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cricket20 [7]
4 years ago
12

A city’s population, P, is modeled by the function P(x) = 78,500( 1.02 )x where x represents the number of years after the year

2000.
The population of the city in the year 2000 was . The population increases by % each year. Enter your answers in the boxes.
Mathematics
1 answer:
serg [7]4 years ago
6 0
I presume this is meant to be exponential.

When f(x) = a(b)^x, a represents the starting value, b represents change, and x represents time.

The population began in 2000 (x = 0). This makes the equation equal to 78,500, which is your starting value and population in 2000.

1.02 means that the initial value is multiplied by 1.02 or 102% each year. Therefore, there is a 2% increase.
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We have $10,000 to invest for 44 months. How much money will we have if we put the money into an account that has an annual inte
polet [3.4K]
A = p(1 + r/n)^nt
p = principal
r = rate, change to a decimal
n = number of times it is compounded per year
t = time in years
A = 10,000(1 + .055/12)^(12*(44/12))
Since the time is in months and the formulas is in years, I put the (44/12) to represent the time. This will actually simplify to 44.
A = 10,000(1 + .055/12)^(44)
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3 0
3 years ago
If 40% of the people at the gym are women how many people are at the gym if there are 12 women
zubka84 [21]
There are 30 people at the gym
hope that helps

7 0
4 years ago
Read 2 more answers
Let r vary directly with s and inversely with t. Which equation represents this equation? Assume that a is a constant.
andrew11 [14]
\bf \qquad \qquad \textit{combined variation}
\\\\
\begin{array}{llll}
\textit{\underline{y} varies directly with \underline{x}}\\
\textit{and inversely with \underline{z}}
\end{array}\implies y=\cfrac{kx}{z}\impliedby 
\begin{array}{llll}
k=constant\ of\\
\qquad  variation
\end{array}\\\\
-------------------------------\\\\
\stackrel{\textit{\underline{r} varies directly with \underline{s} and inversely with \underline{t}}}{r=\cfrac{ks}{t}\qquad \textit{ and since a = k}\qquad  r=\cfrac{as}{t}}
7 0
3 years ago
Covert 77 1/2% to a fraction in lowest term
Elodia [21]

77\frac{1}{2} \% converted to fraction in lowest terms is \frac{31}{40}

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

Given that we have to convert 77\frac{1}{2} \% to fraction in lowest terms

Let us first convert the mixed fraction 77\frac{1}{2}

Multiply the whole number part by the fraction's denominator.

Add that to the numerator.

Then write the result on top of the denominator.

Therefore,

77\frac{1}{2} \% = \frac{77 \times 2+1}{2} \% = \frac{155}{2} \%

\frac{155}{2} \% = 77.5 \%

Now convert 77.5 % to fraction

So we have to convert percentage to fraction

Divide the percentage by 100 to get a decimal number

77.5 \% = \frac{77.5}{100} = 0.775

Use that decimal number as the numerator of a fraction. Put a 1 in the denominator of the fraction

Count the number of places to the right of the decimal. If you have x decimal places then multiply numerator and denominator by 10^x

0.775 = \frac{0.775}{1} \times \frac{1000}{1000} = \frac{775}{1000}

Simplify and reduce the fraction to lowest terms

\rightarrow \frac{775}{1000} = \frac{31}{40}

Thus the given percentage is converted to fraction in lowest terms

7 0
3 years ago
I am not sure if this is right but some one<br> help me
nadezda [96]

Answer:

you are right

Step-by-step explanation:

5 0
3 years ago
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