Recent content by Emmanuel

  1. Emmanuel

    Using Archimedes' principle in engineering applications

    I've solved this now, covered Archimedes principle in college so I've managed to do it but thanks for the input
  2. Emmanuel

    Using Archimedes' principle in engineering applications

    Is mass: volume × density? If so the mass of iron would be 0.06 × 7800= 468 To be completely honest I'm not sure if the units Do I just add the volume of iron and the buoy together to get the total volume? Seems too simple to be that.
  3. Emmanuel

    Using Archimedes' principle in engineering applications

    Ok so the surface area is 6.03 So i times by 0.01m rather than 10mm Which is 0.0603 ?
  4. Emmanuel

    Using Archimedes' principle in engineering applications

    Bloody hell I've already made a mess of it ha So the volume of the buoy alone would be 1.0048 And the volume of the iron is 60.288 Where do I go from there?
  5. Emmanuel

    Using Archimedes' principle in engineering applications

    Sorry for some reason I had a sphere in my head So it would be 6.0288? (2•π•r^2 + π•d•h) 2 × 3.14 × 0.4^2 + 3.14 × 0.8 × 2
  6. Emmanuel

    Using Archimedes' principle in engineering applications

    So volume of iron plate is 20.096 sorry
  7. Emmanuel

    Using Archimedes' principle in engineering applications

    So to find the surface area it is 4•π•r^2 4 × 3.14 × 0.4^2= 2.0096 And the volume of the buoy 4/3 × 3.14 × 0.4^3= 0.267 Do I just add these together to find total volume
  8. Emmanuel

    Using Archimedes' principle in engineering applications

    There is no figure that comes with it and I have provided all the information I was given. I think to calculate the volume of the buoy it would be 4/3•π•r^3 but I'm not sure how I would do this with the iron plate or put the two together Please forgive me I have only just started this...
  9. Emmanuel

    Using Archimedes' principle in engineering applications

    Homework Statement A cylindrical buoy floats in sea water with its axis vertical so that it's three-fourths submerged. The buoy is 0.8m in diameter and 2m in height. Its fabricated from iron plate 10mm thick. Calculate the mass of iron chain securing the buoy. The relative density of iron is...