Please help me answer A, B and C. ### Confidence Interval Calculation for Larceny CasesIn a study of thirty-four small communities in Connecticut (each with a population near 10,000), an average of \( \overline{x} = 137.4 \) reported cases of larceny per year was observed. It is assumed that the standard deviation \( \sigma \) is known to be 44.9 cases per year. Below are exercises to find confidence intervals for the population mean annual number of reported larceny cases.#### (a) Calculate a 90% Confidence Interval- **Lower limit:** [Input Required]- **Upper limit:** [Input Required]- **Margin of error:** [Input Required]#### (b) Calculate a 95% Confidence Interval- **Lower limit:** [Input Required]- **Upper limit:** [Input Required]- **Margin of error:** [Input Required]#### (c) Calculate a 99% Confidence Interval- **Lower limit:** [Input Required]- **Upper limit:** [Input Required]- **Margin of error:** [Input Required]### Instructions:For each confidence interval, determine the margin of error and use it to calculate the lower and upper limits of the interval. Round your answers to one decimal place as requested.

Name: Please help me answer A, B and C. ### Confidence Interval Calculation
Uploaded: 2024-03-20T06:46:03.000Z
Channel: Bartleby
Description: Please help me answer A, B and C. ### Confidence Interval Calculation for Larceny CasesIn a study of thirty-four small communities in Connecticut (each with a population near 10,000), an average of \( \overline{x} = 137.4 \) reported cases of larceny