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In Constructing a Confidence Interval For σ or σ2\sigma \text { or } \sigma ^ { 2 }

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In constructing a confidence interval for σ or σ2\sigma \text { or } \sigma ^ { 2 } a table is used to find the critical values
χL2 and χR2\chi _ { \mathrm { L } } ^ { 2 } \text { and } \chi _ { \mathrm { R } } ^ { 2 } for values of n101n \leq 101 For larger values of n , χL2 and χR2\chi _ { \mathrm { L } } ^ { 2 } \text { and } \chi _ { \mathrm { R } } ^ { 2 }
approximated by using the following formula: χ2=12±zα/2+2k12\chi ^ { 2 } = \frac { 1 } { 2 } \pm z _ { \alpha / 2 } + \sqrt { 2 k - 1 } ^ { 2 }
number of degrees of freedom and zα/2z _ { \alpha / 2 } is the critical z -score. Construct the 90% confidence
interval for σ\sigma using the following sample data: a sample of size n=232 yields a mean
weight of 154 lb and a standard deviation of 25.5 lb . Round the confidence interval limits to
the nearest hundredth.

Understand the universal sequence and variation in infant language development.
Recognize the importance of biological maturation in infants' language and sensory perception.
Describe the development of sensorimotor intelligence and problem-solving in infants.
Comprehend the role of memory in infant learning and development.

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