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Our printable stem-and-leaf plot worksheets contain a set of data that are to be ordered and to be presented in a stem and leaf plot. The data are to be interpreted and questions based on it are to be answered in the make and interpret plot pages.
These worksheets introduce stem and leaf plots. All data is decomposed into "stems" and single-digit "leaves"; the resulting plot of data points is concise and graphically shows where the data is concentrated.
Use the buttons below to print, open, or download the PDF version of the Stem-and-Leaf Plot Questions with Data Counts of About 25 (A) math worksheet. The size of the PDF file is 23104 bytes. Preview images of the first and second (if there is one) pages are shown.
In these worksheets, students will learn how to draw stem and leaf plots. They will then use the plots that they have drawn to answer questions. These worksheets explain how to read and interpret simple stem and leaf data tables.
Offer multiple guided examples where students can practice creating stem and leaf plots. Provide data sets and worksheets that gradually increase in complexity. Connect stem and leaf plots to real-life scenarios to make them more relatable.
The Corbettmaths Practice Questions on Stem and Leaf Diagrams.
Description. Dive into data mastery with our Stem-and-Leaf Plot Worksheets —designed to make data analysis easy and engaging for students from Grade 4 through Grade 8! These printable worksheets guide students through ordering data, creating stem-and-leaf plots, and answering critical thinking questions based on their plots.
Stem and Leaf Diagrams: Worksheets with Answers. Whether you want a homework, some cover work, or a lovely bit of extra practise, this is the place for you. And best of all they all (well, most!) come with answers.
This worksheet will help learners consolidate the skill of constructing a stem and leaf plot. Section A provides two completed stem and leaf plors, and learners will need to write down the values that are used in the diagrams.
To create the plot, divide each observation of data into a stem and a leaf. The leaf consists of a final significant digit. For example, 23 has stem two and leaf three. The number 432 has stem 43 and leaf two. Likewise, the number 5,432 has stem 543 and leaf two. The decimal 9.3 has stem nine and leaf three.