Get Lesson 3 Box Plots 883 Answer Key

A box and whisker plot (also known as a box plot) is a graph that represents visually data from a five-number summary. These numbers are median, upper and lower quartile, minimum and maximum data value (extremes).

Plot a symbol at the median and draw a box between the lower and upper quartiles. Calculate the interquartile range (the difference between the upper and lower quartile) and call it IQ. The line from the lower quartile to the minimum is now drawn from the lower quartile to the smallest point that is greater than L1.

6:28 13:55 How To Make Box and Whisker Plots - YouTube YouTube Start of suggested clip End of suggested clip So first let's plot q1 q1 is 12 which is approximately right there and then q3 is 28 which is justMoreSo first let's plot q1 q1 is 12 which is approximately right there and then q3 is 28 which is just under 30.. And then draw a rectangle. Now q2 is 20 so we're going to put a line here so as you can

0:28 4:54 9.04 - Problem Solving With Box Plots - YouTube YouTube Start of suggested clip End of suggested clip The process is finding the mean of the data. Let's use the box plot along with the table to answer aMoreThe process is finding the mean of the data. Let's use the box plot along with the table to answer a few questions. Which team has a larger interquartile.

A box and whisker plot—also called a box plot—displays the five-number summary of a set of data. The five-number summary is the minimum, first quartile, median, third quartile, and maximum.

The middle “box” represents the middle 50% of scores for the group. The range of scores from lower to upper quartile is referred to as the inter-quartile range. The middle 50% of scores fall within the inter-quartile range. Seventy-five percent of the scores fall below the upper quartile.

At the ends of the box, you” find the first quartile (the 25% mark) and the third quartile (the 75% mark). The far left of the chart (at the end of the left “whisker”) is the minimum (the smallest number in the set) and the far right is the maximum (the largest number in the set).