## How to Make Stem and Leaf Plot

Read,3 minutes

### What is a Stem and Leaf Plot?

A Stem and leaf plot is also called a stem and leaf diagram. It is a method of handling info via a way in which it’s **easy** to see the **existence** of various types of values. It is a graph that shows the info arranged in order. Each of the data’s value is **broken down** into a stem and a leaf.

A Stem and leaf plot gets shown in the form of a particular type of **table** where as each eleventh digit or numeral of data value is **separated** into a stem, and then the **last** digit of info in a **leaf.** A \(”|”\) **symbol** is used to show the values of the stem and leaf and it is called the stem and leaf plot **key.**

### How are Stem and Leaf Plots Read?

A stem and leaf plot key helps us understand the data’s values. A **stem** is displayed on the **left,** however, a **leaf** is displayed on the **right.** Should the stem and the leave’s value be **combined,** the data values are what **remain.**

### How are Stem and Leaf Plots Split?

Split stem and leaf plots divide each stem into **several stems** based on its appearance. You place **smaller** leaves on the eleventh portion of a split stem as well as place the **larger** leaves on subsequent stems.

### How are Stem and Leaf Plots Created?

Use the following steps for creating stem and leaf plots.

**Step 1:**Study the data and determine the amount of figures.**Classify**these as \(2\) or \(3\)-digit numbers.**Step 2:**Put in a stem and leaf plot**key.**For**example,**\(2 \ | \ 4 \ = \ 24\), along wtih \(3 \ | \ 1\) is \(31\).**Step 3:**Establish the**first**figures as**stems,**then make the last numbers**leaves.****Step 4:**Determine the**range**of the data, i.e. the**bottom**as well as the**top**values among the data.**Step 5:**Draw a**vertical**line. Place the**stem**on the**lefthand**column, then place the**leaf**in the**righthand**column.**Step 6:**Place the stems in the stems column.**Arrange**this in low to high order starting with the**least**possible to the**most**possible.**Step 7:**Plot the leaves in the column as compared to the stem from the**lowest**to the**highest**horizontally.

### Vital Notes

Here are several important bits of info pertaining to stem and leaf plots. You should definitely read these!

- If you plot data via stem and leaf as well as put that info next to the new info, you might be able to see a
**link**in-between both the info and the occurrence of the**dissemination**of info. - The stem and leaf plot
**key**for**three-digit**numbers is shown using**two**digits in a**stem**along with**one**numeral in a**leaf.**For example, \(43 \ | \ 2 \ = \ 432\). - The mode, mean, and median of the available data get
**determined simply**by using a stem and leaf plot.

### Exercises for Stem And Leaf Plot

**1) **Make stem and leaf plots for the given data: \(22, \ 25, \ 27, \ 27, \ 33, \ 32, \ 36, \ 38, \ 45, \ 47, \ 49, \ 49\)

**2) **Make stem and leaf plots for the given data: \(7, \ 5, \ 8, \ 9, \ 12, \ 15, \ 17, \ 17, \ 18, \ 25, \ 27, \ 22\)

**3) **Make stem and leaf plots for the given data: \(11, \ 12, \ 12, \ 15, \ 11, \ 23, \ 21, \ 25, \ 29, \ 26, \ 25, \ 22\)

**4) **Make stem and leaf plots for the given data: \(33, \ 37, \ 31, \ 38, \ 39, \ 37, \ 45, \ 47, \ 48, \ 45, \ 42, \ 43\)

**5) **Make stem and leaf plots for the given data: \(55, \ 56, \ 57, \ 55, \ 61, \ 62, \ 65, \ 62, \ 75, \ 77, \ 76, \ 76\)

**6) **Make stem and leaf plots for the given data: \(39, \ 37, \ 33, \ 37, \ 46, \ 44, \ 46, \ 43, \ 55, \ 53, \ 57, \ 58\)

**7) **Make stem and leaf plots for the given data: \(69, \ 67, \ 63, \ 67, \ 79, \ 75, \ 79, \ 72, \ 86, \ 83, \ 89, \ 88\)

**8) **Make stem and leaf plots for the given data: \(82, \ 83, \ 83, \ 84, \ 87, \ 94, \ 91, \ 95, \ 93, \ 98, \ 93, \ 97\)

**9) **Make stem and leaf plots for the given data: \(2, \ 7, \ 3, \ 4, \ 3, \ 14, \ 18, \ 15, \ 13, \ 11, \ 13, \ 17\)

**10) **Make stem and leaf plots for the given data: \(9, \ 7, \ 3, \ 7, \ 19, \ 15, \ 19, \ 12, \ 36, \ 33, \ 39, \ 38\)

**1) **Make stem and leaf plots for the given data: \(22, \ 25, \ 27, \ 27, \ 33, \ 32, \ 36, \ 38, \ 45, \ 47, \ 49, \ 49\)

