Three colleagues are assigned a group project where the total output is divided equally among them. Each colleague can independently choose to either 'Work' or 'Not Work'.

• If a colleague chooses to 'Work', they incur a personal cost of £40 and contribute £90 to the total project output.
• If a colleague chooses to 'Not Work', they incur no cost and contribute nothing to the total output.

From a purely individual financial perspective, what is the best choice for one of the colleagues, and why?

Calculating Payoffs in a Group Project

Group Project Payoff Analysis

Resolving the Group Project Dilemma

Consider a workplace group project with three colleagues where the total output is divided equally among them. Each colleague can independently choose to 'Work' (personal cost of £40, adds £90 to total output) or 'Not Work' (no cost, no output).

True or False: In any outcome where there is at least one person working and at least one person not working, an individual who chose to 'Work' will have a lower personal payoff than an individual who chose to 'Not Work'.

Three colleagues are assigned a group project where the total output is divided equally among them. Each colleague can independently choose to 'Work' (incurring a personal cost of £40 and adding £90 to the total output) or 'Not Work' (no cost, no output). Match each individual's situation to their correct personal payoff.

Consider a workplace project where each person's effort adds £90 to the total output at a personal cost of £40. The total output is shared equally among all members. For an individual's personal payoff from their own work to exceed their personal cost, the group must contain no more than ____ members.

Three colleagues are in a group project where the total output is divided equally. Each can choose to 'Work' (costing them £40 but adding £90 to the total output) or 'Not Work' (no cost, no output). Arrange the following scenarios in order from the lowest total payoff for the entire group to the highest.

Analyzing Incentives in a Group Project

Evaluating a Proposed Solution to a Workplace Dilemma