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What level will use 24 toothpicks if you continue a design made to form triangles First level uses 3 Second level uses 6 Third level uses 9 toothpicks etc?
There is a pattern here: Level 1 uses 3 = 3 × 1 toothpicks Level 2 uses 6 = 3 × 2 toothpicks Level 3 uses 9 = 3 × 3 toothpicks So it looks like each level uses 3 times the level number of toothpicks. ı→ 3 × level = 24 → level = 24 ÷ 3 = 8 So Level 8 uses 24 toothpicks.
How do you use 12 toothpicks to make 6 equal size boxes?
You can arrange them into a cube to make the 6 faces of the cube, and the 12 toothpicks making up the 12 edges of the cube.
What are the congruent figures in daily life?
we use congruent figures in daily life ex:- Same Cats , Same Dogs
Is it possible to prove one pair of triangles congruent and then use their congruent corresponding parts to prove another pair congruent?
If I understand the question correctly, the answer is yes. Thanks to the transitive property of congruence.
How many squares are there in a 6 by 3 grid?
It depends what size squares you use. If the squares are 1 x 1, then there are 18. If the squares are 0.5 x 0.5, then there are 72. If the squares are 0.1 x 0.1, then there are 1,800. If the squares are 3 x 3, then there are 2, but you have to cut one of them up to fit it in.
How do you arrange to 12 toothpicks into 6 identical squares?
Use them to form the edges of a cube.
Use six toothpicks to construct four congruent triangles?
Arrange the toothpicks to form a square with a diagonal crossing through the center. Then, create triangles by connecting each corner of the square to the center of the diagonal. Each of the four resulting triangles will be congruent to each other.
How do you use 10 toothpicks to make 3 congruent squares?
Since every square has 4 sides and you only have 10 toothpicks, obviously you can't have the squares be separate. You will need exactly 2 toothpicks to overlap. Once you realize that, there are two shapes that are possible and can be rotated to make a total of 6 different solutions. A straight line (vertical or horizontal): = = = | | | | = = = Or an L-shape (forwards, backwards, and upside-down forwards and backwards): = | | = = | | | = = Sorry that these don't look quite right, the formatting is getting screwed up.
How do you make 5 squares out of twelve toothpicks?
You arrange 12 toothpicks into a large square, subdivided into four squares : 2 toothpicks on each side and four more, one each from the middle of the sides to the center of the large square. Now you have four (small) squares. Take away 2 adjacent toothpicks from the ones in the center, and you have 2 squares : one remaining small one and the large one that has the small one inside it. (see related link)
If you use Toothpicks to make four squares move only two so that two squares remain and a toothpick must be a part of a square?
Old one. Make a square out of four squares, then remove two adjacent inside toothpicks. This leaves a large square with a small square inside.
How do you make 2 squares using 10 toothpicks?
Start with a 2x2 square (that uses 8 toothpicks) Use the other two to make a 1x1 square in one of the corners of the big one..
Use 9 toothpicks to form 3 squares each side of which is a complete toothpick length?
Firstly, take out three toothpicks that form a triangle. You will be left with two triangles. Secondly, place all three toothpicks to form a triangle above the centre of the two triangles. Four small triangles and a large triangle will be formed, which makes them five triangles. Example: At first: /_\/_\/_\ Imagine that these are three triangles (nine toothpicks), with the sides joined. Secondly: /_\/_\ Imagine that you have taken away one triangle (three toothpicks). Thirdly: Place the three toothpicks to form a triangle above the two triangles. Imagine that the sides are joined. Four small triangles are formed. The four triangles make up a large triangle, which makes them five. /_\ /_\/_\
What is the minimum nubers of toothpicks necessary to spell the word hat?
It would require 5 toothpicks to spell the word "hat." The letter "h" would use 2 toothpicks, the letter "a" would use 2 toothpicks, and the letter "t" would use 1 toothpick.
How do you build a structure out of toothpicks and marshmallow?
Well you could make the structure by taking the marshmallow and shaping it into triangles and then connect it together so it looks like a bridge and then if that does not work then try building squares and then putting triangles in the middle and then getting some toothpicks to connect it. Questions Is there a limited amount of marshmallows or toothpicks you are supposed to use? Is the structure supposed to hold something? Like a text book, a book, or ect.
Use 34 congruent squares build the first frame of a changing-step growing pattern frame 1 has 2 squares frame 4 has 17 square. show many different patterns can you build?
pyramid with 2 squares on top row, 3 squares on second row, 5 squares on third row, and 7 squars on bottom row
What is the minimum number of toothpicks necessary to spell the word FAT without breaking or bending any?
The straightforward answer would appear to be eight, using separate toothpicks to form each letter.(Use 3 in the F, 3 in the A, and 2 in the T.)However, if you can use the same toothpicks for all three letters at the same time, you only need three. (see related link)Using 3 ToothpicksBy overlapping the three toothpicks at the proper angles, you can simultaneously form an F, an A, and a T. Place the toothpicks atop each other to form a small triangle in the middle. You will see the letters F, A, and T within the angles formed. The horizontals of the F are, however, oddly splayed and not parallel.(see related link)
How do you make an earthquake safe building out of toothpicks and marshmallows?
To create an earthquake-safe building out of toothpicks and marshmallows, you can design a structure with a strong base and interconnected supports. Use diagonals and triangles to add stability and distribute forces. Additionally, consider damping mechanisms like adding marshmallow cushions to absorb shaking to prevent collapse.
