Learn how to:
✓ Break down word problems
✓ Figure out what you need to find
✓ Identify the information you need
✓ Know what steps to take
This strategy works in math, reading, writing, science, and more!
Have you ever read a question and thought:
• "I don't know where to start..."
• "This is confusing..."
• "What do they want me to do?"
Before you solve ANY problem, ask yourself three questions:
1. What is this question asking me to FIND?
2. What do I NEED TO KNOW to answer it?
3. What INFORMATION do I have?
• Am I finding a total?
• Am I finding a difference?
• Am I finding an area, volume, or distance?
• Am I comparing two things?
• Am I proving I understand a concept?
• Do I need to add, subtract, multiply, or divide?
• Do I need to use a formula?
• Do I need to make a common denominator?
• Do I need multiple steps?
• What numbers are given in the problem?
• What do these numbers represent?
• Is any information missing?
• Is there extra information I don't need?
• "How many altogether?"
• "What is the total?"
• "How much in all?"
• "Combined, how much...?"
• "How much more?"
• "How much less?"
• "What is the difference?"
• "How much remains?"
• "What is the area?"
• "What is the volume?"
• "What is the perimeter?"
• "How long, wide, or tall?"
Word Problem:
Sarah baked cookies for a party. She used 2/3 cup of sugar for chocolate chip cookies and 3/4 cup of sugar for oatmeal cookies. How much sugar did she use altogether?
The question uses the word "altogether" - this tells me I need to find a TOTAL.
I'm finding: The total amount of sugar used
• I need to know how to ADD fractions
• I need to find a COMMON DENOMINATOR
• The denominators are 3 and 4, so I need to use 12
• First amount: 2/3 cup (chocolate chip)
• Second amount: 3/4 cup (oatmeal)
• Both measurements are in cups
• I have all the information I need!
Word Problem:
Marcus had 5/6 of a pizza left after dinner. His sister ate 1/4 of the original pizza for a snack. How much more pizza does Marcus have than his sister ate?
The question asks "How much more" - this tells me I need to find a DIFFERENCE.
I'm finding: The difference between what Marcus has and what his sister ate
• I need to know how to SUBTRACT fractions
• I need to find a COMMON DENOMINATOR
• The denominators are 6 and 4, so I could use 12
• I'll subtract: 5/6 - 1/4
• Marcus has: 5/6 of a pizza
• Sister ate: 1/4 of the original pizza
• Both are parts of the same pizza
• I have all the information I need!
Try analyzing this problem:
Emma ran 3/5 of a mile on Monday and 7/10 of a mile on Tuesday. How many miles did she run in total over the two days?
The word "total" tells me I need to find a sum.
I'm finding: Total miles Emma ran over two days
• I need to ADD fractions
• I need a common denominator (5 and 10 → use 10)
• The answer will be in miles
• Monday: 3/5 mile
• Tuesday: 7/10 mile
• Both are in miles - units match!
Word Problem:
A recipe for muffins calls for 2/3 cup of flour. If you want to make 4 batches of muffins, how much flour will you need in total?
I need to find "how much flour for multiple batches" - this is asking for a TOTAL when something is repeated.
I'm finding: Total flour needed for 4 batches
• I need to MULTIPLY a fraction by a whole number
• I'm taking 2/3 and multiplying it by 4
• Calculation: 2/3 × 4 = 2/3 × 4/1
• I might need to simplify my answer
• One batch needs: 2/3 cup flour
• Number of batches: 4
• Answer will be in cups
Word Problem:
A rectangular garden measures 12 feet long and 8 feet wide. What is the area of the garden in square feet?
The question asks "What is the area" - this tells me I need to find a MEASUREMENT of how much space the garden covers.
I'm finding: The area of a rectangle
• I need to know the FORMULA for area of a rectangle
• Formula: Area = length × width
• I need to MULTIPLY the two dimensions
• My answer will be in SQUARE FEET
• Length: 12 feet
• Width: 8 feet
• Shape: Rectangle
• Both measurements are in feet
• I have everything I need!
