100
alexis runs a small business and creates recordings of her friend’s skateboard stunts. she puts the recordings onto instagram. she currently has 100 instagram followers. if the number of followers grows at a rate of 1% every 12 hours. the following function represents this situation.

f(x) = f(1. + r)^t where f is the number of initial followers and r is the grown rate and t is time.

2) alexis hopes to eventually have 1,000,000 followers, how long will it take her to reach this level of followers.

#days since upload 0 10 20 50 100 300 500

number of instagram followers

There is no specific requirement in the question, but I'm assuming you need to compute the time needed for Alexis reach 1,000,000 Instagram followers

Step-by-step explanation:

Exponential Growth

When the number of observed elements grows as the previous value multiplied by a constant ratio, we have exponential growth. The formula to model such situations is

Where is the initial value of f, 1 + r is the constant ratio, and t is the time expressed in half days (12 hours)

The initial value is 100 Instant followers, thus:

We need to know when the number of followers will reach 1,000,000. Setting up the equation

Simplifying by 100

Taking logarithms

Solving for t

periods of 12 hrs

the equation cos(35) =a/25 can be used to find the length of bc what is the length of bc? round to the nearest tenth

step-by-step explanation: