-or each of the problem given be arameter to be tested and the w each assumption. The breaking strengths of cab and standard deviation 100 lbs. laimed that the breaking strem

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pls answer 1 and 2. The number 2 is same format as no 1 thanks

Let's Practice
For each of the problem given below, state the null and alternative hypotheses. Determine
the parameter to be tested and the level of significance. Write your answers in the table
below each assumption.
1. The breaking strengths of cables produced by a manufacturer have mean 1800 lbs.
and standard deviation 100 lbs. By a new technique in the manufacturing process, it is
claimed that the breaking strength can be increased. To test this claim, a sample of 50
cables is tested, and it is found that the mean breaking strength is 1850 lb. The claim is
supported using 0.01 level of significance.
Null Hypothesis
(H₂)
Alternative
Hypothesis (H₂)
Parameter
S
2. The mean lifetime of a sample of 100 fluorescent bulbs produced by a company is
computed to be 1570 hours with a standard deviation of 120 hours. If u is the mean
lifetime of all bulbs produced by the company, the hypothesis μ = 1600 hours was tested
against the alternative hypothesis u¹ # 1600 hours, using a level of significance of 5%.
Transcribed Image Text:Let's Practice For each of the problem given below, state the null and alternative hypotheses. Determine the parameter to be tested and the level of significance. Write your answers in the table below each assumption. 1. The breaking strengths of cables produced by a manufacturer have mean 1800 lbs. and standard deviation 100 lbs. By a new technique in the manufacturing process, it is claimed that the breaking strength can be increased. To test this claim, a sample of 50 cables is tested, and it is found that the mean breaking strength is 1850 lb. The claim is supported using 0.01 level of significance. Null Hypothesis (H₂) Alternative Hypothesis (H₂) Parameter S 2. The mean lifetime of a sample of 100 fluorescent bulbs produced by a company is computed to be 1570 hours with a standard deviation of 120 hours. If u is the mean lifetime of all bulbs produced by the company, the hypothesis μ = 1600 hours was tested against the alternative hypothesis u¹ # 1600 hours, using a level of significance of 5%.
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