\(\color{red}{Stem}\) | \(\color{red}{Leaf}\) |

\(\color{red}{2}\) | \(\color{red}{2, \ 5, \ 7, \ 7}\) |

\(\color{red}{3}\) | \(\color{red}{2, \ 3, \ 6, \ 8}\) |

\(\color{red}{4}\) | \(\color{red}{5, \ 7, \ 9, \ 9}\) |

**2) **Make stem and leaf plots for the given data: \(7, \ 5, \ 8, \ 9, \ 12, \ 15, \ 17, \ 17, \ 18, \ 25, \ 27, \ 22\)

\(\color{red}{Stem}\) | \(\color{red}{Leaf}\) |

\(\color{red}{0}\) | \(\color{red}{5, \ 7, \ 8, \ 9}\) |

\(\color{red}{1}\) | \(\color{red}{2, \ 5, \ 7, \ 7, \ 8}\) |

\(\color{red}{2}\) | \(\color{red}{2, \ 5, \ 7}\) |

**3) **Make stem and leaf plots for the given data: \(11, \ 12, \ 12, \ 15, \ 11, \ 23, \ 21, \ 25, \ 29, \ 26, \ 25, \ 22\)

\(\color{red}{Stem}\) | \(\color{red}{Leaf}\) |

\(\color{red}{1}\) | \(\color{red}{1, \ 1, \ 2, \ 2, \ 5}\) |

\(\color{red}{2}\) | \(\color{red}{1, \ 2, \ 3, \ 5, \ 5, \ 6, \ 9}\) |

**4) **Make stem and leaf plots for the given data: \(33, \ 37, \ 31, \ 38, \ 39, \ 37, \ 45, \ 47, \ 48, \ 45, \ 42, \ 43\)

\(\color{red}{Stem}\) | \(\color{red}{Leaf}\) |

\(\color{red}{3}\) | \(\color{red}{1, \ 3, \ 7, \ 7, \ 8, \ 9}\) |

\(\color{red}{4}\) | \(\color{red}{2, \ 3, \ 5, \ 5, \ 7, \ 8}\) |

**5) **Make stem and leaf plots for the given data: \(55, \ 56, \ 57, \ 55, \ 61, \ 62, \ 65, \ 62, \ 75, \ 77, \ 76, \ 76\)

\(\color{red}{Stem}\) | \(\color{red}{Leaf}\) |

\(\color{red}{5}\) | \(\color{red}{5, \ 5, \ 6, \ 7}\) |

\(\color{red}{6}\) | \(\color{red}{1, \ 2, \ 2, \ 5}\) |

\(\color{red}{7}\) | \(\color{red}{5, \ 6, \ 6, \ 7}\) |

**6) **Make stem and leaf plots for the given data: \(39, \ 37, \ 33, \ 37, \ 46, \ 44, \ 46, \ 43, \ 55, \ 53, \ 57, \ 58\)

\(\color{red}{Stem}\) | \(\color{red}{Leaf}\) |

\(\color{red}{3}\) | \(\color{red}{3, \ 7, \ 7, \ 9}\) |

\(\color{red}{4}\) | \(\color{red}{3, \ 4, \ 6, \ 6}\) |

\(\color{red}{5}\) | \(\color{red}{3, \ 5, \ 7, \ 8}\) |

**7) **Make stem and leaf plots for the given data: \(69, \ 67, \ 63, \ 67, \ 79, \ 75, \ 79, \ 72, \ 86, \ 83, \ 89, \ 88\)

\(\color{red}{Stem}\) | \(\color{red}{Leaf}\) |

\(\color{red}{6}\) | \(\color{red}{3, \ 7, \ 7, \ 9}\) |

\(\color{red}{7}\) | \(\color{red}{2, \ 5, \ 9, \ 9}\) |

\(\color{red}{8}\) | \(\color{red}{3, \ 6, \ 8, \ 9}\) |

**8) **Make stem and leaf plots for the given data: \(82, \ 83, \ 83, \ 84, \ 87, \ 94, \ 91, \ 95, \ 93, \ 98, \ 93, \ 97\)

\(\color{red}{Stem}\) | \(\color{red}{Leaf}\) |

\(\color{red}{8}\) | \(\color{red}{2, \ 3, \ 3, \ 4, \ 7}\) |

\(\color{red}{9}\) | \(\color{red}{1, \ 3, \ 3, \ 4, \ 5, \ 7, \ 8}\) |

**9) **Make stem and leaf plots for the given data: \(2, \ 7, \ 3, \ 4, \ 3, \ 14, \ 18, \ 15, \ 13, \ 11, \ 13, \ 17\)

\(\color{red}{Stem}\) | \(\color{red}{Leaf}\) |

\(\color{red}{0}\) | \(\color{red}{2, \ 3, \ 3, \ 4, \ 7}\) |

\(\color{red}{1}\) | \(\color{red}{1, \ 3, \ 3, \ 4, \ 5, \ 7, \ 8}\) |

**10) **Make stem and leaf plots for the given data: \(9, \ 7, \ 3, \ 7, \ 19, \ 15, \ 19, \ 12, \ 36, \ 33, \ 39, \ 38\)

\(\color{red}{Stem}\) | \(\color{red}{Leaf}\) |

\(\color{red}{0}\) | \(\color{red}{3, \ 7, \ 7, \ 9}\) |

\(\color{red}{1}\) | \(\color{red}{2, \ 5, \ 9, \ 9}\) |

\(\color{red}{3}\) | \(\color{red}{3, \ 6, \ 8, \ 9}\) |