Make a frequency distribution for the following data of inches of rainfall in Brooklyn per year, using 6 classes 50 105 95 80 90 100 75 70 50 98 102 70 50 88 90 75 78 94 110 120 50 80 76 108 (a) Use the table to create a Frequency Table to simplify the data. Inches of Rainfall per Year Classes Class Boundaries Frequency Midpoint Relative Frequency Cumulative Frequency (b) Create a Histogram for the data. Include all labels. c) Create a Relative Frequency Histogram for the data. Include all labels.

Make a frequency distribution for the following data of inches of rainfall in Brooklyn per year, using 6 classes 50 105 95 80 90 100 75 70 50 98 102 70 50 88 90 75 78 94 110 120 50 80 76 108 (a) Use the table to create a Frequency Table to simplify the data. Inches of Rainfall per Year Classes Class Boundaries Frequency Midpoint Relative Frequency Cumulative Frequency (b) Create a Histogram for the data. Include all labels. c) Create a Relative Frequency Histogram for the data. Include all labels.

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

18th Edition

ISBN:9780079039897

Author:Carter

Publisher:Carter

Chapter10: Statistics

Section10.6: Summarizing Categorical Data

Problem 4BGP

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Question

Make a frequency distribution for the following data of inches of rainfall in Brooklyn per year, using 6 classes

50 105 95 80 90 100 75 70 50 98 102 70

50 88 90 75 78 94 110 120 50 80 76 108

(a) Use the table to create a Frequency Table to simplify the data.

Inches of Rainfall per Year
Classes	Class Boundaries	Frequency	Midpoint	Relative Frequency	Cumulative Frequency

(b) Create a Histogram for the data. Include all labels.

c) Create a Relative Frequency Histogram for the data. Include all labels.

d) Create a Polygon for the above dat. Include all labels.

e)Create an Ogive for the above dat. Include all labels..

Definition Definition Two-dimentional plane figure composed of a finite number of straight line segments connected to form a closed chain or circuit. A polygonal circuit's segments are known as its edges or sides, and the points where two edges meet are known as its vertices or corners.

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