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Hello.
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So here on this question, we had that the accuracy of fast food drive -thru orders in a study of bergking drive -thru orders.
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It was bound that 264 out -hour accurate and 54 were not accurate.
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For mcdonald's, we had 329 orders were accurate, while 33 were not accurate.
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So we want to use here a 0 .05 level of significance to test the claim that bergen, burking and mcdonald's have the same accuracy rates.
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So, well, we have from our first sample, the sample size, n1 is 318.
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So number of favorable cases there, x1 is 264.
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So the sample proportion then, p1 -hat, is going to be x1 over n1.
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So that's 264 over 318, which is going to be 0 .8302.
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And then for the second sample, n2 is now 362, and x2 is 329.
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So p2 hat is 329 over 360.
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P2 hat is going to be 329 over 362.
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This should be over 362.
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369, over 362.
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But then that should work out to be, yeah, this is still going to equal to 0 .9088...