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Answer :
The greatest of two consecutive integers whose sum is 173 is 87. This is found by setting up an equation with the first integer as n and the second as n+1, solving for n, and then adding 1 to get the greater integer.
If we are talking about two consecutive integers whose sum is 173, we can establish a simple equation to find them. Let's assume the smaller integer is 'n,' which makes the next consecutive integer 'n + 1'. The equation to represent their sum would be: n + (n + 1) = 173. Solving this equation:
- 2n + 1 = 173
- 2n = 173 - 1
- 2n = 172
- n = 172 / 2
- n = 86
So the smaller integer is 86 and the greater integer, being consecutive, is 86 + 1, which equals 87.
Therefore, the greatest of the two consecutive integers is 87.
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Answer:
Let x=the smaller integer.
Let x+1+ the larger integer.
x+(x+1)=173
(x+x)+1=173
2x+1=173
2x+1-1=173-1 (substract 1 from both sides)
2x=172 (divide 2 to both sides)
2x/2=172/2
x=86
x+1=87
Step-by-step explanation:
