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jolli1 [7]
3 years ago
15

The initial population of a town is 3900, and it grows with a doubling time of 10 years. What will the population be in 8 years.

What will the population be in 8 years? What will the population be in 8 years?
This is the problem, I am trying to get the formula for 2 t/T double? The help me solve and example don't show me how to work the problem, it just gives the answer 2 14/8 double ~=~ 2 t/T double, i don't know how the answer is found,
Mathematics
2 answers:
MA_775_DIABLO [31]3 years ago
7 0

the initial population of a town is 3300

after 10 years: 3300 + 3300*(10/10) = 6600

after 12 years: 6600 + 6600*(2/10) = 7920

Montano1993 [528]3 years ago
5 0

Answer:

5746

Step-by-step explanation:

Given that the initial population of a town is 3900, and it grows with a doubling time of 10 years.

i.e. population grows exponentially as

P(t) = 3900 (2)^{\frac{t}{10} }

Using this we can calculate population for 8 years

P(8) = 3900(2)^{\frac{8}{10} } \\=5745.63\\~5746

Population in 8 years is 5746

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the terms in the sequence increase by the same amount each time ? ? 17 ? ? 29 a)work out the missing terms b)work out in terms o
JulijaS [17]

Answer:

The missing terms are 9,13,21 and 25

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Step-by-step explanation:

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Now is this sequence arithmetic or geometric?

Since it increases by the same amount each time, then it is an arithmetic sequence.

Mathematically the third term in an arithmetic sequence with first term a and common difference d is ;

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While for the sixth term, we have

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The equations are obtainable for the nth term of an arithmetic sequence which can be written as;

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