Probability is the likelihood of an event occurring. Mathematically, the ratio of the number of favorable outcomes to the total number of outcomes is probability. It has excellent applications in games, in business, and so on. The probability formula is the number of favorable Outcomes / Total Number of Possible Outcomes.

There are some terms one should keep in mind while solving problems on probability.

Grade 7

Probability

7.SP.C.6

Teaching Making Predictions with Probability Easily

Experiment: An operation conducted to produce an outcome.

Sample Space: The total possible outcomes in an experiment.

Favorable Outcome: An event that has produced a desired result is the favorable outcome.

Probability = Number of Favorable Outcomes / Total Number of Possible Outcomes

P(B) = probability of an event 'B'.

n(B) = number of favorable outcomes of an event 'B'.

n(S) = total number of events occurring in a space.

Here is an example of solving a question on probability. Let’s look at the given example mentioned below to understand the concept of probability.

Q. Suppose, In a bag, there are 6 blue balls and 8 red balls. One ball is selected randomly. Find the probability of a blue ball.

Total number of blue balls = 6

Total number of red balls = 8

Step 1: Assume the probability of the blue ball is p (B).

Step 2: Use the Probability formula.

P (B) = number of favorable outcomes / total number of outcomes

P (B) = 6 / 14 = 3 / 7.

Answer: 3/7.

Why Should you use a Making Predictions with Probability Worksheet for your students?

Solving these worksheets will build a good foundation of probability for your students.

Making predictions with probability worksheets will help your students to predict or know how likely an event is to occur.

Download Equations with Making Predictions with Probability Worksheets Pdf

You can download and print these super fun equations to make predictions with a probability worksheet pdf from here for your students.

Teaching Making Predictions with Probability Easily

Experiment: An operation conducted to produce an outcome.

Sample Space: The total possible outcomes in an experiment.

Favorable Outcome: An event that has produced a desired result is the favorable outcome.

Probability = Number of Favorable Outcomes / Total Number of Possible Outcomes

P(B) = probability of an event 'B'.

n(B) = number of favorable outcomes of an event 'B'.

n(S) = total number of events occurring in a space.

Here is an example of solving a question on probability. Let’s look at the given example mentioned below to understand the concept of probability.

Q. Suppose, In a bag, there are 6 blue balls and 8 red balls. One ball is selected randomly. Find the probability of a blue ball.

Total number of blue balls = 6

Total number of red balls = 8

Step 1: Assume the probability of the blue ball is p (B).

Step 2: Use the Probability formula.

P (B) = number of favorable outcomes / total number of outcomes

P (B) = 6 / 14 = 3 / 7.

Answer: 3/7.

Why Should you use a Making Predictions with Probability Worksheet for your students?

Solving these worksheets will build a good foundation of probability for your students.

Making predictions with probability worksheets will help your students to predict or know how likely an event is to occur.

Download Equations with Making Predictions with Probability Worksheets Pdf

You can download and print these super fun equations to make predictions with a probability worksheet pdf from here for your students.

Teaching Making Predictions with Probability Easily

Experiment: An operation conducted to produce an outcome.

Sample Space: The total possible outcomes in an experiment.

Favorable Outcome: An event that has produced a desired result is the favorable outcome.

Probability = Number of Favorable Outcomes / Total Number of Possible Outcomes

P(B) = probability of an event 'B'.

n(B) = number of favorable outcomes of an event 'B'.

n(S) = total number of events occurring in a space.

Here is an example of solving a question on probability. Let’s look at the given example mentioned below to understand the concept of probability.

Q. Suppose, In a bag, there are 6 blue ba...

Show all

What teachers are saying about BytelearnWhat teachers are saying

Stephen Abate

19-year math teacher Carmel, CA

Any math teacher that I know would love to have access to ByteLearn.

Jennifer Maschino

4-year math teacher Summerville, SC

“I love that ByteLearn helps reduce a teacher’s workload and engages students through an interactive digital interface.”

Rodolpho Loureiro

Dean, math program manager, principal Miami, FL

“ByteLearn provides instant, customized feedback for students—a game-changer to the educational landscape.”