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ReconciliationMEDIUM4.5% of exam

An appraiser weights three value indications of $2,480,000, $2,310,000 and $2,650,000 at 60%, 25% and 15%, respectively. What is the weighted indication?

Correct Answer

D) $2,463,000

Multiply each indication by its assigned weight and sum: $2,480,000 × 0.6 + $2,310,000 × 0.25 + $2,650,000 × 0.15 = $2,463,000. These weights are given, not prescribed by property type.

Answer Options
A
$2,480,000
B
$2,539,500
C
$2,403,500
D
$2,463,000

Why This Is the Correct Answer

Option D is correct because $2,480,000 × 0.60 = $1,488,000, $2,310,000 × 0.25 = $577,500, and $2,650,000 × 0.15 = $397,500. Adding them gives $1,488,000 + $577,500 + $397,500 = $2,463,000.

Why the Other Options Are Wrong

Option A: $2,480,000

Option A, $2,480,000, is the first indication alone, the one carrying 60% weight. The other two indications also contribute, so the weighted sum is $2,463,000.

Option B: $2,539,500

Option B, $2,539,500, applies the weights in reverse order: $2,480,000 × 0.15 + $2,310,000 × 0.25 + $2,650,000 × 0.60 = $372,000 + $577,500 + $1,590,000 = $2,539,500. Matching each weight to its stated indication gives $2,463,000.

Option C: $2,403,500

Option C, $2,403,500, swaps the first two weights: $2,480,000 × 0.25 + $2,310,000 × 0.60 + $2,650,000 × 0.15 = $620,000 + $1,386,000 + $397,500 = $2,403,500. The 60% weight belongs to $2,480,000, which gives $2,463,000.

Pair each weight, then add

Write each indication next to its own weight before multiplying, so no weight lands on the wrong figure.

How to use: Use this whenever a question lists indications and weights "in the same order".

Exam Tip

Line up each weight with its indication in the stated order before multiplying; mismatched weights still give answers inside the range, so a range check alone will not catch them.

Common Mistakes to Avoid

  • -Choosing the most heavily weighted indication as the answer
  • -Applying the weights in the wrong order
  • -Swapping two weights between indications

Concept Deep Dive

Analysis

This question tests weighted-average arithmetic with three indications and stated weights. Multiply each indication by its matching weight, in the stated order, and add the products. The weights are stated in the facts and are not prescribed by property type.

Background Knowledge

A weighted average of indications falls between the lowest and highest indications when the weights are positive and total 100%. In actual reconciliation, weights reflect applicability and data reliability and should be explained rather than applied formulaically.

Real-World Application

Reviewing a report on a large single-family house, a reviewer recomputes the weighted reconciliation and finds the appraiser applied the 60% weight to the wrong approach. The reviewer asks the appraiser to correct the table and the conclusion.

weighted averageweighted indicationreconciliationweight matching
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