Factoring Expressions And Solving Quadratic Equations (Me3e Quiz 1)

Reviewed by Editorial Team
The ProProfs editorial team is comprised of experienced subject matter experts. They've collectively created over 10,000 quizzes and lessons, serving over 100 million users. Our team includes in-house content moderators and subject matter experts, as well as a global network of rigorously trained contributors. All adhere to our comprehensive editorial guidelines, ensuring the delivery of high-quality content.
Learn about Our Editorial Process
| By Jrivers
J
Jrivers
Community Contributor
Quizzes Created: 2 | Total Attempts: 530
| Attempts: 290
SettingsSettings
Please wait...
  • 1/10 Questions
    Factor the trinomial   - ProProfs

    Factor the trinomial  

Please wait...
Factoring Expressions And Solving Quadratic Equations (Me3e Quiz 1) - Quiz
About This Quiz

This quiz, titled 'Factoring Expressions and Solving Quadratic Equations (ME3E Quiz 1)', assesses the ability to factor expressions and solve quadratic equations. It includes questions on factoring trinomials, identifying correct factorizations, and solving quadratic equations by factoring, with a focus on using the greatest common factor (GCF).

Quiz Preview

  • 2. 
    Factor the following (be careful with signs!) - ProProfs

    Factor the following (be careful with signs!)

    Explanation
    This is an example of difference of perfect squares where y2 and 49 are both perfect squares.

    Rate this question:

  • 3. 

                                                     TRUE or FALSE The following expression: 3x - 30 is factored correctly as: (x - 10)  

    • True

    • False

    Correct Answer
    A. False
    Explanation
    The given expression, 3x - 30, can be factored as 3(x - 10), not as (x - 10). Therefore, the correct answer is False.

    Rate this question:

  • 4. 
    Use the PAYBACK METHOD to factor the following quadratic equation. - ProProfs

    Use the PAYBACK METHOD to factor the following quadratic equation.

    • (3x+6)(3x+4)

    • (x+2)(x+4)

    • (x+6)(x+4)

    • (3x+4)(x+2)

    Correct Answer
    A. (3x+4)(x+2)
    Explanation
    The given quadratic equation can be factored using the Payback Method. The Payback Method involves finding the common factors between the terms in the equation and factoring them out. In this case, the common factor between the terms is (3x+4). By factoring out (3x+4) from both terms, we are left with (3x+4)(x+2), which is the correct answer.

    Rate this question:

  • 5. 
    Solve and check. Express your answer in set notation {  ,  } - ProProfs

    Solve and check. Express your answer in set notation {  ,  }

    Correct Answer
    {-11, 11}
    {11, -11}
    11, -11
    -11, 11
    Explanation
    The correct answer is {-11, 11},{11, -11}. The answer is in set notation and includes the values -11 and 11, with both possible orders of the numbers. The answer also includes the individual values 11 and -11, but these are not in set notation.

    Rate this question:

  • 6. 
    Solve the following quadratic equation and choose your answer below - ProProfs

    Solve the following quadratic equation and choose your answer below

    • {-6, -3}

    • {-6}

    • {3, 6}

    • {-3, 6}

    Correct Answer
    A. {-6, -3}
    Explanation
    Trinomial factoring

    Rate this question:

  • 7. 
    Solve the following quadratic equation by factoring (HINT: USE GCF) - ProProfs

    Solve the following quadratic equation by factoring (HINT: USE GCF)

    • {-2/3}

    • {-2/3, 0}

    • {0}

    • {0,3/2}

    Correct Answer
    A. {-2/3}
    Explanation
    Factoring by gcf where gcf is just "x"

    Rate this question:

  • 8. 

                                                           CHECK ALL THAT APPLY Which are factored correctly?

    Correct Answer(s)
    A.
    A.
  • 9. 

    Define each term in your own words! a) quadratic equation b) set notation

  • 10. 

    In order, write down the four steps for solving a quadratic equation.  

Quiz Review Timeline (Updated): Mar 21, 2023 +

Our quizzes are rigorously reviewed, monitored and continuously updated by our expert board to maintain accuracy, relevance, and timeliness.

  • Current Version
  • Mar 21, 2023
    Quiz Edited by
    ProProfs Editorial Team
  • Sep 15, 2011
    Quiz Created by
    Jrivers
Back to Top Back to top
Advertisement
×

Wait!
Here's an interesting quiz for you.

We have other quizzes matching your interest.