Mathematics > Final Exam Review > Week 8 Questions and Answers MATH 225N MATH WITH 100% correct answers (All)

Week 8 Questions and Answers MATH 225N MATH WITH 100% correct answers

Document Content and Description Below

Week 8 Questions and Answers Performing Linear Regressions with Technology An amateur astronomer is researching statistical properties of known stars using a variety of databases. They collect ... the absolute magnitude or MV and stellar mass or M⊙ for 30 stars. The absolute magnitude of a star is the intensity of light that would be observed from the star at a distance of 10 parsecs from the star. This is measured in terms of a particular band of the light spectrum, indicated by the subscript letter, which in this case is V for the visual light spectrum. The scale is logarithmic and an MV that is 1 less than another comes from a star that is 10 times more luminous than the other. The stellar mass of a star is how many times the sun's mass it has. The data is provided below. Use Excel to calculate the correlation coefficient r between the two data sets, rounding to two decimal places. ________________________________________ Correct! You nailed it. ________________________________________ Yes that's right. Keep it up! ________________________________________ ________________________________________ Yes that's right. Keep it up! ________________________________________ ________________________________________ places. Perfect. Your hard work is paying off ? ________________________________________ Excel to calculate the correlation coefficient r between the two data sets. Round your answer to two decimal places. ________________________________________ Great work! That's correct. ________________________________________ ________________________________________ Well done! You got it right. ________________________________________ ________________________________________ Yes that's right. Keep it up! ________________________________________ Question The table shows data collected on the relationship between the time spent studying per day and the time spent reading per day. The line of best fit for the data is yˆ=0.16x+36.2. Assume the line of best fit is significant and there is a strong linear relationship between the variables. Studying (Minutes) 507090110 Reading (Minutes) 44485054 (a) According to the line of best fit, what would be the predicted number of minutes spent reading for someone who spent 67 minutes studying? Round your answer to two decimal places. ________________________________________ Yes that's right. Keep it up! ________________________________________ Reasonable Predictions Note that not all predictions are reasonable using a line of best fit. Typically, it is A scatterplot has a horizontal axis labeled x from 0 to 20 in increments of 1 and a vertical axis labeled y from 0 to 28 in increments of 2. 15 plotted points strictly follow the pattern of a line that rises from left to right and passes through the points left-parenthesis 6 comma 10 right-parentheses, left-parenthesis 8 comma 13 right-parenthesis, and left-parenthesis 14 comma 2 right-parentheses. There are other plotted points at .............................................................CONTINUED.................................................... [Show More]

Last updated: 2 years ago

Preview 1 out of 54 pages

Buy Now

Instant download

We Accept:

We Accept
document-preview

Buy this document to get the full access instantly

Instant Download Access after purchase

Buy Now

Instant download

We Accept:

We Accept

Reviews( 0 )

$12.00

Buy Now

We Accept:

We Accept

Instant download

Can't find what you want? Try our AI powered Search

79
0

Document information


Connected school, study & course


About the document


Uploaded On

Feb 26, 2021

Number of pages

54

Written in

Seller


seller-icon
Stuvia

Member since 4 years

43 Documents Sold

Reviews Received
5
0
0
1
3
Additional information

This document has been written for:

Uploaded

Feb 26, 2021

Downloads

 0

Views

 79

Document Keyword Tags


$12.00
What is Scholarfriends

In Scholarfriends, a student can earn by offering help to other student. Students can help other students with materials by upploading their notes and earn money.

We are here to help

We're available through e-mail, Twitter, Facebook, and live chat.
 FAQ
 Questions? Leave a message!

Follow us on
 Twitter

Copyright © Scholarfriends · High quality services·