8 ### Normal Distribution and ProbabilityAssume the readings on thermometers are normally distributed with a mean of \(0^\circ C\) and a standard deviation of \(1.00^\circ C\). Find the probability that a randomly selected thermometer reads between \(-1.33\) and \(-0.45\) and draw a sketch of the region.#### Steps to Solve:1. Identify the mean (\(\mu\)) and standard deviation (\(\sigma\)) for the normal distribution: - Mean (\(\mu\)): \(0^\circ C\) - Standard deviation (\(\sigma\)): \(1.00^\circ C\) 2. Look up the corresponding values in the Z-table for the Z-scores: - Z-score for \(-1.33\) - Z-score for \(-0.45\)#### Visual Representation:**Choose the correct graph that represents the region between \(-1.33\) and \(-0.45\).**- **A:** (Graph image) The shaded area is the section of the normal distribution curve between Z = \(-1.33\) and Z = \(-0.45\). However, shading is on the left side of \(-1.33\).- **B:** (Graph image) The shaded area correctly represents the normal distribution curve between Z = \(-1.33\) and Z = \(-0.45\).- **C:** (Graph image) The shaded area is the section of the normal distribution curve between Z = \(-1.33\) and Z = \(-0.45\), but shading continues far right to other areas.**The correct graph is B:**(Graph image fully shaded between \(-1.33\) and \(-0.45\))#### Calculate the Probability:The probability is ________(Round to four decimal places as needed.)**Resources:**- [Page 1 of the table](#)- [Page 2 of the table](#)This example illustrates how to determine probabilities for specific ranges in a normal distribution using Z-scores and lookup tables.

Name: 8 ### Normal Distribution and ProbabilityAssume the readings on thermo
Uploaded: 2024-03-20T06:46:03.000Z
Channel: Bartleby
Description: 8 ### Normal Distribution and ProbabilityAssume the readings on thermometers are normally distributed with a mean of \(0^\circ C\) and a standard deviation of \(1.00^\circ C\). Find the probability that a randomly selected thermometer reads between \