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Not a Tangram Puzzle-With Acrylic base

A:This is not a Not a Tangram Puzzle B:What is it called then? A:It’s Not a Tangram Puzzle B:Would you like to hear what you've just said? A:You do the math. Tangram Puzzle is not only for kids, but also fun for adults.
$1470

Acrylic base: 120*150*9mm
Puzzle size when assembled: 106*106*4mm

-Metal Arts maintaining its consistent style and using magnets to connect aviation aluminum.

-Making Not a Tangram Puzzle high-quality and more fun to play!

What exactly is "Not a Tangram puzzle"?? Read on to learn more

--Fun in Learning
The puzzle which looks like a children's game, uses the concept of area in the game. Then transform it into the possibility of multiplying two numbers in algebra. During the hands-on operation, players can discover the angle relationships of graphics, and the final square is quite stunning. Through the fun in learning, we believe that kids will look at each individual in a different light when they learn mathematics in the future. When faced with decimal operations, or even various number operations, kids will not find them useless, but will take them seriously.

Everyone is welcome to experience the charm of this puzzle that transcends ages and national boundaries. There may be other undiscovered ways to play it, waiting for you to challenge!

 

Step-by-step Instruction:

This puzzle looks very similar to a tangram at first glance. The biggest feature is that regardless of whether the small square is placed in or not (refer to the difference between large pictures 1 and 2), the two completed squares seem to be the same size! (It just “seem to be”) Players can use a ruler to measure the completed puzzle.The one using the small square is actually a rectangle, with one side slightly longer. Why is there such a result?

Measuring the side length of the small square, it is easy to see the difference in area between a rectangle and a square is actually the area of ​​the small square.
In other words, the area of ​​a rectangle is the area of ​​a square plus the area of ​​a very thin rectangle.
Converting a very thin rectangle into a small square, the visual difference is much different but the area is the same!
The illusion is no longer an illusion, but an appreciation of the transformation between numbers and shapes.


First, observe the length and angle of each side of these puzzle pieces. The orange kite shape has the longest side. Among the purple and blue isosceles right triangles, the blue one is larger.The yellow one is trapezoid. The pink one is a pentagon and the black one is a small square. The side length of the small square is the same as one side of the trapezoid or pentagon. It means that when the small square is placed, the trapezoid and pentagon should be placed next to it.

The orange kite shape should be placed first, due to it's the largest piece. It  has a right angle that just fits into the corner of the square. Next is the blue isosceles right triangle with the second largest area. Its angles are complementary to the large angles of the kite shape and can also be placed in the corners. Then, one of the angles of the purple isosceles right triangle and the smaller angle of the kite shape can form a right angle. There are two methods at this time. For the remaining two pieces, as long as you identify the right angles of the trapezoid and the pentagon, you can quickly find the answer with a little trial and error.

 

Warranty/Return & Exchange Policy:

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