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A model and a completed sales grid produce nearly identical figures. What does this establish?

Correct Answer

D) That two lines of evidence agree, which is corroboration

Why this is correct: The governing concept is corroboration of evidence. When two independent lines of analysis (like a model and a traditional sales comparison) produce similar value indications, it strengthens the credibility of the conclusion. However, it does not prove the conclusion is correct, as both methods could share a common error. Why the other choices are wrong: "That the conclusion is certainly correct" is wrong; agreement increases confidence but does not guarantee accuracy. "That the grid may now be omitted from the report" is wrong; the supporting analysis must still be reported. "That the model may be relied on for future work" is wrong; appropriateness must be re-evaluated for each assignment. Exam tip: Agreement between methods is supportive evidence, not conclusive proof. Always explain your reasoning.

Answer Options
A
That the conclusion is certainly correct
B
That the grid may now be omitted from the report
C
That the model may be relied on for future work
D
That two lines of evidence agree, which is corroboration

Why This Is the Correct Answer

Why this is correct: The governing concept is corroboration of evidence. When two independent lines of analysis (like a model and a traditional sales comparison) produce similar value indications, it strengthens the credibility of the conclusion. However, it does not prove the conclusion is correct, as both methods could share a common error. Why the other choices are wrong: "That the conclusion is certainly correct" is wrong; agreement increases confidence but does not guarantee accuracy. "That the grid may now be omitted from the report" is wrong; the supporting analysis must still be reported. "That the model may be relied on for future work" is wrong; appropriateness must be re-evaluated for each assignment. Exam tip: Agreement between methods is supportive evidence, not conclusive proof. Always explain your reasoning.

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