Unpack the hidden steps in introductory accounting problems

You explain a prepaid-insurance adjustment, calculate the expense and write the journal entry. The example seems clear. Then students attempt a similar problem: one expenses the whole payment, another calculates the unused portion but records it as the adjustment, and a third credits cash.

These errors need not reflect the same misunderstanding. Yet a complete solution presented again may leave the lecturer unsure which decision each student cannot make.

Gregory R. Mostyn’s 2012 paper in Issues in Accounting Education offers a useful starting point: unpack the accounting decisions that an experienced teacher may make almost automatically. Its most distinctive contribution is a detailed analysis of prepaid-expense adjustments, separating recognition, timing, calculation, entry construction and accounting effects.

The paper is a conceptual and practice review, not a classroom intervention. Accounting-specific evidence is limited: its historical search identified two articles explicitly applying cognitive load principles to accounting instructional design within selected literature from 2000 to 2010. Much of the supporting research comes from other disciplines. The cited studies have not been independently checked for this article, and no later literature was reviewed. Mostyn’s proposed materials therefore offer design guidance to evaluate locally, not demonstrated improvements in accounting learning.

What your explanation may have compressed

Cognitive load theory concerns the demands placed on working memory, the limited mental space in which we actively process information. A beginner may need to coordinate several unfamiliar ideas at once. An experienced accountant can draw on organised knowledge already held in long-term memory, making the same task less demanding.

Mostyn distinguishes necessary accounting complexity from unnecessary demands created by instruction. Understanding why an asset becomes an expense is part of the learning goal. Searching between a calculation, a separate explanation and an unexplained journal entry may add difficulty without helping students understand that relationship.

Consider this simple classroom illustration:

On October 1, a business pays $4,800 for insurance covering the 12 months beginning that day. It records the payment as a debit to Prepaid Insurance and a credit to Cash. Assume the insurance cost is allocated evenly across the coverage period. No insurance adjustments have been recorded before December 31.

An expert quickly identifies three months of expense: $4,800 ÷ 12 × 3 = $1,200. The December 31 entry debits Insurance Expense and credits Prepaid Insurance for $1,200, leaving a prepaid balance of $3,600.

For a beginner, that answer requires several decisions. Why was the payment initially an asset? Which months belong in the expense calculation? Does the adjustment record the cost used or the cost remaining? Why does cash not appear again? How does the entry affect profit and assets?

Mostyn’s analysis makes these component decisions visible. A practical use is to compare them with your existing explanation and students’ errors. If a student calculates $3,600 correctly but uses it as the adjustment, more practice dividing an annual premium by 12 may miss the difficulty. The student may instead need help distinguishing the closing asset balance from the expense for the period.

Separate recognition from calculation, then reconnect them

One of Mostyn’s proposals is identification practice without calculations. Before asking students to produce an entry, give them short descriptions and ask what kind of adjustment, if any, is needed.

For the insurance illustration, a prompt could ask: “At December 31, has the business used some coverage that is still recorded as an asset?” Contrasting this with an unpaid expense or a customer advance would let students practise recognising the situation before adding arithmetic and debit-credit mechanics.

This need not become a separate lesson for every substep. The purpose is to isolate a difficulty briefly, then reconnect it to the whole accounting task.

Calculation itself also deserves closer inspection. Mostyn organises examples around information about cost remaining, cost used up and cost per unit. These are different routes to determining the adjustment, rather than interchangeable numbers to place in an entry.

You could adapt the insurance illustration to present the same underlying position in different ways. One version supplies the payment and coverage dates. Another states that $3,600 of coverage remains unused and that the unadjusted Prepaid Insurance balance is $4,800. A third states that $1,200 of coverage has been consumed and none of that consumption has been recorded. Each requires a $1,200 adjustment, but students must interpret what the supplied amount represents.

Keep the reasoning beside the relevant calculation or entry. A short label such as “cost consumed during October to December” may be more useful than a distant paragraph students must locate and connect themselves. However, an explanation that seems redundant to you may still be necessary for a novice.

Make support temporary, and feedback explanatory

A worked example shows the solution process, not just the final answer. Mostyn proposes following it with partially completed solutions in which steps are progressively removed, a technique called fading.

For the insurance problem, the first practice item might supply the monthly cost and months consumed, leaving students to calculate the expense and construct the entry. A later item could omit those calculations too. Eventually, students would receive only the facts and the task.

The pace matters. Mostyn discusses the expertise-reversal effect: detailed support useful to beginners can become unnecessary or interfere with learning once students have the relevant knowledge. More explanation is not always better. A short independent problem can help indicate whether a student should revisit the guided material or move on.

Practice feedback should also address the decision, not merely mark the answer wrong. If a student records $3,600, feedback could explain that this is the unused coverage remaining as an asset; the adjustment records the $1,200 consumed. If the student credits cash, it could point out that the payment was already recorded on October 1. Mostyn recommends explanatory solutions for learning-oriented homework, with an exception for tasks used exclusively for assessment.

A manageable next step is to review one foundational difficulty rather than rebuild a course. Map its decisions, revise one explanation or practice sequence, and inspect students’ subsequent work. Can they recognise the adjustment and solve a varied problem without prompts? If retention matters, revisit it later too.

Those checks can inform further revision, although they cannot by themselves prove that the redesign caused improvement. Mostyn acknowledges unresolved questions about knowledge transfer, and these introductory procedural examples do not establish benefits for ambiguous professional judgement or advanced accounting. The useful question remains modest and specific: which decision does this learner still need help making, and what evidence would justify removing that help?