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CA Intermediate · Financial Management and Strategic Management

Dividend Decision for CA Intermediate FM: Chapter Study Guide

The dividend decision is how a company splits profit between dividends paid to shareholders and earnings retained for growth. To solve questions, identify the theory asked, list its assumptions, apply the formula (Walter, Gordon or MM) step by step, then state what the result means for share price and payout.

What this chapter covers

This chapter in Financial Management (Paper 6, Section A) answers one question: how much of its profit should a company pay out, and how much should it keep? Along with the investment decision and the financing decision, the dividend decision is one of the three core decisions of financial management. You first learn the forms dividends take, such as cash dividend and bonus shares. Then you learn the theories on whether payout changes the value of the firm. Finally you learn the practical factors and policies a company uses.

The chapter has two parts. The theory part is numerical. Walter, Gordon and Modigliani-Miller (MM) each give a formula for share price, and you must know when each applies. The policy part is descriptive. It covers the factors that shape a dividend policy and the stability practices companies follow. The theories can be tested numerically, and the factors and policies suit short written answers. MCQs can come from both parts.

The chapter connects to the rest of the paper. The cost of equity (Ke) from the cost of capital chapter is an input to every formula here. Retained earnings link to the capital structure and financing chapters, and the return on investment (r) links to capital budgeting. If you are weak on Ke, revise it before you start the theories.

This chapter is short, and the theories can be tested numerically. Once you know the formulas and assumptions, you can score full step marks in a few minutes. The theory part is also easy to turn into MCQs, which carry marks with no negative marking, and the descriptive part gives scoring points for written answers if you list factors and policies in a clear structure. Few concepts are involved, so the effort-to-marks ratio is good, but only if you keep the three theories separate in your mind.

Dividend Decision: topics in the order to study them

  1. 1Dividend Decision and Forms of DividendStart here to learn the basic terms (payout, retention, interim and final dividend, cash dividend, bonus shares) that every later topic uses.
  2. 2Dividend Theories: Relevance and IrrelevanceThis is the numerical core, so study it second, while your mind is fresh and before the descriptive topics, and revise Ke first.
  3. 3Factors Determining Dividend PolicyOnce you know whether dividends matter in theory, the real-world factors explain why companies still choose different payouts.
  4. 4Dividend Policies and Stability PracticesStudy this last, because it builds on the factors and ties everything into the policies a company actually follows.

How to prepare Dividend Decision

Split your time: about two-thirds on the theories, one-third on the descriptive topics. Practise by writing, not just reading.

  1. Read the forms of dividend and write one line on each in your own words, noting what changes in the balance sheet (cash goes out for a cash dividend; reserves become share capital for bonus shares).
  2. Revise the cost of equity (Ke) and the meaning of r (return on investment) and b (retention ratio), because the formulas use them.
  3. For each theory (Walter, Gordon, MM), write the formula, the assumptions and the conclusion on one page. Then solve two or three problems per theory.
  4. Learn the Walter rule by comparing r with Ke: if r > Ke, retain everything; if r < Ke, pay out fully; if r = Ke, payout does not matter. Check each answer against this rule.
  5. Build a list of factors affecting dividend policy under groups such as legal, financial, shareholder-related and market-related. Practise recalling it from memory.
  6. Write short answers on stable dividend per share, constant payout ratio and stable payout with extras, each with one advantage and one limitation.
  7. Do a mixed test of MCQs and one numerical question. Mark yourself on assumptions, formula, working and conclusion separately.

Common mistakes in Dividend Decision

  • Mixing up the formulas and conclusions of Walter, Gordon and MM.

    Fix: Keep a one-page comparison: Walter and Gordon say dividends matter, MM says they do not under its assumptions. Revise the formulas separately.

  • Using the wrong values for r, Ke or b in the formula, for example using the payout ratio in place of the retention ratio.

    Fix: Write down E, D, b, r and Ke before substituting anything. Convert payout to retention (b = 1 − payout) first.

  • Skipping the assumptions, or giving the conclusion without any link to the numbers.

    Fix: Always write the formula, working and a one-line conclusion such as 'r > Ke, so the firm should retain earnings'.

  • Ignoring the condition Ke > g in the Gordon model.

    Fix: Compute br first and check it is lower than Ke before dividing.

  • Listing factors of dividend policy as an unorganised jumble.

    Fix: Group them under the same headings you practised: legal, financial, shareholder-related and market-related. Give one line of explanation for each factor.

  • Treating bonus shares and cash dividends as the same thing.

    Fix: Remember that a cash dividend reduces cash and reserves, while bonus shares only convert reserves into share capital and no cash leaves the company.

Last-day revision: Dividend Decision

  • Dividend decision: how much profit to pay out and how much to retain for reinvestment.
  • Payout ratio = Dividend ÷ Earnings; retention ratio b = 1 − payout ratio.
  • Walter model: P = [D + (r ÷ Ke) × (E − D)] ÷ Ke.
  • Walter: if r > Ke, optimal payout is zero; if r < Ke, it is 100%; if r = Ke, dividend is irrelevant.
  • Walter assumes only internal financing, constant r and Ke, constant EPS and DPS, and an infinite life.
  • Gordon model: P0 = E1 × (1 − b) ÷ (Ke − br), where growth g = br.
  • Gordon needs Ke > g, and treats dividends as lowering uncertainty (the bird-in-hand view).
  • MM: P0 = (D1 + P1) ÷ (1 + Ke); under its assumptions, dividend policy does not change firm value.
  • MM assumptions: perfect capital markets, no taxes, fixed investment policy, no uncertainty.
  • MM new shares needed: Δn = [I − (E − n × D1)] ÷ P1.
  • Bonus shares move money from reserves to share capital and do not change cash.
  • Stability practices: constant DPS, constant payout ratio, stable DPS with extra dividend in good years.

Dividend Decision practice questions

Dividend Decision in other exams

The same ground in other exams, if you are preparing for more than one or want another angle on it.

Dividend Decision: frequently asked questions

Is Dividend Decision a numerical or theory chapter for CA Intermediate?

It is both. The theories (Walter, Gordon and MM) lend themselves to numerical questions, and the factors and policies suit written or MCQ form. Prepare both parts.

Which dividend theory should I focus on most?

As a general study tip, spend most of your practice time on the three theories, since they carry the numerical work, and make sure you can solve at least a few problems on each. Do not skip any one of them. Keep the formulas and assumptions for each on a separate page so they do not blur together.

Do I need to remember the assumptions of each theory?

Yes. Assumptions are a common MCQ and short-answer topic, and they also tell you when a formula can be applied. Learn them as a short list for each theory.

How long does this chapter take to prepare?

For most students it takes a few focused study sessions, with the bulk of the time on solving theory problems. The time depends on how well you already know the cost of equity.