Work Problems: word problems involving rates of work solve using algebra, work problems with pipes filling up a tank, work problems with one unknown time and work problems with pumps draining a tank, examples with step by step solutions

Explains the "trick" to "work" word problems (such as two people painting a room, or two pipes filling a tank), and demonstrates how to set up and solve these exercises.

Algebra Work Problems: word problems involving rates of work, how to solve work problems that involve two persons, more than two persons, pipes filling up a tank, with video lessons, examples and step-by-step solutions.

Problems Involving Work Problem 1) Jackie can paint a fence in 9 hours and Jeremy can paint it in 6 hours. How many hours will it take to paint it if they work together? Round your answer to the nearest tenth. Solution: Work is calculated using for formula 𝑟∙𝑡=work, where 𝑟 is the rate and 𝑡 …

Work Word Problems Date_____ Period____ Solve each question. Round your answer to the nearest hundredth. 1) Working alone, Ryan can dig a 10 ft by 10 ft hole in five hours. Castel can dig the same hole in six hours. How long would it take them if they worked together? 2) Shawna can pour a large concrete driveway in six hours.

Work Problems are word problems that involve different people doing work together but at different rates, word problems involving rates of work, How to solve work problems with two persons or unknown time, with video lessons, examples and step-by-step solutions.

May 7, 2021 · If Ann and Britney work together, it takes them 6 hours to paint the room. How long would it take for Britney to paint the room alone? Solution: Let x denote the time it takes for Britney to paint the room.

Mar 6, 2016 · In this lesson, you will learn how to solve work problems. Work problems are those that involve the speeds of people and/or machines. We will teach you how to calculate how long it will take for multiple workers to perform a job.

Work problems of this nature may be solved by using the following equation. Therefore, Finding a common denominator. Cross multiplying. Therefore, it will take them hours working together. Example 1 Ernie can plow a field alone in four hours. It takes Sid five hours to plow the same field alone. If they work together (and each has a plow), how lon.

A classic "work" problem involves one pipe (or hose, or faucet) pouring water into a pool (or tub or sink), while another (or the drain) empties it out. In such a case, the pipes are working against each other. This means that their labors are subtractive, rather than additive.