MEDAL AND FAN Please check my answers and help with the problems I have.
@Preetha
@Michele_Laino
@rishavraj
So I think I have 2 of them that says Please Help or ...
for cylinder, the requested ratio, is: \[\huge \frac{{rh}}{{2\left( {r + h} \right)}}\] how your teacher has defined the best shape?
No. I have to pick which one is the best.
So are my other answers ok?
please wait, I'm checking...
Oh ok cool. Its alright.
for the first one, I choose the cube, since the ratio \(volume/area\) is the littlest it is suffice to consider a cube, a sphere, and an equilateral cylinder, such that the radius of the sphere is equal to the base radius of cylinder, and both are equal to the side of the cube
Oh ok. It makes sense.
namely the cube encloses the same volume, within the larger surface area
Was that for (a.) or (b.) ?
I think that for \(a)\) we have to choose a cube with a high volume and for \(b)\) we have to choose a cube with larger surface
since if we have more volume of ice, then more ice will be melted
Got it. This is like combination of Science and Math where I fail my classes and has the lowest score on it. :(
for option b), please keep in mind that the melting speed of ice is proportional to the Surface of the cube
It does not say anything about melting speed though.
it comes from the text of question 3b)
Oh ok. How about #4? How would I do my cube?
I suggest this method: |dw:1457629364355:dw|
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