Solved Exercises on Simple Money Word Problems 2nd Grade Level in Grade 1

Master advanced money word problems: complex scenarios, multi-step problems, and real-world applications through these 5 detailed exercises.

Advanced Word Problem Concepts
💰 $1.00 = 100¢ | 🪙 4 quarters = $1.00 | 💵 10 dimes = $1.00
Money Equivalences
Key Definitions:

Word Problem: A math problem presented as a story or real-life situation

Key Words: Words that indicate mathematical operations (more, less, total, each, buy, sell)

Multi-step Problems: Problems requiring multiple operations to solve

2nd Grade Level Problems: More complex scenarios than basic 1st grade problems

1¢
Penny
5¢
Nickel
10¢
Dime
25¢
Quarter
$1
Dollar Bill
2nd Grade Money Skills:
  1. Advanced Counting: Counting combinations of different coins efficiently
  2. Decimal Notation: Converting between cents and dollar notation
  3. Multi-step Problems: Solving problems with multiple operations
  4. Real-world Applications: Practical money scenarios with multiple steps
  5. Problem-solving Strategy: Organize and solve complex problems systematically
Tip 1: Count quarters by 25s, dimes by 10s, nickels by 5s, pennies by 1s.
Tip 2: Look for combinations that make $1.00 (like 4 quarters or 10 dimes).
Tip 3: When making change, think "what goes with the cost to make the payment?"
Tip 4: Always check if your answer makes sense in the context of the problem.
Solution: Exercises 1 to 3
1 Advanced Counting Problem
Exercise 1
👧
Sarah has 2 quarters, 3 dimes, 1 nickel, and 8 pennies. Her friend gives her 2 more dimes. How much money does Sarah have now?
Key Information:

Original Coins: 2 quarters, 3 dimes, 1 nickel, 8 pennies

Received: 2 more dimes

Operation: Addition (counting total)

Goal: Find total value after receiving more coins

Counting Method:
  1. Count largest coins first (quarters)
  2. Calculate value of each coin type separately
  3. Add all values together
  4. Express in dollars and cents
Step 1: Identify coin values

Quarter = 25¢, Dime = 10¢, Nickel = 5¢, Penny = 1¢

Step 2: Calculate original coins

2 quarters = 2 × 25¢ = 50¢

3 dimes = 3 × 10¢ = 30¢

1 nickel = 1 × 5¢ = 5¢

8 pennies = 8 × 1¢ = 8¢

Original total: 50¢ + 30¢ + 5¢ + 8¢ = 93¢

Step 3: Add received coins

2 more dimes = 2 × 10¢ = 20¢

New total: 93¢ + 20¢ = 113¢

Step 4: Express in dollars

113¢ = $1.13

Sarah has 113¢ or $1.13
Final answer:

Sarah has 113¢ or $1.13

Applied rules:

• Multiplication: Number of coins × Value per coin

• Addition: Sum all coin values

• Organization: Group by coin type for accuracy

2 Multi-Item Purchase with Change
Exercise 2
👦
Tom bought a juice box for 45¢, a cookie for 35¢, and a candy bar for 60¢. He paid with $2.00. How much change should he get?
Key Information:

Juice Box: 45¢

Cookie: 35¢

Candy Bar: 60¢

Payment: $2.00

Question: How much change?

Operations: Addition then subtraction

Step 1: Calculate total cost

45¢ + 35¢ + 60¢ = 140¢

Step 2: Convert payment to cents

$2.00 = 200¢

Step 3: Calculate change

200¢ - 140¢ = 60¢

Step 4: Express in dollars

60¢ = $0.60

Tom should get 60¢ or $0.60 change
Final answer:

Tom should get 60¢ or $0.60 change

Applied rules:

• Addition: Combine multiple purchase amounts

• Subtraction: Payment - Total cost = Change

• Unit Conversion: Ensure consistent units

3 Comparison with Multiple Transactions
Exercise 3
👧
Emma started with 75¢. She spent 30¢ on a snack. Then her mom gave her 45¢.
👦
Jake started with 80¢. He spent 25¢ on a drink. Then his dad gave him 50¢. Who has more money now and how much more?
Key Information:

Emma's Transactions: Started with 75¢, spent 30¢, received 45¢

Jake's Transactions: Started with 80¢, spent 25¢, received 50¢

Questions: Who has more? How much more?

