A cube is placed in a pool of water. If the cube is 94 cm long on each side, what is the weight of the cube?

(Use 1000 kg/m3 for the density of water)

My teacher hasn't been able to explain this to me in a way that I could explain, I really need help.


I read the answers and realized that there are a lot of factors missing, which is why it makes this question unanswerable. I don't even understand why this kind of question is in my assignment(and the thing is that there are several, exactly the same question, except the numbers change).

Update 2:

According to my teacher, there is a way to answer this question but he won't tell me how??? He just tells me to try to solve it and he'll see what I did wrong but I don't even know any formulas that can help so how the heck am I suppose to even try???) Thank you all who has tried to help, I really appreciate it.

12 Answers

  • 1 year ago


    The cube is .94m x.94m x .94m in volume

    The cube is .8306m3 (cubic meters)

    One cubic meter of water weighs 1000kg

    The cube weighs 830.6kg

  • 1 year ago

    Assume the cube just stays afloat. None of the cube is above water but the cube doesn't sink. Thus the density of the cube = density of water. If it sunk, it has greater density. If part of the cube were out of the water, it has less density.

    weight = mass*g = density*volume*g = 1000kg/m³ * 0.94³ * 9.8 = 8140N

    That sounds like a lot but this is a cube nearly a meter on a side with the density of water

  • 1 year ago

    What material is the cube made of or what is the density of the cube.

  • 1 year ago

    The question does not even say if the cube sinks, or floats and if it floats, how much is above surface, so no one can answer that question with only the information you have provided.

    If the cube sinks, then you can only say that its mass (weight) is more than the mass of the equivalent volume of water, so even then, you cannot define a particular and specific weight. Just a minimum weight.

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  • Anonymous
    1 year ago

    The cube weighs 12 Kg.

  • Lôn
    Lv 7
    1 year ago

    I take it that the cube is completely immersed so that we can use Archimedes' principle...

    The cube displaces it's own volume of water so it displaces 94 x 94 x 94 cm^3 of water which is

    830,584 cm^3.

    Each cubic centimetre of water weighs 1 gram so the cube weighs 830,584 grams = 830.584Kg.

    If you want the weight in N then multiply by 10 ( or 9.81 if you want to be more accurate) ... so weight = 8305.84 newtons.

    (Using the density of. 1g per cm^3 is easier than 1000kg per m^3 but the answer is the same.)

    Edit...oops...it's impossible to know the mass of the cube as you don't know the material it's made of....

  • 1 year ago

    Leaving out valuable information for such a problem makes answering it a bit difficult. Not mentioning the material of the cube nor the density regardless of material. If this is what your teacher gave you they need to work on explaining a question before being able to explain the answer.

  • 1 year ago

    This makes no sense. It depends on the material of the cube, one of steel would weigh a lot more than one of styrofoam.

    and this is the second time you have asked this same meaningless question.

    Are you sure you are listing the entire problem, exactly ???

    I suspect your teacher is totally incompetent, if you did list the entire problem.

    edit: perhaps you mean "what is the weight of the displaced water" ? but you did not state anything close to that.

    in that case, the answer is (0.94)³ m³ is the volume

    and mass of displaced water is (0.94)³ m³ x 1000 kg/m³ = 831 kg for mass in kg

    multiply by 9.8 to get weight in newtons, 8140 N

  • JetDoc
    Lv 7
    1 year ago

    What is the cube made of? Concrete or Styrofoam?

  • User
    Lv 7
    1 year ago

    Insufficient information.

    For example: if the cube is made of lead

    it's going to be very much heavier

    than if the cube is made of plastic.

    You haven't given us the density of the cube

    nor any means to calculate the density of the cube.

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