4.1k views
2 votes
0 50

2 313
4 1950
6 12,210
8 76,300
10 476,800
Which model for V(t) ,the number of views, t ,months after it's uploaded, best fits the data?
Choose 1 answer:
V(t)=50+263⋅t
V(t)=50+400,500⋅t
V(t)=50⋅(6.25)^t
V(t)=50⋅(2.5)^t

User Nohat
by
9.0k points

1 Answer

4 votes

Answer:

It's difficult to determine the best model for the given data without additional context or information on the nature of the views (e.g. is it a viral video, a niche topic, etc.). However, we can use the data to evaluate each model and see which one provides the best fit.

We can start by plotting the data points on a graph with time (t) on the x-axis and views (V) on the y-axis. From the given data, we have the following points:

(0, 50), (2, 313), (4, 1950), (6, 12210), (8, 76300), (10, 476800)

Plotting these points, we can see that the data seems to be exponential in nature, with a steep increase in views over time.

Using this observation, we can eliminate the first two models since they are linear, and the data does not seem to follow a linear pattern.

The third model, V(t) = 50 * (6.25)^t, seems to be too steep and does not fit the data well.

The fourth model, V(t) = 50 * (2.5)^t, appears to be a better fit for the data, as it captures the exponential growth pattern we observe. This model has a growth factor of 2.5, which means that the number of views is increasing by a factor of 2.5 each month.

Therefore, the best model for the given data is:

V(t) = 50 * (2.5)^t.

Step-by-step explanation:

User Atul Stha
by
8.3k points
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