4>5 ? this is possible!!!?
464388
pablodiablo is right, you can't treat an inequality like an equal sign when dividing or multiplying both sides by a negative number...swap the sign when doing so.  if you look at the graph of a logarithmic function, if 0<n<1, then log(n) is a negative number, and since y>x, x/y is less than one.  also, x & y must both be the same sign (positive or negative), otherwise x/y will be negative, and log of a negative number is undefined.
720161
Yes, I can:\n4! + 4 \n=\n(4 x 3 x 2 x 1) + 4 = 28\n\n(BTW, 4squared + 4squared = 32)
448543
well irs math 2+2 could = 5 or 9
218316
Thats funny.  Tell me another one.\n\nMaybe its like 5-2=2\n\n\nlol
423753
12!/(12-4)! = 11880 if order matters\n\n12!/(4!*(12-4)!) = 495 if order does not matter\n\nExactly how many are you gonna ask?
602685
Not necessarily. If you can turn them into decimals, sometimes it's easier to compare them.\nFor instance, 4/8 = .5 and 5/9 = .55. Obviously 5/9 is a little larger, and you don't have to do all the math.
500080
Add a short diagonal line to one of the plus signs to make it a 4:\n5 + 545 = 550
113373
haha u stoel this idea from that other lady nick...its probably  2 or 3 or 4 or 5 or 6 or 7 or 8 but im not gonna go with 9 on this one...
93641
Okay, 2 + 4= Look at 2 now look at 4, 4 is 4 pieces and 2 is 2 pieces. add the 4th piece and the second piece = 6! Duh!
622196
bc when u have 2 and you take 4 away from it, you are negative 2--- think of it like this: 2-4=-2
735150
Yes, it is possible ~~
231452
It is 1000000000000000000000000000... (To be continued;) + 4
599876
no can do it equals 2
1055077
11.4........................................but then again i might be wrong!!!!!!
607144
# 5?\n\n\nspecific much?
939247
No, but you can work it out on paper. I know because I did it once. You have five letters, so there should be 25 combinations, Of course, as two letters are the same that would make it 20. I think. Just give it a go. It's always more fun to work these tings out yourself.
328739
Possibly 3-5, depending the circumstances.