The discussion revolves around a set of algebraic equations involving variables B, A, T, C, and O. The original poster presents equations that relate these variables and poses the question of determining the value of B + O + A + T.
Some participants suggest that the problem can be solved by recognizing the linear relationships among the variables. There is an indication that a specific value for O has been identified, but the method of arriving at the final expression remains a topic of discussion.
Participants note that the original question does not require finding all variable values, only the specific combination of B, O, A, and T. There is a mention of a potential misunderstanding regarding the nature of the problem and its requirements.
With the last step being B + O + A + T = (B+A+T) + O = 17 + 4.Natasha1 said:sure...
C + O + A + T - (C + A + T) = 29 - (C + A + T)
because C + A + T = 25 therefore
0 = 4
Reference https://www.physicsforums.com/threads/algrebra-equations.926750/