### Hypothesis Testing with Normal Approximation#### Context:The crab spider, *Thomisus spectabilis*, sits on flowers and preys upon visiting honeybees. A study by Heiling et al. (2003) investigated whether honeybees can distinguish between flowers that have crab spiders and those that do not. In this experiment, 33 bees were given a choice between two flowers: one with a crab spider and one without. Bees chose the flower with the spider in 23 out of the 33 trials, opting for the flower without the spider in the other trials.#### Objective:Use the given data to carry out the appropriate hypothesis test (either one-tailed or two-tailed) using the normal approximation to the binomial distribution.#### Procedure for Hypothesis Testing:1. **Determine Z using the following formulas:** - For a one-tailed test: `=1-NORM.DIST(Z,0,1,TRUE)` in Excel to calculate \( P \) - For a two-tailed test: `=2*(1-NORM.DIST(Z,0,1,TRUE))` in Excel to calculate \( P \)2. **State your answer for the value of \( P \) to three decimal places, and include the leading zero.**#### Instructions:- Perform all calculations in Excel.- Do NOT round the value of \( Z \).- Substitute the cell (e.g., B1) for \( Z \) in the formula for \( P \).**Ensure your final answer for \( P \) is precise up to three decimal places.**---Text Input Box (for student submission):```[ ]```---This section is relevant for students learning about hypothesis testing and statistical analysis, aiding them with a practical example and clear instructions for using Excel for statistical calculations.

Given Information: Number of trials n=33 In x=23 trials of the total trials, the bees picked the…

Answered: The crab spider. Thomisus spectabilis,…

Glencoe Algebra 1, Student Edition, 9780079039897, 0079039898, 2018

18th Edition

ISBN:9780079039897

Author:Carter

Publisher:Carter

Chapter10: Statistics

Section: Chapter Questions

Problem 13PT

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