0
You have a cube that all the lengths are 5 cm. and the formula for volume is (b)(h)(l)=v, or base times height times length. and since that its a square that you're working with you could do 53 because 5 times 5 times 5 is equal to 5 cubed. 53 is 125. So, the volume is going to be 125 cm3, or 125 cubic cm.
What else can I help you with?
How do you prove two cubes are identical?
It depends on the information that you have. If you know that they are cubes, rather than cuboids, you could show that a side of one is the same length as a side of the other, or that the area of a face of one is the same as that of the other or that the volume of one is the same as that of the other.
What is the area of a rectangle with one side 30mm and the other side 5cm?
yeah
What is the perimeter of a regular pentagon if one side is 5cm?
25 cm
How many small cubes are needed to completely fill the right rectangular prism?
To determine how many small cubes are needed to fill a right rectangular prism, you first need to calculate the volume of the prism by multiplying its length, width, and height. Then, calculate the volume of one small cube by cubing its side length. Finally, divide the volume of the prism by the volume of the small cube to find the total number of cubes required.
What is the length of one side of a 5cm square?
What does the '5cm' represent??? Is it the length of the perimeter , or are you misunderstanding that the 5 cm is the length of one side. When described as a '5 cm square' is this the 'area'.
How do you find the volume of a stack of centimeter cubes?
To find the volume of a stack of centimeter cubes you only need to have the dimension of one side. Once you get the dimension of one side you can find its cube to get the volume of the stack.
How do you find volume of 30 sugar cubes each one of a side is 3 cm?
The volume of one sugar cube is 3*3*3 = 27 cubic cm. The volume of 30 cubes is 30*27 = 810 cubic centimetres. Incidentally, these are abnormally large cubes. Most that I have seen are at most 1 cm on each side.
How do you fiqure out volume of a square?
Squares, being two-dimensional, don't have volume. They have area, length x width, or one side squared. Cubes have volume. Length x width x height or one side cubed.
What is the volume of two cubes with side lengths of 9 units?
Cube one's volume = 9*9*9 = 729 cubic units. As there are two cubes, their volumes added together = 1458 cubic units.
How do you prove two cubes are identical?
It depends on the information that you have. If you know that they are cubes, rather than cuboids, you could show that a side of one is the same length as a side of the other, or that the area of a face of one is the same as that of the other or that the volume of one is the same as that of the other.
What is the area of a rectangle with one side 30mm and the other side 5cm?
yeah
What is the perimeter of a regular pentagon if one side is 5cm?
25 cm
How many small cubes are needed to completely fill the right rectangular prism?
To determine how many small cubes are needed to fill a right rectangular prism, you first need to calculate the volume of the prism by multiplying its length, width, and height. Then, calculate the volume of one small cube by cubing its side length. Finally, divide the volume of the prism by the volume of the small cube to find the total number of cubes required.
Can a shape with perimeter 3m has one side 5cm?
No, the length of one side can't be greater than the perimeter.
What is the length of one side of a 5cm square?
What does the '5cm' represent??? Is it the length of the perimeter , or are you misunderstanding that the 5 cm is the length of one side. When described as a '5 cm square' is this the 'area'.
What is the perimeter of a square if one side equals 5cm?
It is: 4*5 = 20cm
How do you describe a way to find how many cubes will fit in a rectangular box without building the box and filling it with cubes?
One way to find out the number of cubes that can fit inside a rectangular box is to use its volume. Knowing the volume of the cubes and that of the box can give an accurate reading of the cubes that can fit.
