Question

# Reduce the following rational expressions to their lowest terms

Hint:

### The expansions of certain identities are:

We are asked to reduce the given expression into their lowest terms.

## The correct answer is: the simplified expression is = 2x(x - 1)/3.

### Step 1 of 1:

Simplify the expression and cancel out the common factors;

Hence, the simplified expression is .

simplify means to make it simple. In mathematics, simplify is the reduction of an expression/fraction into irreducible forms.

### Related Questions to study

### Describe the error student made in multiplying and simplifying

### Describe the error student made in multiplying and simplifying

### The LCM of the polynomials is.

### The LCM of the polynomials is.

### Write the equation in slope-intercept form of the line that passes through the points (5, 4) and (-1, 6).

The slope intercept form is y = mx + b, where m represents the slope and b represents the y-intercept. We can draw the graph of a linear equation on the x-y coordinate plane using this form of a linear equation.

Steps for determining a line's equation from two points:

Step 1: The slope formula used to calculate the slope.

Step 2: To determine the y-intercept, use the slope and one of the points (b).

Step 3: Once you know the values for m and b, we can plug them into the slope-intercept form of a line, i.e., (y = mx + b), to obtain the line's equation.

### Write the equation in slope-intercept form of the line that passes through the points (5, 4) and (-1, 6).

The slope intercept form is y = mx + b, where m represents the slope and b represents the y-intercept. We can draw the graph of a linear equation on the x-y coordinate plane using this form of a linear equation.

Steps for determining a line's equation from two points:

Step 1: The slope formula used to calculate the slope.

Step 2: To determine the y-intercept, use the slope and one of the points (b).

Step 3: Once you know the values for m and b, we can plug them into the slope-intercept form of a line, i.e., (y = mx + b), to obtain the line's equation.