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There are infinitely many different shapes that can have an area of 10 cm², as area is a measure of space that can be achieved through various geometric configurations. For instance, you can create a square, rectangle, triangle, or circle, all with the same area. Each shape will have different dimensions and properties, demonstrating the versatility of area in geometry. Thus, the number of shapes is not limited to a specific count.
What else can I help you with?
How do you make two shapes have the same surface area but different volumes?
To make two shapes have the same surface area but different volumes, you can manipulate their dimensions while maintaining the surface area constant. For instance, consider a cube and a rectangular prism; by adjusting the length, width, and height of the rectangular prism while keeping its surface area equal to that of the cube, you can achieve different volumes. The cube has equal dimensions, while the rectangular prism can have varied dimensions that lead to a different volume while ensuring the overall surface area remains unchanged.
What different shapes can you make out of a hexagon one of its diagonal?
you can make a hexagon
Why do shapes have different degrees?
they have different degreeses because a different degrees is what make different types of shape
How many different shapes can you make with 5 squares and they can't be the same when you turn it and all the shapes have to touch?
12
Ten of these make a d decimeter?
10cm =1dm
Why are hexagons so common in nature?
It's one of the only shapes which tessellates perfectly (think tiles, if you tiled a wall with hexagons then there wouldn't be any gaps. Of the shapes which tessellate perfectly (triangle, square, hexagon) it has the smallest perimeter for its area i.e. a square of area 10cm^2 has a greater perimeter than that of a hexagon with an area of 10cm^2. So, if you were a bee trying to make a honeycomb then the hexagon is best because it would use least wax to make a certain area of comb (because of the perimeter/area ratio) and also not waste any space (because it tessellates without leaving any gaps). Hope that helps.
You want a working model of mathematics for school exhibition what you should make?
area and perimeter of different shapes
How do you make two shapes have the same surface area but different volumes?
To make two shapes have the same surface area but different volumes, you can manipulate their dimensions while maintaining the surface area constant. For instance, consider a cube and a rectangular prism; by adjusting the length, width, and height of the rectangular prism while keeping its surface area equal to that of the cube, you can achieve different volumes. The cube has equal dimensions, while the rectangular prism can have varied dimensions that lead to a different volume while ensuring the overall surface area remains unchanged.
What different shapes can you make out of a hexagon one of its diagonal?
you can make a hexagon
What can you do to metals like gold to get them into moulds to make different shapes?
Put the gold in the FIRE and wait and then take it out the it will malt then you can make what shapes
Why do shapes have different degrees?
they have different degreeses because a different degrees is what make different types of shape
How many 10cm sticks would be needed to make a 1m line?
You would need 10 10cm sticks
How has the guitars structure changed?
It hasn't changed that much.. Different shapes make different sounds, Different woods make different sound. The only thing that really changed is that there are new shapes but old ones are still being used.
How many different shapes can you make with 5 squares and they can't be the same when you turn it and all the shapes have to touch?
12
How do you make a 10cm by 10cm by 10cm cube out of paper with no glue or sticky tape?
To make a 10cm by 10cm by 10cm cube out of paper without glue or tape, start by cutting a single piece of paper into a net that consists of six 10cm squares arranged in a cross shape. Fold each square upwards to form the sides of the cube, and create flaps on adjacent squares. Tuck the flaps into the openings of the adjacent squares to securely hold the structure together. Finally, ensure all edges align to maintain the cube shape.
How do you found the area math?
The answer depends on the shape whose area is sought. For some simple shapes there are easy formulae. Then there are less simple shapes which can be broken down into simple shapes and their area is simply the sum of the components. However, in many cases, the best that you can do is to make approximate estimates.
Ten of these make a d decimeter?
10cm =1dm
