A work problem is presented to determine how long it will take to fill a pool that has an open drain.
A practical problem involving two airplanes requires finding their true speed after factoring in wind speed. The rate, time, and distance formula is used to solve the problem.
A store manager needs to calculate how many bills of each denomination she can get with $100 in order to begin the day with enough change in her cash register, knowing she needs only one $20 bill. The solution is presented step-by-step.
Constructing an equation with two variables and using a table to help solve it.
Complicated word problems are best handled by breaking them into simpler parts, as demonstrated in a rate and time problem. Two different approaches, both using a table to help organize the data, lead to the correct conclusion.
How drawing a table can help to evaluate data and turn it into an equation that can be solved.
Two loans with different interest rates and terms are compared to find the one that fits with the borrower's budget for interest.