The population of a local species of beetle can be found using an infinite geometric series where a1 = 880 and the common ratio is one forth. write the sum in sigma notation and calculate the sum (if possible) that will be the upper limit of this population.

Given : The population of a local species of beetle can be found using an infinite geometric series where a1 = 880 and the common ratio is one forth.

To Find: Write the sum in sigma notation and calculate the sum (if possible) that will be the upper limit of this population.

Solution:

Since we are given that it is an infinite geometric series

So, to find the sum in sigma notation and calculate the sum (if possible) that will be the upper limit of this population.

And we need to calculate the sum that will be the upper limit of this population:

Hence the sigma  notation is and the sum is 1173.3.

step-by-step explanation:

its an acute right triangle

step-by-step explanation: