You’re scrolling through Instagram and you notice that a lot of people are posting selfies. This piques yourcuriosity and you want to estimate the percentage of photos on Instagram that are selfies.(a) (5 points) Is there a “ground truth” for the percentage of selfies on Instagram? Why or why not?(b) (5 points) Is it possible to estimate the ground truth percentage of selfies on Instagram?Irrespective of your answer to the previous question, you decide to pull up n = 250 randomly chosenphotos from your friends’ Instagram accounts and find that 32% of these photos are selfies.(c) (15 points) Determine which of the following is an observation, a variable, a sample statistic (valuecalculated based on the observed sample), or a population parameter.• A photo on Instagram.• Whether or not a photo is a selfie.• Percentage of all photos on Instagram that are selfies.• 32%.(d) (5 points) Based on the sample you collected, do you think 32% is a reliable ballpark estimate for theground truth percentage of all Instagram photos that are selfies? Justify your answer.

Holt Mcdougal Larson Pre-algebra: Student Edition 2012
1st Edition
ISBN:9780547587776
Author:HOLT MCDOUGAL
Publisher:HOLT MCDOUGAL
Chapter1: Variables, Expressions, And Integers
Section1.7: Multiplying And Dividing Integers
Problem 1E
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You’re scrolling through Instagram and you notice that a lot of people are posting selfies. This piques your
curiosity and you want to estimate the percentage of photos on Instagram that are selfies.
(a) (5 points) Is there a “ground truth” for the percentage of selfies on Instagram? Why or why not?
(b) (5 points) Is it possible to estimate the ground truth percentage of selfies on Instagram?
Irrespective of your answer to the previous question, you decide to pull up n = 250 randomly chosen
photos from your friends’ Instagram accounts and find that 32% of these photos are selfies.
(c) (15 points) Determine which of the following is an observation, a variable, a sample statistic (value
calculated based on the observed sample), or a population parameter.
• A photo on Instagram.
• Whether or not a photo is a selfie.
• Percentage of all photos on Instagram that are selfies.
• 32%.
(d) (5 points) Based on the sample you collected, do you think 32% is a reliable ballpark estimate for the
ground truth percentage of all Instagram photos that are selfies? Justify your answer.

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