I'm having a hard time with these questions. Especially since the reading we are given in class doesn't really go over this. A local biologist needs a program to predict population growth. The inputs would be: The initial number of organisms, as an int The rate of growth (a real number greater than 1), as a float The number of hours it takes to achieve this rate, as an int A number of hours during which the population grows, as an int For example, one might start with a population of 500 organisms, a growth rate of 2, and a growth period to achieve this rate of 6 hours. Assuming that none of the organisms die, this would imply that this population would double in size every 6 hours. Thus, after allowing 6 hours for growth, we would have 1000 organisms, and after 12 hours, we would have 2000 organisms. Write a program that takes these inputs and displays a prediction of the total population. An example of the program input and output is shown below: Enter the initial number of organisms: 10 Enter the rate of growth [a real number > 1]: 2 Enter the number of hours to achieve the rate of growth: 2 Enter the total hours of growth: 6 The total population is 80
I'm having a hard time with these questions. Especially since the reading we are given in class doesn't really go over this.
A local biologist needs a
- The initial number of organisms, as an int
- The rate of growth (a real number greater than 1), as a float
- The number of hours it takes to achieve this rate, as an int
- A number of hours during which the population grows, as an int
For example, one might start with a population of 500 organisms, a growth rate of 2, and a growth period to achieve this rate of 6 hours. Assuming that none of the organisms die, this would imply that this population would double in size every 6 hours. Thus, after allowing 6 hours for growth, we would have 1000 organisms, and after 12 hours, we would have 2000 organisms.
Write a program that takes these inputs and displays a prediction of the total population.
An example of the program input and output is shown below:
Enter the initial number of organisms: 10
Enter the rate of growth [a real number > 1]: 2
Enter the number of hours to achieve the rate of growth: 2
Enter the total hours of growth: 6 The total population is 80
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