A chemical engineer attempts to prove that a reaction *cannot* reach equilibrium using proof by contradiction; which outcome necessitates re-evaluating their initial assumption?

💡 Explanation

The engineer would need to re-evaluate their assumption because simultaneous forward and reverse rates existing at non-zero values would contradict the initial assumption of *not* reaching equilibrium; this is because a dynamic equilibrium necessitates balanced forward and reverse reactions, therefore, showing this balance disproves the initial negation rather than other scenarios of slow or negligible reaction progress.

• An optical fiber is stretched gradually; which consequence regarding signal integrity follows from this deformation?
• Why does the existence of unavoidable monochromatic cliques become guaranteed when the number of edges in a complete graph surpasses the Ramsey number R(3,3)?
• A rubber sheet, initially a square, undergoes continuous deformation. Which outcome always maintains topological equivalence with the original square?
• A radio transmitter's modulation matrix has repeated eigenvalues near zero. Which effect results when the matrix is used to process signals?
• When scheduling tasks on a processor core, why does simply summing task durations incorrectly estimate total runtime if some tasks access shared memory resources?
• What happens to the validity of an argument within a formal system when a premise is added?