Cell Phone Call Lengths The average local cell phone call length was reported to be 2.14 minutes. A random sample of 18 phone calls showed an average of 2.84 minutes in length with a standard deviation of 0.91 minute. At a = 0.01, can it be concluded that the average differs from the population average? Assume that the population is approximately normally -/TT-94 Plus calculaton (8.3)#4 Ho:u= 2.14 not claim H₁:u= 2.14 claim This hypothesis test is a two-tailed test. P value=

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8.3 #4 Round 4 decimal places and underline the p value. Also answer whether you reject null hypothesis and if you do or do not have supporting evidence?
**Cell Phone Call Lengths**

The average local cell phone call length was reported to be 2.14 minutes. A random sample of 18 phone calls showed an average of 2.84 minutes in length with a standard deviation of 0.91 minute. At α = 0.01, can it be concluded that the average differs from the population average? Assume that the population is approximately normally distributed.

**Hypotheses:**

- Null Hypothesis (H₀): μ = 2.14 (not claim)
- Alternative Hypothesis (H₁): μ ≠ 2.14 (claim)

This hypothesis test is a two-tailed test.

**Task:**

Calculate the P-value for this test.

_Additional Notes:_

The problem is labeled as (8.3)#4, and there is a space to fill in the P-value.
Transcribed Image Text:**Cell Phone Call Lengths** The average local cell phone call length was reported to be 2.14 minutes. A random sample of 18 phone calls showed an average of 2.84 minutes in length with a standard deviation of 0.91 minute. At α = 0.01, can it be concluded that the average differs from the population average? Assume that the population is approximately normally distributed. **Hypotheses:** - Null Hypothesis (H₀): μ = 2.14 (not claim) - Alternative Hypothesis (H₁): μ ≠ 2.14 (claim) This hypothesis test is a two-tailed test. **Task:** Calculate the P-value for this test. _Additional Notes:_ The problem is labeled as (8.3)#4, and there is a space to fill in the P-value.
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