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Algebra basics quiz

Algebra Basics Quiz

Translate expressions, combine like terms, solve linear equations, preserve equality, and check by substitution.

Related to Quantitative Aptitude and Algebra basics.

Difficulty
beginner
Questions
5
Estimated time
About 5–8 min

Lesson connection

Prepare for this practice

Treat variables as numbers whose value may be unknown and use inverse operations to isolate them.

Review Algebra basics before starting →

Ideas to recall

  • A variable represents a number that may be unknown or allowed to change.
  • Like terms can be combined only when their variable parts match.
  • Apply the same valid operation to both sides of an equation.
  • Substitute the result into the original equation to check it.

Use these ideas to reason through each question; answer-specific explanations appear only after you check a response.

Ready when you are

Choose your practice length

Start intentionally when you are ready. Answers are checked in this browser and no attempt history is saved.

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Assessment Coverage & Question Outline

This assessment contains 5 multiple-choice challenge questions designed to evaluate core conceptual understanding and practical application of Algebra basics. Review the questions below to test your recall or use the interactive assessment above for real-time validation and detailed step-by-step explanations.

1

Which expression means 'three more than twice a number n'?

  • A.2n + 3
  • B.3n + 2
  • C.2(n + 3)
2

What is 3x + 2x?

  • A.5x²
  • B.5x
  • C.6x
3

Solve 3x + 4 = 19.

  • A.x = 7
  • B.x = 3
  • C.x = 5
4

Why must the same valid operation be applied to both sides of an equation?

  • A.To preserve the equality
  • B.To change the variable's name
  • C.To make both sides longer
5

How can x = 5 be checked in 3x + 4 = 19?

  • A.Replace 19 with 5
  • B.Substitute 5 and confirm that 3(5) + 4 equals 19
  • C.Add another x to both sides

Want to check your answers? Use the interactive practice tool at the top of the page to submit your choices and view in-depth explanations for every option.

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