The problem provides a table showing the number of views for two TikTok videos, Video A and Video B, over the first four days (Day 0 to Day 3). The goal is to describe the growth of each video's views.

1. Problem Description

The problem provides a table showing the number of views for two TikTok videos, Video A and Video B, over the first four days (Day 0 to Day 3). The goal is to describe the growth of each video's views.

2. Solution Steps

Let's analyze the growth of views for each video separately.

Video A:

- Day 0: 500 views

- Day 1: 1000 views

- Day 2: 2000 views

- Day 3: 4000 views

The views are doubling each day. We can express this as an exponential growth. The formula for exponential growth is:

$y = a * b^x$

Where:

$y$ is the number of views on day $x$

$a$ is the initial number of views

$b$ is the growth factor

$x$ is the day number

In this case, $a = 500$ and $b = 2$. So the formula for Video A is:

$y = 500 * 2^x$

Video B:

- Day 0: 8000 views

- Day 1: 14000 views

- Day 2: 20000 views

- Day 3: 26000 views

The views are increasing by 6000 each day. This can be expressed as a linear growth. The formula for linear growth is:

$y = mx + c$

Where:

$y$ is the number of views on day $x$

$m$ is the rate of increase

$x$ is the day number

$c$ is the initial number of views.

In this case, $m = 6000$ and $c = 8000$. So the formula for Video B is:

$y = 6000x + 8000$

The growth of Video A is exponential (doubling each day).

The growth of Video B is linear (increasing by 6000 views each day).

3. Final Answer

Video A's views grow exponentially, doubling each day. Video B's views grow linearly, increasing by 6000 each day.