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A Fun Colored Balls Probability Problem
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A Fun Colored Balls Probability Problem // Is your high school probability up to snuff? This problem, which I adapted from a GRE math subject test, should give you a little challenge. We’ll be picking two colored balls at random from a box and finding the probability without replacement that they’re the same color. There are several ways to attack challenging probability problems like these, and I decided to go for the combinations and permutations approach. I know there’s a faster way for solving difficult probability questions like these, and I leave that to you to figure out - be sure to let me know in the comments how you did it!
Challenging math problems like these are ideal for students looking for ACT math preparation and GRE math preparation videos. If you enjoy combinatorics and hard probability problems, you will find several more on my channel:
❤❤ Subscribe! ❤❤ I upload interesting math problems and math puzzles every week! If you love tricky math problems, this channel will definitely Rise to the Equation.
#mathematics #probability #combinatorics
🎸🎸 Music: Feeling Free by Martin Riopel 🎸🎸
Still reading this? Then write "I got 2/7 !!!" in the comments!
DISCLAIMER: Links in this video description might be affiliate links. If you purchase a product or service using one of these links, I may receive a small commission at no additional cost to you. Thank you!
Challenging math problems like these are ideal for students looking for ACT math preparation and GRE math preparation videos. If you enjoy combinatorics and hard probability problems, you will find several more on my channel:
❤❤ Subscribe! ❤❤ I upload interesting math problems and math puzzles every week! If you love tricky math problems, this channel will definitely Rise to the Equation.
#mathematics #probability #combinatorics
🎸🎸 Music: Feeling Free by Martin Riopel 🎸🎸
Still reading this? Then write "I got 2/7 !!!" in the comments!
DISCLAIMER: Links in this video description might be affiliate links. If you purchase a product or service using one of these links, I may receive a small commission at no additional cost to you. Thank you!
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