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Degger [83]
4 years ago
6

A dairy scientist is testing a new feed additive. She chooses 13 cows at random from a large population. She randomly assigns no

ld = 8 to the old diet and nnew = 5 to a new diet including the additive. The cows are housed in 13 widely separated pens. After two weeks, she milks each cow and records the milk produced in pounds:
Old Diet: 43, 51, 44, 47, 38, 46, 40, 35
New Diet: 47, 75, 85, 100, 58
Let μnew and μold be the population mean milk productions for the new and old diets, respectively. She wishes to test
H0: μnew - μold = 0
Vs
HA: μnew - μold /= 0,
using α = 0.05.
(a) Graph the data as you see fit. Why did you choose the graph(s) that you did and what does it (do they) tell you?
(b) Choose a test appropriate for the hypotheses and justify your choice based on your answer to part (a). Then perform the test by computing a p-value, and making a reject or not reject decision. Do this without R and show your work. (Also do it with R, if you wish, to check your work). Finally, state your conclusion in the context of the problem.
Mathematics
1 answer:
Darina [25.2K]4 years ago
7 0

Answer:

is that hindi or something.

Step-by-step explanation:

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Mr. Thomas spent $1,600 of his savings on a television set and 2/5 of the remainder on a refrigerator. He had 1/3 of his origina
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Answer:

The amount spent on the refrigerator is $ 800 .

Step-by-step explanation:

Given as :

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The amount left in his saving account = \frac{1}{3} × A

Now, According to question

A - ( 1600 +  \frac{2}{5} × ( A - 1600 ) ) =  \frac{1}{3} × A

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Or, \frac{2}{3} × A = 1600 + \frac{2}{5} × A - \frac{2}{5} × 1600

or,  \frac{2}{3} × A -  \frac{2}{5} × A = 1600 - 640

Or,  \frac{10 - 6 }{15} × A = 960

or,  \frac{4}{15} × A = 960

∴ A = \frac{960\times 15}{4}

I.e A = 3600

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∵ , The amount spent on refrigerator = \frac{2}{5} × ( 3600 - 1600 )

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Hence The amount spent on the refrigerator is $ 800 . Answer

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