Mock shareholder meeting: voting cards, majority and answers

Prepare four groups and a voting register

Allow five minutes for roles, ten for voting cards, ten for the first vote, ten for the absence case and ten for the class review. Give each group one row of the table. One student counts shares, another counts votes and a third checks the totals on the board.

The fictional company has 100 A shares with ten votes each and 200 B shares with one vote each. All shares are assumed to have equal economic rights. The letters describe our chosen terms; check the issuer’s own information when discussing a real share class. AGES provides a published example of different voting rights, but our quantities do not come from that company.

If the table does not fit, scroll it sideways.

Student task: vote on an invented proposal

First write down each group’s combined share count and votes. Then add up the whole company. The classroom rule passes the proposal if yes receives more than half of votes cast. All four groups attend the first round and nobody abstains. This rule is chosen for the calculation and does not cover every real decision.

Groups 1 and 3 vote yes, while 2 and 4 vote no. Calculate the yes side’s percentage of all shares and its percentage of votes cast. Answer in two complete sentences. Discuss why the decision cannot be settled simply by adding the shares belonging to the yes groups.

Answer key: 110 shares provide 740 votes

The share count is 30 + 80 + 80 + 110 = 300. There are 300 + 260 + 440 + 200 = 1,200 possible votes. The yes groups have 110 shares: 110 / 300 × 100 ≈ 36.67% of shares. They cast 740 votes: 740 / 1,200 × 100 ≈ 61.67% of votes.

The proposal therefore passes under our rule, although the yes groups own less than half of the shares. A high voting percentage is not a larger quantity of shares owned. Ask students to label each percentage with what it measures before comparing them. The model says nothing about market prices or a company’s future results.

Teacher prompts: remove a voting card

Let group 1 leave the next round. Group 3 still votes yes and groups 2 and 4 vote no. Ask students to remove the absent group’s 300 votes from votes cast. The company still has 1,200 possible votes; only attendance in this round changes.

Assess whether students distinguish available votes from votes cast and explain their denominator. Finish by changing A’s voting right to one vote and predicting which calculations must be repeated. Follow up with the share-class concept lesson. This activity does not provide voting rights, meeting participation or a voting feature in Investiq.