#side length 2, find shortest path from m to n
57 messages · Page 1 of 1 (latest)
which directions can we move?
on the surface only
original question was: what is the shortest path taken by an ant to reach point n from m?
so we couldnt just take the straight diagonal
im pretty sure we have to draw out the unfolded diagram of this, but i have no idea how
but can we take the diagonal on the surface?
yes
ok
you can draw it like this by looking from topview
assuming it's 2d
but since it's 3d you also need to account for the 2 heights
how do u find this length tho
yea
OP is the ans 3l root 2?
where l is the length of one side
how?
open the cubes and join M and N directly
the line joining it will be a digonal of a square of side 4l
so use pythagors to find the digonak and is 4l root 2
my bad I said 3l root 2
ohh
I think the previous is correct 3l sqrt(2)
4 sides r being formed Ig it will be 4l root 2 only
but 1 and 2 are in the same column so counted as 1
if you open the cubes
hn it will be 3l*4l rectangle actually
so 5l 🤣
isn't it like this?
it will be like this
i think you should open it to make it 2D and find the shortest distance
yep i mean this
ans is
side length is 2
mentioned in title
@slim ravine mind trying this ques?
I think answer should be 4+2 Root13
question is ambigious since we get that answer when we are forced to move along face diagonals of cube not just on surface.
And my answer is has more min distance than anskey, 4+2root13 =11.21 and 4+2root2+2root5=11.30
you sure? my answer is smaller
same
I think by surface they mean faces
what is not allowed is cut through inside the boxes
so your solution is acceptable
since it's 3 dimensional you should use pythagoras with x y and z
NVM each cube is 2 long
I open the cube to turn it into 2d
Travel along the surface, not thru the object