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In this seventh-grade probability worksheet, students are introduced to the concept of experimental probability and shown how to use this information to make predictions.
Probability Dice: Practice With Probability Models
Probability can be as easy as rolling dice! What is the probability of rolling a 2? What about a 6? Practice calculating basic probability with this worksheet.
Students build number sense while finding the probability of randomly selecting each digit in the first 100 digits of pi in this engaging math worksheet!
Students will find the probability of compound events given various real-world scenarios, using tables, tree diagrams, or organized lists to help them!
In this seventh-grade probability worksheet, students will practice finding the theoretical probabilities for different events and using those to make predictions.
Kids will practice with fractions and degrees in this probability worksheet. Help your kid figure out the probability of a dart landing in different places.
Building on math skills with fractions, addition, and degrees, kids will figure out how much of the dart board each panel takes up then answer questions.
Our probability worksheets offer targeted extra practice for kids learning about concepts such as coin probability, probability graphs, and mean, median, mode. These skills are crucial to master in fifth grade before kids move on to higher level math skills in middle school. Browse all of our fifth grade math worksheets for more resources.
Tips for Teaching Probability
Because probability has lots of real-life applications, it can be a fun math concept to explore with your child. Download and print some of the worksheets above with themes that your child would enjoy. Here are some additional strategies for helping your child develop her probability skills:
Start out by explaining to your child that probability helps determine how likely something is to happen. Then, think of an event that would be fun to predict together.
For your event determine the number of ways an event can happen and the total number of outcomes. For example, when flipping a coin, it will land on either heads or tails, so there is only 1 "event" that can happen. However there are two possible outcomes. So, the probability of the coin landing on heads is 1/2.
Once you have determined the probability of your event, map it out on a probability line with 0 being "impossible" and 10 being "certain".