Water required per person per day = 150 liters

<em><u>Therefore, water required for 4000 people per day is:</u></em>

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Convert to meters

600000 \text{ liters } = 600000 \times \frac{1}{1000}\ m^3\\\\600000 \text{ liters } = 600\ m^3

<em><u>How many days will the water of this tank last?</u></em>

\text{Number of days water will last } = \frac{\text{volume of tank}}{\text{total water required per day}}

\text{Number of days water will last } = \frac{1800}{600} = 3

Thus the water will last for 3 days

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The amount of money that Carly would have left if she doesn't buy any packs of baseball cards is $20.

<h3>How to calculate the amount of money?</h3>

In order to calculate the amount of money that Carly would have left if she doesn't buy any packs of baseball cards, we would determine the cost of each baseball card as follows:

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Solving the simultaneous equations by elimination, we have:

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