#recreationalmath search results
What's your favorite from the April Calendar of problems? Solutions coming tomorrow, & May Calendar on Friday... #ProblemSolving #iTeachMath #RecreationalMath karendcampe.wordpress.com/2026/04/01/apr…
110 is the side length of the smallest square that can be tiled entirely with smaller squares, each with a different integer side length. More details: archimedes-lab.org/numbers/Num70_… #RecreationalMath #SquaredSquares #NumberCuriosities #MathChallenge #Dissection #VisualThinking
Snooker geometry problem mikkorahikka.blog/2025/01/28/geo… #RecreationalMath #math #snooker
![mrahikka's tweet card. [edit. 17.2.25 korjasin vialliset kuvaajatiedostot.] Luin kirjan nimeltä ”Why do buses Come in Threes?”. Kirjassa on paljon tarinoita tosielämän matemaattisista ilmiöistä. Siinä oli selitetty muun …](https://pbs.twimg.com/card_img/2048274805787680769/E8snJAcf?format=png&name=orig)
Kaleidocycles and Transformable Structures with Geometric Forms #mathematics #geometry #RecreationalMath #Kaleidocycle #SpatialGeometry #GeometricTransformations #MathematicalModels #VisualMath #MathEducation #GeometricArt #GeometricModeling #STEMLearning
We'll stop here with this week's problem. I'm always open to new problem ideas to explore, and I'd love for anyone interested to join me on the adventure of making intriguing #math problems. #puzzles, #RecreationalMath, #mathforfun
Part d) is a simple one, but don't worry, we'll build up to something more interesting with this answer. #math, #maths, #puzzles, #mathforfun, #ProblemSolving
Solutions to the January #ProblemSolving Calendar are posted! Stay tuned for February calendar coming tomorrow... #RecreationalMath #MTBoS #iTeachMath #T3Learns karendcampe.wordpress.com/2026/01/01/jan…
Solutions posted for September Calendar of Problems! October calendar coming tomorrow! karendcampe.wordpress.com/2025/09/01/sep… #ProblemSolving #iTeachMath #RecreationalMath #MTBoS #T3Learns
28662 is the sum of three sets of twin primes; each prime squared; two ways; each prime distinct [17^2 + 19^2] + [59^2 + 61^2] + [101^2 + 103^2] = 28662 [29^2 + 31^2] + [41^2 + 43^2] + [107^2 + 109^2] = 28662 #NumberTheory #RecreationalMath #Mathematics #Primes #TwinPrimes
What's your favorite from the April Calendar of problems? Solutions coming tomorrow, & May Calendar on Friday... #ProblemSolving #iTeachMath #RecreationalMath karendcampe.wordpress.com/2026/04/01/apr…
Solutions posted for September Calendar of Problems! October calendar coming tomorrow! karendcampe.wordpress.com/2025/09/01/sep… #ProblemSolving #iTeachMath #RecreationalMath #MTBoS #T3Learns
#morning with #math Given a rectangle as as shown. Determine the area of quadrilateral KNPQ. #GeometryToday #Rectangle #Quadrilateral #RightTriangle #Kayobi #DailyPhotos
28662 is the sum of three sets of twin primes; each prime squared; two ways; each prime distinct [17^2 + 19^2] + [59^2 + 61^2] + [101^2 + 103^2] = 28662 [29^2 + 31^2] + [41^2 + 43^2] + [107^2 + 109^2] = 28662 #NumberTheory #RecreationalMath #Mathematics #Primes #TwinPrimes
Elementary. The rectangle is split into 10 squares. If 1 cm² is unshaded, what is the total area of the rectangle?
Love this Tim! I just added this to the end of my "Shout Out For Squares" post, thanks! #geometry #MTBoS #RecreationalMath #MTBoS #iTeachMath karendcampe.wordpress.com/2023/07/13/sho…
karendcampe.wordpress.com
Shout Out for Squares!
Squares are among the first shapes children learn, and there is so much mathematical meaning to unpack in later years. Read on for my shout outs for the geometric, numerical, and algebraic wonders …
We math teachers need to engage in authentic problem-solving of our own. We’ve got to embrace mathematics beyond the textbook mathematics we teach daily. #RecreationalMath #iTeachMath #MathSky
110 is the side length of the smallest square that can be tiled entirely with smaller squares, each with a different integer side length. More details: archimedes-lab.org/numbers/Num70_… #RecreationalMath #SquaredSquares #NumberCuriosities #MathChallenge #Dissection #VisualThinking
The May 8 problem is one of a few this month involving "petals" created by overlapping arcs of circles. Try this fun #geometry problem & tell us how you thought about it. #ProblemSolving #RecreationalMath #MTBoS #iTeachMath Check out the whole calendar at link above ^^
Lovely! Right triangle using radius to point of tangency. x = radius of quarter circle r = radius of semicircle Pythagorean theorem r^2 + 5^2 = (x + r)^2 r^2 + 25 = x^2 + 2xr + r^2 25 = x^2 + 2xr Which is the area of the rectangle 😉 #RecreationalMath
Three circles packed into an equilateral triangle with side length 4 units. What is the radius of the circles? #RecreationalMath
Two posts 60 feet apart. Two cables intersect. How high off the ground do the two cables intersect? #RecreationalMath
We'll stop here with this week's problem. I'm always open to new problem ideas to explore, and I'd love for anyone interested to join me on the adventure of making intriguing #math problems. #puzzles, #RecreationalMath, #mathforfun
Part d) is a simple one, but don't worry, we'll build up to something more interesting with this answer. #math, #maths, #puzzles, #mathforfun, #ProblemSolving
Something went wrong.
Something went wrong.
United States Trends
- 1. Good Wednesday N/A
- 2. Comey N/A
- 3. #DelcyEsLealtadInnegociable N/A
- 4. Hump Day N/A
- 5. Happy Hump N/A
- 6. #questpit N/A
- 7. The UN N/A
- 8. Golders Green N/A
- 9. #TheBoys N/A
- 10. Rodtang N/A
- 11. #WednesdayMotivation N/A
- 12. #NaraChain N/A
- 13. PERTHSANTA CMI LOVE INFINITY N/A
- 14. FOMC N/A
- 15. Takeru N/A
- 16. $SOFI N/A
- 17. Kendrick Lamar N/A
- 18. Daigo N/A
- 19. St. Catherine of Siena N/A
- 20. $MEGA N/A