Given a total of 34 clients, with 17 wanting mowing and 16 wanting weeding, and 5 clients wanting only watering, how many clients want both mowing and weeding?

Question

Asked on May 22, 2026Mathematics

This mathematics problem involves applying core mathematical principles and formulas. Below you will find a complete step-by-step solution with detailed explanations for each step, helping you understand not just the answer but the method behind it.

Accepted Answer · 2026-05-22T06:30:28.032Z

Welcome back DAVID — been a while! Let's pick up where you left off. Let U be the total set of clients. Let M be the set of clients who require mowing. Let W be the set of clients who require weeding. Let Wa be the set of clients who require watering. We are given: Total clients, N(U) = 34. Clients requiring mowing, N(M) = 17. Clients requiring weeding, N(W) = 16. Clients who only want watering, N(Wa only) = 5. This means these 5 clients do not want mowing or weeding. Step 1: Determine the

Accepted Answer · 2026-05-22T06:30:28.032Z

Welcome back DAVID — been a while! Let's pick up where you left off. Let U be the total set of clients. Let M be the set of clients who require mowing. Let W be the set of clients who require weeding. Let Wa be the set of clients who require watering. We are given: Total clients, N(U) = 34. Clients requiring mowing, N(M) = 17. Clients requiring weeding, N(W) = 16. Clients who only want watering, N(Wa only) = 5. This means these 5 clients do not want mowing or weeding. Step 1: Determine the

Given a total of 34 clients, with 17 wanting mowing and 16 wanting weeding, and 5 clients wanting only watering, how many clients want both mowing and weeding?

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Given a total of 34 clients, with 17 wanting mowing and 16 wanting weeding, and 5 clients wanting only watering, how many clients want both mowing and weeding?

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