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katovenus [111]
3 years ago
10

City A had a population of 175,000 residents in 2018. The population is increasing at a rate of 10% per year. City B has a popul

ation that can be modeled B(t) = 350,000(0.97)t where t represents the number of years since 2018.
What is the initial population of City A?
What is the growth rate of City A?
What function model for the population of City B?
Does the model for B(t) represent an exponential growth or decay?
Mathematics
1 answer:
romanna [79]3 years ago
8 0

Answer:

Fun fact actually really really  sad fact I don't know the answer

Step-by-step explanation:

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Step-by-step explanation:

This is a classic puzzle!

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8 0
3 years ago
Find the coordinates of the midpoint of HX given that H(-1,3) and X(7,-1).
Elis [28]
A. find the average of both x's for the x value, and the average of both y's for the y value. (-1+7)=3  (3+(-1))=1
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3 years ago
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Ostrovityanka [42]

Answer:

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Step-by-step explanation:

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3 years ago
colby and jaquan are growing bacteria in an experiment in a laboratory. Colby starts with 50 bacteria in his culture and the num
kaheart [24]
To get started, we will use the general formula for bacteria growth/decay problems:

A_{f} =  A_{i} ( e^{kt} )

where: 
A_{f} = Final amount
A_{i} = Initial amount
k = growth rate constant
t = time


For doubling problems, the general formula can be shortened to:

kt = ln(2)

Now, we can use the shortened formula to calculate the growth rate constant of both bacteria:

Colby (1):
k_{1} = ln(2)/t
k_{1} = ln(2)/2 = 0.34657 per hour

Jaquan (2):
k_{2} = ln(2)/t
k_{2} = ln(2)/3 = 0.23105 per hour

Using Colby's rate constant, we can use the general formula to calculate for Colby's final amount after 1 day (24 hours).

Note: All units must be constant, so convert day to hours.

A_{f1} = 50( e^{0.34657(24)})
A_{f1} = 204,800

Remember that the final amount for both bacteria must be the same after 24 hours. Again, using the general formula, we can calculate the initial amount of bacteria that Jaquan needs:

A_{f2} = 204,800 =  A_{i2} ( e^{0.23105(24)} )
A_{i2} = 800

3 0
3 years ago
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Mkey [24]
5*7/10= 7/2 =3.5 which lies between 3 and 4.
7 0
3 years ago
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