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If a cube of jello is cut into two pieces the density of the pieces do not change.

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If a tube of jello is cut into two pieces what total property of the new piece change?

Assuming you mean what property of the two pieces added together changes after the cut is made, it has to be surface area. The total mass of the two pieces remains the same, as does the volume, and obviously color, opacity, and other such properties remain the same, but surface area increases by 2 times the cross section of the cut.


Would the density of a cube change if the cube was cut into pieces?

No. Each piece of the cube would have the same density.


When a ice cube melt is that a chemical property?

no that is a physical property change, not a chemical property.


If a cube of jello is cut into two pieces. what total property of the new pieces change?

If you cut a cube of jello in half, it will still have the same total volume. The only thing that will change is the total surface area. Assuming that the piece is a perfect cube, and that it has been divided into two equal pieces, the net surface area of the two resulting cubes would be: Original: SA= 6(h^2) New: SA= 2[2(h^2) + 1/2 (4)(h^2)] Difference: [2(h^2) + 1/2 (4)(h^2)] - 6(h^2) = 8(h^2) - 6(h^2) = 2(h^2) Where: SA = Surface Area h = the length of each side So, if the original cube was 2x2x2 cm, then it's surface area would be 24 cm^2; when it is divided into two, the net surface area of the two pieces together would be 32 cm^2


If a cube of jello is cut into two pieces what total property of the the new piece change?

If you cut a cube of jello in half, it will still have the same total volume. The only thing that will change is the total surface area. Assuming that the piece is a perfect cube, and that it has been divided into two equal pieces, the net surface area of the two resulting cubes would be: Original: SA= 6(h^2) New: SA= 2[2(h^2) + 1/2 (4)(h^2)] Difference: [2(h^2) + 1/2 (4)(h^2)] - 6(h^2) = 8(h^2) - 6(h^2) = 2(h^2) Where: SA = Surface Area h = the length of each side So, if the original cube was 2x2x2 cm, then it's surface area would be 24 cm^2; when it is divided into two, the net surface area of the two pieces together would be 32 cm^2


Can you move the middle piece in a rubix cube?

In a standard Rubik's Cube, the middle pieces, also known as center pieces, cannot be moved independently because they are fixed to the cube's core. They rotate in place but do not change positions relative to one another. However, the pieces surrounding them can be manipulated, which affects how the middle pieces appear in relation to the other colors.


What suggests that a physical change has taken place in a ice cube?

A physical change in an ice cube can be suggested by observing a change in its shape, size, or phase. For example, if an ice cube melts into water or is crushed into smaller pieces, it indicates a physical change has occurred.


Does breaking an ice cube change the identity of an ice cube?

Ice cubes are not always true cubes to begin with but we call them that anyway. If you were to break one it would just be smaller pieces of ice which depending on your perception could still be called cubes.


What is the least number of cuts required to cut a cube into 504 identical pieces?

To cut a cube into 504 identical pieces, you would need to make 503 cuts. Each cut divides the cube into two pieces, so the first cut creates 2 pieces, the second cut creates 4 pieces, the third cut creates 8 pieces, and so on. Therefore, to reach 504 pieces, you would need to make 503 cuts.


What is max number of identical pieces a cube can be into by 3 cuts?

9 pieces


Max pieces from 5 cuts on a cube?

26


What are the maximum number of identical pieces obtained when a cube is cut by 15 cuts?

When a cube is cut by 15 cuts, it can produce a maximum of 27 identical pieces. Each cut can create at most 2 identical pieces, so with 15 cuts, you can get 2 x 15 = 30 pieces. However, 3 of these pieces will be removed as they are the corners of the cube, leaving you with 30 - 3 = 27 identical pieces.