Notice that the end value is a negative.  Any negative or positive value that is inside an absolute value sign must result to a positive value.

If we split the equation to its positive and negative solutions, we have:

Solve the first equation.

The answer to  is: 

Solve the second equation.

The answer to  is:   

If we substitute these two solutions back to the original equation, the results are positive answers and can never be equal to negative one.

The answer is no solution. 

Let's begin by discussing our answer choices:

In order for an equation to have no solution, the equation, when solved, must equal a false statement; for example,

In order for an equation to have one solution, the equation, when solved for a variable, but equal a single value; for example,

In order for an equation to have infinitely many solutions, the equation, when solved, must equal a statement that is always true; for example,  

To answer this question, we can solve the equation:

This equation equals a false statement; thus, the correct answer is no solution.  

Let's begin by discussing our answer choices:

In order for an equation to have no solution, the equation, when solved, must equal a false statement; for example, 

In order for an equation to have one solution, the equation, when solved for a variable, but equal a single value; for example, 

In order for an equation to have infinitely many solutions, the equation, when solved, must equal a statement that is always true; for example,  

To answer this question, we can solve the equation:

This equation equals a false statement; thus, the correct answer is no solution.  

Let's begin by discussing our answer choices:

In order for an equation to have no solution, the equation, when solved, must equal a false statement; for example, 

In order for an equation to have one solution, the equation, when solved for a variable, but equal a single value; for example, 

In order for an equation to have infinitely many solutions, the equation, when solved, must equal a statement that is always true; for example,  

To answer this question, we can solve the equation:

This equation equals a false statement; thus, the correct answer is no solution.  

Let's begin by discussing our answer choices:

In order for an equation to have no solution, the equation, when solved, must equal a false statement; for example, 

In order for an equation to have one solution, the equation, when solved for a variable, but equal a single value; for example, 

In order for an equation to have infinitely many solutions, the equation, when solved, must equal a statement that is always true; for example,  

To answer this question, we can solve the equation:

This equation equals a false statement; thus, the correct answer is no solution.  

Let's begin by discussing our answer choices:

In order for an equation to have no solution, the equation, when solved, must equal a false statement; for example, 

In order for an equation to have one solution, the equation, when solved for a variable, but equal a single value; for example, 

In order for an equation to have infinitely many solutions, the equation, when solved, must equal a statement that is always true; for example,  

To answer this question, we can solve the equation:

This equation equals a statement that is always true; thus, the correct answer is infinitely many solutions.  

Let's begin by discussing our answer choices:

In order for an equation to have no solution, the equation, when solved, must equal a false statement; for example, 

In order for an equation to have one solution, the equation, when solved for a variable, but equal a single value; for example, 

In order for an equation to have infinitely many solutions, the equation, when solved, must equal a statement that is always true; for example,  

To answer this question, we can solve the equation:

This equation equals a statement that is always true; thus, the correct answer is infinitely many solutions.  

Let's begin by discussing our answer choices:

In order for an equation to have no solution, the equation, when solved, must equal a false statement; for example, 

In order for an equation to have one solution, the equation, when solved for a variable, but equal a single value; for example, 

In order for an equation to have infinitely many solutions, the equation, when solved, must equal a statement that is always true; for example,  

To answer this question, we can solve the equation:

This equation equals a statement that is always true; thus, the correct answer is infinitely many solutions.  

Let's begin by discussing our answer choices:

In order for an equation to have no solution, the equation, when solved, must equal a false statement; for example, 

In order for an equation to have one solution, the equation, when solved for a variable, but equal a single value; for example, 

In order for an equation to have infinitely many solutions, the equation, when solved, must equal a statement that is always true; for example,  

To answer this question, we can solve the equation:

This equation equals a single value; thus, the correct answer is one solution.  

Let's begin by discussing our answer choices:

In order for an equation to have no solution, the equation, when solved, must equal a false statement; for example, 

In order for an equation to have one solution, the equation, when solved for a variable, but equal a single value; for example, 

In order for an equation to have infinitely many solutions, the equation, when solved, must equal a statement that is always true; for example,  

To answer this question, we can solve the equation:

This equation equals a single value; thus, the correct answer is one solution.