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Re: If a, b, and c are consecutive positive integers where a < b
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22 Jun 2020, 09:58
Carcass wrote:
If a, b, and c are consecutive positive integers where a < b < c, and c - a = 16/b, then a + b + c =
A. 30 B. 24 C. 18 D. 12 E. 6
If a, b, and c are consecutive positive integers where a < b < c, then we know that: a + 1 = b And, more importantly, a + 2 = c If a + 2 = c, then c - a = 2
GIVEN: c - a = 16/b Substitute to get: 2 = 16/b Solve: b = 8
So, a, b and c equal 7, 8, and 9 respectively This means a + b + c = 7 + 8+ 9 = 24
Re: If a, b, and c are consecutive positive integers where a < b
[#permalink]
12 Dec 2021, 04:35
1
Given that a,b,c are +ve consecutive integers and a<b<c with that knowledge we can assume a,b,c to be: x, x+1, x+2 respectively so c - a = x+2 - x = 2 so, 2 = 16/b => b = 8 or x+1 = 8