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kupik [55]
3 years ago
9

Two students have examined the scatter plot shown and have created a line of best fit for the data. Student A believes that the

line of best fit for the data is y=−2x+24, while Student B believes that the line of best fit for the data is y=1.5x+23. Determine which student created a better line of best fit given the data in the graph. Justify your answer using mathematics.
Mathematics
1 answer:
svlad2 [7]3 years ago
8 0

Answer:

usbksnkwojeybnakusbmsonsnllonsybks maobsji ..isbksobsniysnwk9mnsubsnnkiaba inahjans ishksksubs iga6kakoav oaujskoa oshkaous oao8nahks phnaian. isynkalubs ouanamlsubsla usvkslisns kaibsmsobsusbkiagnsoyns ia7hkw0me7a ushkoia isjhajskybs ihebsjjs7ja iushsjka7hanla

Step-by-step explanation:

somnkeunmaonuhbsib m isbniakks jjshkwhbsj iksne

ajbsubks8 laibsyjs obsujbsk isgis8j s osjins kksuusb kbsuajoao. kwunkaohw iwhjnwkbjsjsjkwjnao oshjsklsuns

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To solve this problem we are going to use the simple interest formula: A=P(1+rt)
where
A is the sum of the <span>interest and the principal
</span>P is the principal
r is the interest rate in decimal form 
t is the time in years
<span>
We know for our problem that </span>A=21000, P=15000, and t=5. Now, let x represents our interest rate. To express the interest rate in decimal form, we are going to divide the rate by 100%:
r= \frac{x}{100}
r=0.01.
Now that we have all the values we need, lets replace them in our simple interest formula to find the interest rate:
A=P(1+rt)
21000=15000[1+(0.01x)(5)]
\frac{21000}{15000} =1+0.05x
1+0.05x=1.4
0.05x=0.4
x= \frac{0.4}{0.05}
x=8

We can conclude that the interest rate of your cousin's loan was 8%.

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