Goal programming problem with single weighted priority

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The campaign headquarters of Debbie Smith, a candidate for the Board of Supervisors, has 100 volunteers. With one week to go in the election, there are three major strategies remaining: media advertising, door-to-door canvassing, and telephone campaigning. It is estimated that each phone call will take approximately four minutes and each door-to-door personal contact will average seven minutes. These times include time between contacts for breaks, transportation, dialing, etc. Volunteers who work on advertising will not be able to handle any other duties. Each ad will utilize the talents of three workers for the entire week.

Volunteers are expected to work 12 hours per day during the final seven days of the campaign. At a minimum, Debbie Smith feels she needs 30,000 phone contacts, 20,000 personal contacts, and three advertisements during the last week. However, she would like to see 50,000 phone contacts and 50,000 personal contacts made and five advertisements developed. It is felt that advertising is 50 times as important as personal contacts, which in turn is twice as important as phone contacts.

Formulate this goal programming problem with a single weighted priority to determine how the work should be distributed during the final week of the campaign.

Reference no: EM131126550

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