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Suppose That a Histogram Is Constructed for the Frequency Distribution

question 37

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Suppose that a histogram is constructed for the frequency distribution shown below:  Age  Frequency 30391140492350591760691270896\begin{array} { | c | c | } \hline \text { Age } & \text { Frequency } \\\hline 30 - 39 & 11 \\40 - 49 & 23 \\50 - 59 & 17 \\60 - 69 & 12 \\70 - 89 & 6 \\\hline\end{array} The class 60-69 has twice the frequency of the class 70-89. In the histogram, will the area of the bar for the class
60-69 be twice the area of the bar for the class 70-89? In other words, will areas be proportional to frequencies
in this histogram? Explain your thinking. Are there any conditions under which areas are proportional to
frequencies in histograms?


Definitions:

Income Statement

A financial statement that shows a company's financial performance, including revenues, expenses, and profits over a specific period.

Current Liability

Obligations or debts that a company must pay within a year from the date of the balance sheet.

Balance Sheet

A balance sheet is a financial statement that provides a snapshot of a company's financial position, showing assets, liabilities, and equity at a specific point in time.

Deduction

An amount that is allowed to be subtracted from gross income in order to reduce taxable income, thus lowering the overall tax liability.

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