Use R-studio to solve this Questions about Part 1:(Q 1) What is the (approximate) largest y-value on your Standard Normal Density Function?(Q 2) Describe the Standard Normal Density Function. Is it symmetric or skewed? If it issymmetric, is it bell-shaped or uniform? If it is skewed, is it left- or right-skewed?(Q 3) Do the r-values of the tails of the Standard Normal Density Function really stop at +4.15?Why or why not? If not, what values do they go to?(Q 4) Based on your graph in Part 1, what do the r-values represent? Graphing a Normal DistributionPart 1. Generate a plot of the standard normal density function (PDF).(C 1) We want the r-values to be a sequence from -4.15 to 4.15 by 0.02. Store these asxvals1.(C 2) To generate the associated y-values from the standard normal distribution, we inputthe xvals1 from (C 1) into the probability density function from a standard normaldistribution. Store these as yvals1.(C 3) Create a plot of the above r-values and y-values. While creating your plot,• Your graph should be a continuous line.• The line should be the color "green4". You MUST use the specific color namethat we have provided.Set the title of the plot to be "Standard Normal Density Function".Set the r-axis label to be "Standard Normal Variable".Set the y-axis label to be "Density".(Graph 1) After you finish (C 3), save your plot. You will submit it when you submit yourcode.

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(Q 1) What is the (approximate) largest y-value on your Standard Normal Density Function?

Database System Concepts

7th Edition

ISBN:9780078022159

Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan

Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan

Chapter1: Introduction

Section: Chapter Questions

Problem 1PE

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Concept explainers

Rod Cutting

A naïve solution for the above-stated problem is to evaluate all of the possible combinations of different pieces of varying size to find the maximum revenue-generating combination. Although this method seems the easiest and quick to practice, it has exponential time complexity. So there is a need to figure out a better method than this.

Question

Use R-studio to solve this

Graphing a Normal Distribution
Part 1. Generate a plot of the standard normal density function (PDF).
(C 1) We want the r-values to be a sequence from -4.15 to 4.15 by 0.02. Store these as
xvals1.
(C 2) To generate the associated y-values from the standard normal distribution, we input
the xvals1 from (C 1) into the probability density function from a standard normal
distribution. Store these as yvals1.
(C 3) Create a plot of the above r-values and y-values. While creating your plot,
• Your graph should be a continuous line.
• The line should be the color "green4". You MUST use the specific color name
that we have provided.
Set the title of the plot to be "Standard Normal Density Function".
Set the r-axis label to be "Standard Normal Variable".
Set the y-axis label to be "Density".
(Graph 1) After you finish (C 3), save your plot. You will submit it when you submit your
code.

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