All Common Core: 8th Grade Math Resources
Example Questions
Example Question #161 : Grade 8
Select the option that describes the solution(s) for the following equation:
One solution
Infinitely many solutions
No solution
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.
Example Question #12 : Give Examples Of Linear Equations: Ccss.Math.Content.8.Ee.C.7a
Select the option that describes the solution(s) for the following equation:
One solution
Infinitely many solutions
No solution
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.
Example Question #13 : Give Examples Of Linear Equations: Ccss.Math.Content.8.Ee.C.7a
Select the option that describes the solution(s) for the following equation:
Infinitely many solutions
No solution
One solution
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.
Example Question #14 : Give Examples Of Linear Equations: Ccss.Math.Content.8.Ee.C.7a
Select the option that describes the solution(s) for the following equation:
Infinitely many solutions
No solution
One solution
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.
Example Question #162 : Grade 8
Select the option that describes the solution(s) for the following equation:
No solution
One solution
Infinitely many solutions
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.
Example Question #163 : Grade 8
Select the option that describes the solution(s) for the following equation:
Infinitely many solutions
No solution
One solution
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.