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Quizzes > Quizzes for Business > Education

Take the Integer Operations Quiz Today

Master Basic Integer Calculations and Strategies

Difficulty: Moderate
Questions: 20
Learning OutcomesStudy Material
Colorful paper art promoting an engaging Integer Operations Quiz

Looking for a fun way to practice integer operations? Joanna Weib invites you to dive into this interactive Integer Operations Quiz packed with problems on addition, subtraction, multiplication, and division. If you want more drills, try the Order of Operations Quiz or enhance your skills with the Vocabulary and Integer Knowledge Assessment. Every question can be freely customized in our quizzes editor to match your learning style.

What is -3 + 7?
10
1
-4
4
The operation -3 + 7 adds a positive to a negative number, effectively reducing the negative magnitude. 7 minus 3 equals 4, so the answer is 4.
Calculate 5 - (-2).
7
-7
3
-3
Subtracting a negative number is equivalent to adding its positive counterpart. Therefore, 5 - (-2) equals 5 + 2 = 7.
What is -4 - 6?
10
-10
2
-2
Subtraction of 6 from -4 moves further into negative. -4 - 6 equals -10.
Evaluate 0 + (-5).
-1
5
0
-5
Adding a negative number to zero yields the negative number. Thus, 0 + (-5) equals -5.
Find the sum of -1 + -3.
4
-4
-2
2
Combining two negatives gives a more negative sum because the magnitudes add. -1 + -3 equals -4.
What is (-5) * (-2)?
7
-7
-10
10
The product of two negative numbers is positive. (-5) * (-2) = 10.
Compute 12 / (-3).
4
6
-4
-6
Dividing a positive by a negative yields a negative quotient. 12 / -3 = -4.
Evaluate (-3) * 4 + 2.
-10
14
5
-2
According to order of operations, multiply before add: (-3)*4 = -12, then -12 + 2 = -10.
What is the next number in the sequence -2, 1, 4, 7, ?
8
7
10
9
This sequence increases by 3 each time: -2 + 3 = 1, 1 + 3 = 4, etc. Continuing the pattern, 7 + 3 = 10.
Solve 6 - (-3) * 2.
6
12
0
-6
Order of operations does multiplication before subtraction: (-3)*2 = -6, so 6 - (-6) = 6 + 6 = 12.
Evaluate -8 / 2 + 5.
3
1
-1
-4
Division comes first: -8 / 2 = -4, then adding 5 gives -4 + 5 = 1.
What is the next term in the sequence 1, -2, 4, -8, ?
16
8
-16
-4
Each term multiplies by -2: 1 * -2 = -2, -2 * -2 = 4, and so on. So -8 * -2 = 16.
Compute (-2) * (-3) / (-6).
-2
2
-1
1
First multiply: (-2)*(-3) = 6, then divide by -6 yields 6 / -6 = -1.
What is -15 / 3 * 2?
-5
-10
5
10
Division before multiplication: -15 / 3 = -5, then times 2 gives -10.
Calculate -2 + 5 * (-3).
-17
-1
13
-11
According to PEMDAS, multiply first: 5 * -3 = -15, then add -2 gives -17.
Evaluate (-3 + 5) * (-2) - (6 / (-3)).
2
-2
4
-4
Parentheses first: -3 + 5 = 2 and 6 / -3 = -2. Then compute 2 * -2 = -4 minus -2 gives -4 + 2 = -2.
Solve 4 - [(-3) * (2 + 1)].
-5
13
7
1
Evaluate inner parentheses: 2 + 1 = 3, multiply by -3 gives -9, then 4 - (-9) = 13.
Evaluate (-3) * 2 + 8 / (-4) - (-5).
3
-1
1
-3
Multiply and divide first: (-3)*2 = -6, 8/(-4) = -2, then -6 + (-2) + 5 = -3.
Simplify 5 - (-3 - 2).
0
-6
10
4
Simplify inside parentheses: -3 - 2 = -5, so 5 - (-5) = 10.
What is the correct result of -7 - 3 * 2?
-13
1
-10
-1
Multiplication first: 3 * 2 = 6, then -7 - 6 = -13.
0
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Learning Outcomes

  1. Apply addition and subtraction techniques to integer problems
  2. Solve multiplication and division of integers accurately
  3. Identify patterns in integer operations for efficient solving
  4. Evaluate the correctness of multi-step integer expressions
  5. Demonstrate error-checking strategies in integer calculations
  6. Master use of negative numbers in various operations

Cheat Sheet

  1. Master the Order of Operations (PEMDAS) - When you tackle an expression, always remember the magic acronym PEMDAS: Parentheses first, then Exponents, followed by Multiplication and Division (left to right), and finishing with Addition and Subtraction (left to right). Sticking to this order guarantees you never get mixed up and always land on the right answer. Practice PEMDAS problems
  2. Understand Integer Addition and Subtraction Rules - Think of positives as deposits and negatives as withdrawals. Adding two positives boosts your balance, two negatives drops it further, and mixing them means you subtract the smaller from the larger and keep the bigger sign. This mental bank account helps you avoid sign slip-ups! Integer operations rules
  3. Grasp Multiplication and Division of Integers - Picture signs as teammates: same-signed players high-five for a positive result, while opposites give a negative outcome. So ( - 4)×( - 5)=20 and ( - 4)×5= - 20 - simple once you visualize the matchup! This rule applies across every multiplication or division problem you face. Integer multiplication & division
  4. Apply the Distributive Property - Distribute like sharing candy in a group: a×(b+c) splits into (a×b)+(a×c). This trick speeds up simplification and equation solving, making giant expressions feel like friendly puzzles you can break into bite-sized chunks. Distributive property exercises
  5. Recognize the Associative Property - Grouping numbers differently won't change your total: (a+b)+c equals a+(b+c), and (a×b)×c matches a×(b×c). It's like rearranging teams - same players, same final score! Use this to reorder and simplify calculations with zero stress. Associative property exercises
  6. Identify the Commutative Property - Swapping numbers is totally allowed: a+b=b+a and a×b=b×a. Think of it as trading cards - you'll still end up with the same collection. This flexibility helps you pair up easy combinations and breeze through problems. Commutative property exercises
  7. Practice with Real-World Problems - Turn math into a daily adventure by calculating temperature shifts or tracking your allowance. Applying integer operations in real contexts makes abstract rules stick and shows you why math matters beyond the classroom. Real-world integer problems
  8. Utilize Online Practice Exercises - Interactive quizzes, timed challenges, and instant feedback turn study time into a game. Engage with dynamic problems to spot weak spots and earn virtual high-fives when you conquer each level! Online practice exercises
  9. Review Common Mistakes - Watch out for sneaky errors like ignoring PEMDAS or flipping negative signs. Keeping a "gotcha" list of frequent pitfalls will help you spot and squash them before they wreck your score. Common mistakes guide
  10. Stay Consistent with Practice - Math mastery is built one problem at a time. Set a daily goal - just 10 minutes can supercharge your confidence and make quizzes feel like a breeze. Consistency is your secret weapon! Daily practice on integers
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