Problem 1
When can you solve a rational equation by cross multiplying? Explain.
Problem 1
A fraction that contains a fraction in its numerator or denominator is called a(n) ______.
Problem 1
VOCABULARY Explain how direct variation equations and inverse variation equations are different.
Problem 1
Describe how to multiply and divide two rational expressions
Problem 2
Explain how adding and subtracting rational expressions is similar to adding and subtracting numerical fractions.
Problem 4
Find the sum or difference. \(\frac{x}{16 x^2}-\frac{4}{16 x^2}\)
Problem 4
Solve the equation by cross multiplying. Check your solution(s). $$\frac{9}{3 x}=\frac{4}{x+2}$$
Problem 5
Solve the equation by cross multiplying. Check your solution(s). $$\frac{6}{x-1}=\frac{9}{x+1}$$
Problem 11
So far in your volleyball practice, you have put into play 37 of the 44 serves you have attempted. Solve the equation \(\frac{90}{100}=\frac{37+x}{44+x}\) to find the number of consecutive serves you need to put into play in order to raise your serve percentage to \(90 \%\).
Problem 11
Find the least common multiple of the expressions. \(2 x, 2 x(x-5)\)