Problem Description Link
To solve this problem you can follow this technique.
if we have a triangle with sides a,b,c therefore this must be true a+b>c , a+c>b , b+c>a
if n = 3
we have 3 sticks
1 2 3
we can’t form any triangles with this
if n = 4
1 2 3 4
we can form 1 triangle
(2,3,4)
if n = 5
1 2 3 4 5
we can form 3 triangles
(2,3,4)
——-
(2,4,5)
(3,4,5)
output[i]=output[i-1]+2*((n*(n+1))/2)-(!((i&1))*n);
((!(i&1))*n) if i is even this evaluates as n else it evaluates as 0
Algorithm:
You are given n rods of length 1, 2…, n. You have to
pick any 3 of them & build a triangle. How many distinct triangles can you
make? Note that, two triangles will be considered different if they have at
least 1 pair of arms with different length.To solve this problem you can follow this technique.
if we have a triangle with sides a,b,c therefore this must be true a+b>c , a+c>b , b+c>a
if n = 3
we have 3 sticks
1 2 3
we can’t form any triangles with this
if n = 4
1 2 3 4
we can form 1 triangle
(2,3,4)
if n = 5
1 2 3 4 5
we can form 3 triangles
(2,3,4)
——-
(2,4,5)
(3,4,5)
output[i]=output[i-1]+2*((n*(n+1))/2)-(!((i&1))*n);
((!(i&1))*n) if i is even this evaluates as n else it evaluates as 0
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