Nagwa uses cookies to ensure you get the best experience on our website. Learn more about our Privacy Policy.

Please verify your account before proceeding.

In this lesson, we will learn how to solve rational equations by eliminating their denominators using the least common denominator.

Q1:

What value of π₯ solves the equation π₯ β 5 4 β 1 = π₯ 2 ?

Q2:

Solve π₯ β 3 4 + 1 3 = 2 π₯ + 3 2 for π₯ .

Q3:

Find the solution set of the equation

Q4:

Given that 7 π₯ π₯ β 3 = 1 6 π₯ π₯ + 3 β 9 , find the value of π₯ .

Q5:

Given that 2 β π₯ β β 1 1 = 2 β π₯ + β 1 1 + 2 β 1 1 , find the value of π₯ .

Q6:

Simplify the function π ( π₯ ) = 5 π₯ β 1 5 π₯ π₯ + 2 π₯ β 1 5 π₯ β 3 6 β π₯ π₯ β π₯ β 3 0 2 4 3 2 2 2 , then find the solution set of the equation π ( π₯ ) = 0 .

Q7:

What is the solution set of the equation 1 π₯ β 1 β 1 π₯ = 1 π₯ β 1 π₯ + 1 ?

Donβt have an account? Sign Up