First lesson

    Cards (33)

    • What are natural numbers?
      Counting numbers starting from 1
    • Why are natural numbers used?
      To count objects or order items
    • What is an example of a natural number?
      The number of cars in a parking lot
    • What are the key characteristics of natural numbers?
      • Positive numbers greater than zero
      • Ordered in ascending order
      • Infinite, continuing without end
    • What characteristic does the number 25 exhibit?
      It is positive, ordered, and infinite
    • What do whole numbers include?
      Zero and all natural numbers
    • How do whole numbers differ from natural numbers?
      Whole numbers include zero, natural numbers do not
    • What is an example of a whole number?
      The number of books on a shelf
    • What is the relationship between natural numbers and whole numbers?
      Whole numbers encompass all natural numbers plus zero
    • What are integers?

      Whole numbers and their negative counterparts
    • What is an example of an integer?
      The temperature of -5°C
    • What are the types of integers?
      • Positive integers: 1, 2, 3, ...
      • Negative integers: -1, -2, -3, ...
      • Zero: Neutral integer separating positive and negative
    • What type of integer represents a profit of 66 million dollars?

      Positive integer
    • What type of integer does a depth of 20-20 meters represent?

      Negative integer
    • How are whole numbers and integers represented on a number line?
      • Whole numbers: Numbers to the right of zero including zero
      • Integers: All numbers on the number line including those to the left of zero
    • What distinguishes integers from whole numbers on a number line?
      Integers include negative numbers, whole numbers do not
    • What are whole numbers on a number line?
      Numbers to the right of zero, including zero
    • What are integers on a number line?
      All numbers on the number line, including negatives
    • How do whole numbers differ from integers?
      Whole numbers include zero and positives; integers include negatives
    • If a number line extends from 5-5 to 55, which integers are positive whole numbers?

      1,2,3,4,51, 2, 3, 4, 5
    • What is the correct representation of whole numbers on a number line?
      Whole numbers are represented to the right of zero
    • What do the blue dots represent on a number line?
      Positive whole numbers greater than zero
    • How is the set of whole numbers 0,1,2,3{0, 1, 2, 3} represented on a number line?

      Zero and all positive integers to the right of zero are marked
    • What operators are used to compare and order integers?
      Greater than, less than, equal to
    • Which operator correctly compares -2 and 5?
      -2 < 5
    • What is the result of adding two positive natural numbers?

      The result is always a larger natural number
    • What are the operations with natural numbers, whole numbers, and integers?
      1. Addition:
      • Natural numbers: Larger natural number
      • Whole numbers: Includes zero
      • Integers: Consider signs

      1. Subtraction:
      • Natural numbers: Larger minus smaller
      • Whole numbers: Subtracting zero unchanged
      • Integers: Use sign rules

      1. Multiplication:
      • Natural numbers: Product of two numbers
      • Whole numbers: Includes zero
      • Integers: Consider signs

      1. Division:
      • Natural numbers: How many times one goes into another
      • Whole numbers: Dividing by zero is undefined
      • Integers: Use sign rules
    • What is an example of addition with natural numbers?
      5 + 3 = 8
    • What is an example of subtraction with integers?
      10 - 4 = 6
    • What is an example of multiplication with whole numbers?
      7 × 2 = 14
    • What is an example of division with natural numbers?
      15 ÷ 3 = 5
    • What happens when you subtract zero from a whole number?

      It does not change the number
    • What is the result of dividing by zero in whole numbers?
      It is undefined
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