# Solve Create Histograms

## Introduction

A histogram was identified as a bar graph particular measure of two frequencies and it has format of table that has shown in the graph and the graph rectangles shapes are given in the format. The height of a box and the measure is equal to the base side of the frequent data and the interval. A histogram is a graph demonstration of bar graph, which shows the frequency of data occurs within certain ranges or intervals between the data. In this article solve create histograms, we are going to discuss about how to create histograms.

## Solve create histograms:

Horizontal X-Axis:

The horizontal X-axis shown in the scale value, in which the measurements are fit into the data. These measurements were normally fine known to the intervals to help and that have large data sets. Individual data points will not displayed.

Vertical Y-Axis:

The straight up or Y-axis is the scale that shows you the several times the values within an interval occurred. The several times the measurement is also called as "frequency."

Conditions to solve create histograms:

•  The scale and interval should be chosen such that all the data values can be clearly marked on the graph.
• The scale should have to contain all the data values. The interval divides the scale into equal parts.
• The height of each bar denotes the frequency for that interval.

## Uses of Histograms:

This histogram shows moreover a perfect distribution that covers about a four stop range from the deep shadows on the left to short of bright that highlights on the right. It is the graph which displays all the brilliance levels that contained in the scene found from the darkest to the brightest. The values that are arranged with the values at the bottom side of the bar graph from left to right side.  The image that displays the founded brightness level at their axis. It gives an idea about the histogram and it's use.

## Example for solve create histograms:

Create the histogram for the given values:

Interval               Quantity/width

0                           844

5                          2747

10                         3875

15                          3456

20                          3600

25                          1345

30                          3345

35                           653

40                           834

45                            610

60                           203

90                            54

Histogram: