Question

A village has a population of 2000 and is currently growing at a rate of 3.7%...

A village has a population of 2000 and is currently growing at a rate of 3.7% per annum. If growth stays constant, what will the population be in 2 years’ time?

Homework Answers

Answer #1

A village has population of 2000 and is currently growing at a rate of 3.7℅ per annum. Growth is given to be constant. We have to calculate what will be the population in 2 year's time.

First we will calculate population in next 1 year. Growth rate is 3.7℅ so we will calculate 3.7℅ of 2000 as

2000×(3.7/100) =74 so the population in next one year would be 2000+74= 2074.

Growth rate is constant so population in next two year would increase by 3.7℅ of 2074 which is

2074×(3.7/100) = 76.7380

So population in two year's time is 2074+76.7380=2150.738

So the population in 2 year's time would be 2151 (approximately).

This answers your question. If you understood, please rate positively.

Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
Today, Malorie takes out a 10-year loan of $200,000, with a fixed interest rate of 3.7%...
Today, Malorie takes out a 10-year loan of $200,000, with a fixed interest rate of 3.7% per annum compounding monthly for the first 3 years. Afterwards, the loan will revert to the market interest rate. Malorie will make monthly repayments over the next 10 years, the first of which is exactly one month from today. The bank calculates her current monthly repayments assuming the fixed interest rate of 3.7% will stay the same over the coming 10 years. (d) After...
Q1In May 2020, the world population was 7.8 billion and was growing at a rate of...
Q1In May 2020, the world population was 7.8 billion and was growing at a rate of 1.08 percent. Project what the world population would be in 2025, 2050, and 20100 at this constant growth rate. Type all work and your final answers here. Question 1-2: Given a 2011 population of 7 billion and a 2020 population of 7.8 billion, calculate the average annual growth rate over that 9-year period. Type all work and your final answer here. Question 1-3: At...
XYZ has been growing at a rate of 30% per year in recent years. This same...
XYZ has been growing at a rate of 30% per year in recent years. This same supernormal growth is expected to last for another two years (30% for Year 0 to Year 1 and Year 1 to Year 2), then at a constant rate of 10% thereafter. b) Now assume that XYZ’s period of supernormal growth is to last another 5 years rather than 2 years. How would this affect its price, dividend yield and capital gains yield? Please provide...
A city had a population of 7,777 at the beginning of 1954 and has been growing...
A city had a population of 7,777 at the beginning of 1954 and has been growing at 8.4% per year since then. Find the size of the city at the beginning of 2000. During what year will the population of the city reach 8,731,489?
A city had a population of 7,777 at the beginning of 1954 and has been growing...
A city had a population of 7,777 at the beginning of 1954 and has been growing at 8.4% per year since then. Find the size of the city at the beginning of 2000. During what year will the population of the city reach 8,731,489?
The population of a region is growing exponentially. There were 20 million people in 1980 (when...
The population of a region is growing exponentially. There were 20 million people in 1980 (when t=0) and 70 million people in 1990. Find an exponential model for the population (in millions of people) at any time tt, in years after 1980. P(t)= What population do you predict for the year 2000? Predicted population in the year 2000 = million people. What is the doubling time? Doubling time = years.
The population of a region is growing exponentially. There were 35 million people in 1980 (when...
The population of a region is growing exponentially. There were 35 million people in 1980 (when t=0) and 70 million people in 1990. Find an exponential model for the population (in millions of people) at any time t, in years after 1980. P(t)= What population do you predict for the year 2000? Predicted population in the year 2000 = million people. What is the doubling time? Doubling time = years.
The fox population in a certain region has a continuous growth rate of 5 percent per...
The fox population in a certain region has a continuous growth rate of 5 percent per year. It is estimated that the population in the year 2000 was 23600. (a) Find a function that models the population t years after 2000 (t=0 for 2000) (b) Use the function from part (a) to estimate the fox population in the year 2008.
Requirement 1a. A. In​ 2000, the population of a country was approximately 5.63 million and by...
Requirement 1a. A. In​ 2000, the population of a country was approximately 5.63 million and by 2060 it is projected to grow to 11 million. Use the exponential growth model A=A0 ekt in which t is the number of years after 2000 and A0 is in​ millions, to find an exponential growth function that models the data. B. By which year will the population be 7 million? Requirement 1b. The exponential models describe the population of the indicated​ country, A,...
Taussig Technologies Corporation (TTC) has been growing at a rate of 20% per year in recent...
Taussig Technologies Corporation (TTC) has been growing at a rate of 20% per year in recent years. This same growth rate is expected to last for another 2 years, then decline to 6% a) If D0=$1.6 and rs=10%, what is TTC’s stock worth today? What are its expected dividend, and capital gains yields at this time, that is, during Year 1? b) What will TTC’s dividend and capital gains yields be once its period of supernormal growth ends? c) Explain...