This problem is yummy! :-)
Simple & interesting.
The same as the surface area of a cylinder but without calculating the area of the bottom surface (circle) of the cylinder:
Having finished all 15 problem just to see what is the leading solution looks like. Then I realize smaller size doesn't mean the solution is better, often it is at the price of understand-ability.
Remember, in most cases, you write program for humans not for machines.
If you're considering trying to get your solution size down to 10 -- like the leading solution -- don't bother! They wrapped all their code in a regex statement so that the code size cannot be calculated anymore (the algorithm only sees the regex call, not what that regex actually does). ANY code you write like this is going to be of size 10 but is not going to be actually faster than the proper solution. Probably the exact opposite in fact.
This Problem has some info missing they did not specified for which shape we have to find surface area, I request the Creator to rectify it.
Where would you frost a cake? Give it a thought.
surely wrapping all the code into a regular expression, which hides it from the code size calculation algorithm of Cody, is cheating... This way you can get a size of 10 on nearly any problem. Thanks for messing up the solution chart for the rest of us...
the ans is 0, because the cake will be eaten.
I need help.I just couldn't use the expressions correctly
calculating surface area except the base area
I do not think this exercise is correct. As one should not put frosting below the cake, the area of the cake to put frost on is the area of the circle on top of it plus the area of the "bent" rectangle on its sides. Thus:
function SA = func_frosting2(r,h)
ARectangle = pi*r*h;
ACircle = pi*r^2;
SA = ARectangle + ACircle;
I think the current solution is misleading
simple and fun.
just tricky one.
It dseon't mettar waht oedrr the lrettes in a wrod are.
Given an unsigned integer x, find the largest y by rearranging the bits in x
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