Operations: Multi-step calculations for each person

Step 1: Calculate Emma's final amount

Started: 75¢

After spending: 75¢ - 30¢ = 45¢

After receiving: 45¢ + 45¢ = 90¢

Step 2: Calculate Jake's final amount

Started: 80¢

After spending: 80¢ - 25¢ = 55¢

After receiving: 55¢ + 50¢ = 105¢

Step 3: Compare and find difference

Jake: 105¢, Emma: 90¢

105¢ - 90¢ = 15¢

Jake has more money by 15¢
Final answer:

Jake has more money by 15¢

Applied rules:

• Multi-step Calculation: Calculate each person's total separately

• Comparison: Compare final totals

• Subtraction: Find difference between amounts

Solution: Exercises 4 to 5
4 Equivalent Amounts Problem
Exercise 4
👧
Lisa wants to buy a toy that costs 95¢. She has 4 quarters and 10 pennies. Does she have enough money? If yes, how much change will she get? If no, how much more does she need?
Key Information:

Toy Cost: 95¢

Lisa's Money: 4 quarters + 10 pennies

Questions: Enough money? If yes, change? If no, how much more?

Operations: Counting, comparison, subtraction

Step 1: Calculate Lisa's total money

4 quarters = 4 × 25¢ = 100¢

10 pennies = 10 × 1¢ = 10¢

Total: 100¢ + 10¢ = 110¢

Step 2: Compare with toy cost

110¢ vs 95¢

110¢ > 95¢

Yes, she has enough money

Step 3: Calculate change

110¢ - 95¢ = 15¢

Lisa has enough money and will get 15¢ change
Final answer:

Lisa has enough money and will get 15¢ change

Applied rules:

• Counting: Calculate total value of coins

• Comparison: Compare amounts to determine sufficiency

• Subtraction: Find change when payment exceeds cost

5 Complex Multi-Step Problem
Exercise 5
👦
Alex saved money for a week. On Monday he saved 10¢. On Tuesday he saved 15¢. On Wednesday he spent 5¢ on a sticker. On Thursday he saved 20¢. On Friday he spent 10¢ on a pencil. How much money does Alex have at the end of the week?
Key Information:

Monday: Saved 10¢

Tuesday: Saved 15¢

Wednesday: Spent 5¢

Thursday: Saved 20¢

Friday: Spent 10¢

Question: How much money at end of week?

Operations: Multiple additions and subtractions in sequence

Step 1: Start with zero

Alex starts with: 0¢

Step 2: Monday - add savings

0¢ + 10¢ = 10¢

Step 3: Tuesday - add savings

10¢ + 15¢ = 25¢

Step 4: Wednesday - subtract spending

25¢ - 5¢ = 20¢

Step 5: Thursday - add savings

20¢ + 20¢ = 40¢

Step 6: Friday - subtract spending

40¢ - 10¢ = 30¢

Step 7: Express in dollars

30¢ = $0.30

Alex has 30¢ or $0.30 at the end of the week
Final answer:

Alex has 30¢ or $0.30 at the end of the week

Applied rules:

• Sequential Operations: Follow events in chronological order

• Multi-step: Perform operations one at a time

• Verification: Check that final amount is reasonable

Questions & Answers

Question: My child is getting ready for 2nd grade and struggles with multi-step money problems. How can I help them organize their thinking?

Answer: Multi-step problems require good organization! Here are strategies:

  • Read Thrice: Read once to understand, twice to identify steps, thrice to solve
  • Write Down Each Step: Don't try to do everything in your head
  • Use a Timeline: Draw boxes for each day/event and show the money changes
  • Circle Action Words: Circle "saved", "spent", "received", "bought" to know what to do
  • Check Your Work: Go back and make sure each step makes sense

Create a simple chart: Day | Action | Amount | Running Total to help organize the information.

Question: Sometimes I see problems with lots of different coins and I get confused. How can I keep track of them all?

Answer: Great question! Here are organization strategies:

  1. Sort First: Group coins by type (all quarters together, all dimes together)
  2. Count by Type: Count quarters by 25s, dimes by 10s, nickels by 5s, pennies by 1s
  3. Write It Down: Keep a running total as you count each type
  4. Use Skip Counting: Practice counting by 5s for nickels, 10s for dimes, 25s for quarters
  5. Check Twice: Count the same coins again to verify

Example: For 3 quarters, 2 dimes, 1 nickel, 4 pennies:
Quarters: 25, 50, 75¢
Dimes: 85, 95¢
Nickel: 100¢
Pennies: 101, 102, 103, 104¢
Total: 104¢ = $1.04

Question: What are the most important skills students should master before advancing from 1st to 2nd grade money concepts?

Answer: Students should master these 2nd grade preparation skills:

  • Advanced Counting: Efficiently count combinations of different coins
  • Multi-step Problems: Solve problems requiring multiple operations
  • Decimal Notation: Comfortably convert between cents and dollar notation
  • Real-world Applications: Apply money skills to practical scenarios
  • Problem-solving Strategy: Organize and solve complex problems systematically
  • Equivalent Amounts: Understand that different coins can equal the same value
  • Mental Math: Perform basic money calculations mentally

These skills provide the foundation for 2nd grade, where students work with larger amounts and more complex financial scenarios.