Course Content
Probability Theory Basics
Probability Theory Basics
Challenge: Solving the Task Using Geometric Probability
Consider a square with a side length of 2 units centered at the origin (0, 0) in a Cartesian coordinate system.
What is the probability that a randomly chosen point within the square doesn't fall into a circle with a radius of 1 unit centered at the origin?
As we have a two-dimensional space of elementary events, we can calculate the ratio of the circle's area to the square's area. The ratio represents the probability of a point falling within the circle.
Swipe to show code editor
Calculate probability as the ratio between the blue area and the whole area of the square.
Once you've completed this task, click the button below the code to check your solution.
Switch to desktop for real-world practiceContinue from where you are using one of the options belowThanks for your feedback!
Challenge: Solving the Task Using Geometric Probability
Consider a square with a side length of 2 units centered at the origin (0, 0) in a Cartesian coordinate system.
What is the probability that a randomly chosen point within the square doesn't fall into a circle with a radius of 1 unit centered at the origin?
As we have a two-dimensional space of elementary events, we can calculate the ratio of the circle's area to the square's area. The ratio represents the probability of a point falling within the circle.
Swipe to show code editor
Calculate probability as the ratio between the blue area and the whole area of the square.
Once you've completed this task, click the button below the code to check your solution.
Switch to desktop for real-world practiceContinue from where you are using one of the options belowThanks for your feedback!
Challenge: Solving the Task Using Geometric Probability
Consider a square with a side length of 2 units centered at the origin (0, 0) in a Cartesian coordinate system.
What is the probability that a randomly chosen point within the square doesn't fall into a circle with a radius of 1 unit centered at the origin?
As we have a two-dimensional space of elementary events, we can calculate the ratio of the circle's area to the square's area. The ratio represents the probability of a point falling within the circle.
Swipe to show code editor
Calculate probability as the ratio between the blue area and the whole area of the square.
Once you've completed this task, click the button below the code to check your solution.
Switch to desktop for real-world practiceContinue from where you are using one of the options belowThanks for your feedback!
Consider a square with a side length of 2 units centered at the origin (0, 0) in a Cartesian coordinate system.
What is the probability that a randomly chosen point within the square doesn't fall into a circle with a radius of 1 unit centered at the origin?
As we have a two-dimensional space of elementary events, we can calculate the ratio of the circle's area to the square's area. The ratio represents the probability of a point falling within the circle.
Swipe to show code editor
Calculate probability as the ratio between the blue area and the whole area of the square.
Once you've completed this task, click the button below the code to check your solution.
Switch to desktop for real-world practiceContinue from where you are using one of the options belowSwitch to desktop for real-world practiceContinue from where you are using one of the options below