I've been stuck on this for the past 3 days any help is appreciated, also with an explaination to each answer (:

Social Sharing

You and your partner will each study 2 student scenarios to see how social media spreads. Four student scenarios are described in the table below. Work together with your partner to decide on who will study which two students.

Student

Harrison

Anita

Juan

Krista

Description

Harrison shared his video with 7 friends. His friends continued to share it, doubling the number of viewers each day.

Anita shared her photo with 41 followers. Each of them shared it with 2 friends, doubling the number of viewers each day.

Juan shared his post with 4 friends, who each shared it with 4 more friends. They continued sharing at the same rate.

Krista shared her photo with 6 friends, who each shared it with 3 friends. This pattern continued.

Social Media Shares

f(x) = 7(2)x

Day Viewers

0 41

1 82

2 164

Juan shared his post with 4 friends, who each shared it with 4 more friends. They continued sharing at the same rate.

f(x) = 6(3)x

State which two students you are studying so your instructor knows for whom each partner is responsible.

Provide an exponential function representing Anita's social media shares. (2 points)

Type your answer here.

Provide an exponential function representing Juan's social media shares. (2 points)

Type your answer here.

Using the functions for each student, predict how many shares each student's post will have received on Day 3 and then on Day 10. Justify your answers. (4 points)

Type your answer here.

Based on your results, which student's post travels the fastest? How is this shown in the equation form of the functions? (1 point)

Type your answer here.

If you had to choose, would you prefer a post with fewer friends initially but more shares or more friends initially but fewer shares? Does your partner agree or disagree? Can you think of reasons why more or fewer shares are preferable? Justify your answer with your calculations from previous questions. (1 point)

Type your answer here.