Apopulation of beatles increases by 5% every year if at the start of the year the population is at 10,000 beatles what will its population be after three years at the end of the third year the population of beatles will be blank

Explanation:

Your first problem is to figure out the formula to use.

You have an initial population P₀ = 10 000.

The population P increases by 5 %, that is, by a factor of 1.05.

Each year, you multiply the population of the previous year by 1.05.

This gives you a geometric series, for which the general formula is

 P = P₀rⁿ

P₀ = 10 000

 r = 1.05, the common ratio from one year to the next

n = the number of years from now

The formula for your population is then

P = 10 000(1.05)ⁿ

If n = 3

P = 10 000(1.05)³ = 10 000 × 1.1576 = 11 576

they each offer a fresh glut of resources to the organisms that can arrive and exploit them. as individuals and new species continue to appear, they actively and passively alter the environment. competition for shared resources increases, local abiotic and biotic conditions shift, and the relative abundances of species change accordingly. the process is called ecological succession, and it is one of the earliest and most well-known concepts in ecology.

equal distribution i think.