A work problem requires finding out how long it will take two workers with different work speeds to complete a task. The process of developing an equation and solving it are detailed.
Using a rational expression to solve a practical problem involving calculating the dose of a liquid medication for a child, given the adult dose and Young's rule.
Evaluating a rational expression to find out why a fuse keeps blowing out. Using the formula to find the total resistance of a parallel circuit.
Examples of factoring before simplifying a rational expression are presented.
A practical work problem that requires finding out how long it will take two workers with different work speeds to complete a task is solved using an equation with a rational expression. Two different approaches to finding the solution to this probl...
A work problem is presented to determine how long it will take to fill a pool that has an open drain.
If a rational expression is more complicated, factoring before multiplying might be indicated.
The process of working with a rational expression that contains a quadratic trinomial in the denominator is illustrated.
Demonstration of the procedure for multiplying rational expressions.
Complex fractions often appear in formulas used to solve problems. A practical problem involving the rate, time, and distance formula illustrates working with complex fractions.