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Count mixed coins

Determining the total value of a mixed collection of pennies, nickels, dimes, and quarters involves interpreting each coin as a fixed number of cents and combining those values through skip-counting and addition, typically for amounts up to 100 cents. The understanding includes recognizing that the number of coins is not their total value and representing equivalent amounts in different coin combinations; decimal notation, dollar amounts beyond one dollar, and more advanced coin systems are not included.

Detailed Explanation: Count mixed coins

Each coin has a value:

  • Penny (=1)(=1) cent
  • Nickel (=5)(=5) cents
  • Dime (=10)(=10) cents
  • Quarter (=25)(=25) cents

To find the total value, count the value of each kind of coin, then add.

Example: You have 2 quarters, 1 dime, 2 nickels, and 3 pennies.

  1. Count the quarters:
    (25+25=50)(25+25=50) cents

  2. Count the dime:
    (10)(10) cents

  3. Count the nickels by fives:
    (5+5=10)(5+5=10) cents

  4. Count the pennies by ones:
    (1+1+1=3)(1+1+1=3) cents

  5. Add all the values:

50+10+10+3=7350+10+10+3=73

The coins are worth 73 cents altogether. Remember, you count the value of the coins, not just the number of coins.

Learn by doing: Count mixed coins

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Coin Math - Count Total - Pennies and Quarters


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