Two companies manufacture a rubber material intended For use in an automotive application. The part will be subjected co abrasive wear in the field applications, so we decide to compare che material produced by each company in a test. Twenty-five partS of the material from each company are tested in an abrasion test, and the amount of wear after 1000 cycles is observed. For company = 20.12 -, the sample mean and standard deviation of wear ng/1000 cycles and s1=1.9 mg/1000 cycles. And for company 2, obtain x2 f the two companies produce material with different mean Jse the istributed, but =teps: (1) are x, we Test = 11.64 mg/1000 cycles and s2=7.9 mg/1000 cycles. wear? is normally each population not equal. Use the P-value approach. Assume seven their variances are Interest of parameter, (2) Ho, (3) H1, (4) TS, (5) V/CR. (6) TV, (7) Decision. Let a be 0.05.

MATLAB: An Introduction with Applications
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Author:Amos Gilat
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Two companies manufacture a rubber material intended
use in an automotive application. The part will be subjected
to abrasive wear in the field applications, so we decide to compare
the material produced by each company in a test. Twenty-five parts
of the material from each company are tested in an abrasion test,
and the amount of wear after 1000 cycles is observed. For company
20.12
for
1, the sample mean and standard deviation of wear are x1
mg/1000 cycles and Si=1.9 mg/1000 cycles. And for company 2,
obtain x2
if the tw o companies produce material with different mean
we
Test
11.64 mg/1000 cycles and s2=7.9 mg/1000 cycles.
wear?
P-value approach. Assume
each population is normally
Use
the
not equal. Use the
(2) Ho, (3) H1, (4) TS, (5)
seven
distributed,
but their variances
are
steps: (1) Interest of parameter,
CV/CR, (6) TV, (7) Decision. Let a be 0.05.
Transcribed Image Text:Two companies manufacture a rubber material intended use in an automotive application. The part will be subjected to abrasive wear in the field applications, so we decide to compare the material produced by each company in a test. Twenty-five parts of the material from each company are tested in an abrasion test, and the amount of wear after 1000 cycles is observed. For company 20.12 for 1, the sample mean and standard deviation of wear are x1 mg/1000 cycles and Si=1.9 mg/1000 cycles. And for company 2, obtain x2 if the tw o companies produce material with different mean we Test 11.64 mg/1000 cycles and s2=7.9 mg/1000 cycles. wear? P-value approach. Assume each population is normally Use the not equal. Use the (2) Ho, (3) H1, (4) TS, (5) seven distributed, but their variances are steps: (1) Interest of parameter, CV/CR, (6) TV, (7) Decision. Let a be 0.05.
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