The numbers are 120, 121 and 122.
The numbers are 39, 40 and 41.
The numbers are 38, 40 and 42.
None that are all odd numbers. But, there are two sets of three consecutive numbers containing a mix of even/odd that add up to 120. They are 39, 40 and 41 and also 38, 40 and 42.
The numbers are 116, 118 and 120.
The numbers are 120, 121 and 122.
There are two consecutive even integers. The numbers are 118 and 120.
The numbers are 39, 40 and 41.
The numbers are 38, 40 and 42.
44
3*4*10
Let the numbers be 'n' , 'n+1' & 'n+2' Hence adding n + n+1 + n + 2 = 120 3n + 3 = 120 3n = 117 n = 39 Hence n + 1 = 40 n + 2 = 41 So the three consecutive numbers are ;- 39,40,& 41.
None that are all odd numbers. But, there are two sets of three consecutive numbers containing a mix of even/odd that add up to 120. They are 39, 40 and 41 and also 38, 40 and 42.
The numbers are 116, 118 and 120.
The consecutive integers are 39, 40, and 41. To solve this algebraically, note that consecutive numbers can be indicated by the variables x, x+1, and x+2. For the sum x + (x+1) + (x+2) = 120, 3x +3 = 120 3x= 117 x= 39, followed by 40 and 41 39+40+41 = 120
1,4,5
10 and 12