Question

HELP

Answer 1

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

the summation of 880 times one fourth to the i minus 1 power, from i equals 1 to infinity. ; the sum is divergent
the summation of 880 times one fourth to the i minus 1 power, from i equals 1 to infinity. ; the sum is 1,173
the summation of 880 times one fourth to the i power, from i equals 1 to infinity. ; the series is divergent
the summation of 880 times one fourth to the i power, from i equals 1 to infinity. ; the sum is 1,173

@Miss_Panda

Answer 2

What do u think so far.. Ur educated guess?

Answer 3

I put D so far

Answer 4

Ok.

Answer 5

Not the answer tho

Answer 6

Oh okay

Answer 7

My answer would be the summation of 880 times one fourth to the i minus 1 power, from i equals 1 to infinity. ; the sum is 1,173 But to make sure i'll ask @sleepyjess

Answer 8

@chycora

Answer 9

Where did this question come from?

Answer 10

A worksheet for school

Answer 11

Oh, ok

Answer 12

yes

Answer 13

While we are waiting can you confirm if my answer is correct?

Given the exponential equation 3x = 27, what is the logarithmic form of the equation in base 10?

x = log base 10 of 3, all over log base 10 of 27
x = log base 10 of 27, all over log base 10 of 3
x = log base 2 of 3, all over log base 2 of 27
x = log base 2 of 10, all over log base 2 of 3

I picked B

Answer 14

@chycora

Answer 15

srry guys i can't help right kn i gt a ton of hw myself so i am so srry but nt today

Answer 16

Okay, thats ok, thank you

Answer 17

yw so srry tho

Answer 18

ok thank you anyway @chycora