Word Problem:
A storage box is shaped like a rectangular prism. It is 10 inches long, 6 inches wide, and 4 inches tall. How much space is inside the box?
The question asks "How much space is inside" - this is asking for VOLUME.
I'm finding: The volume of a rectangular prism
• I need to know the FORMULA for volume of a rectangular prism
• Formula: Volume = length × width × height
• I need to MULTIPLY three dimensions together
• My answer will be in CUBIC INCHES
• Length: 10 inches
• Width: 6 inches
• Height: 4 inches
• Shape: Rectangular prism
• All measurements are in inches
Try analyzing this problem:
A swimming pool is 25 meters long, 10 meters wide, and 2 meters deep. What is the volume of water the pool can hold?
"Volume of water the pool can hold" = VOLUME
I'm finding: Volume of a rectangular prism (pool)
• Volume formula: length × width × height
• Multiply all three dimensions
• Answer will be in cubic meters
• Length: 25 meters
• Width: 10 meters
• Depth (height): 2 meters
• All in meters - good!
Word Problem:
You want to wrap a gift box that is 8 inches long, 5 inches wide, and 3 inches tall. How much wrapping paper do you need to cover all sides of the box?
The question asks about "covering all sides" - this is asking for SURFACE AREA.
I'm finding: Surface area of a rectangular prism
• I need the FORMULA for surface area of a rectangular prism
• Formula: SA = 2(lw + lh + wh)
• I need to find the area of all 6 faces and add them
• My answer will be in SQUARE INCHES
• Length: 8 inches
• Width: 5 inches
• Height: 3 inches
• Shape: Rectangular prism (box)
• All measurements are in inches
Word Problem:
Lisa bought 3/4 pound of grapes and 2/3 pound of strawberries at the store. Her friend bought 1/2 pound of blueberries. How much more fruit did Lisa buy than her friend?
"How much more" = DIFFERENCE
I'm finding: The difference between Lisa's total and her friend's total
Important: This is a multi-step problem!
• Step 1: Find Lisa's TOTAL (add 3/4 + 2/3)
• Step 2: Find the DIFFERENCE (subtract 1/2 from Lisa's total)
• I'll need common denominators for both steps
• Lisa's grapes: 3/4 pound
• Lisa's strawberries: 2/3 pound
• Friend's blueberries: 1/2 pound
• All in pounds - units match!
• I need to add Lisa's amounts first, then subtract
Try analyzing this problem:
A rectangular bedroom is 15 feet long and 12 feet wide. You want to put carpet on the floor, but there's a closet that's 4 feet long and 3 feet wide. What is the area you need to carpet?
"Area you need to carpet" = AREA, but NOT the whole room!
I'm finding: Area of bedroom MINUS area of closet
This is multi-step!
• Step 1: Find area of bedroom (15 × 12)
• Step 2: Find area of closet (4 × 3)
• Step 3: SUBTRACT closet area from bedroom area
• Formula: Area = length × width
• Answer in square feet
• Bedroom: 15 feet × 12 feet
• Closet: 4 feet × 3 feet
• All measurements in feet
• The closet is PART OF the bedroom (so I subtract!)
What it's really asking: SUBTRACTION - find the difference
Example: "Pedro had 7/8 cup of juice. He drank 1/4 cup. How much is left?"
→ This means: 7/8 - 1/4 = ?
What it's really asking: MULTIPLICATION or DIVISION
Example: "Jenny's rope is 3/4 meter long. Mike's rope is 3 times as long. How long is Mike's rope?"
→ This means: 3/4 × 3 = ?
What it's really asking: ADDITION - add all the sides
Example: "A triangle has sides of 5 inches, 7 inches, and 9 inches. What's the perimeter?"
→ This means: 5 + 7 + 9 = ?
Example Question:
"Explain why you need a common denominator when adding fractions."
The word "Explain" tells me this is asking me to SHOW I UNDERSTAND a concept, not solve a problem with numbers.
• What a common denominator is
• WHY we need it (you can't add parts that are different sizes)
• How to explain this in words, maybe with an example
Don't rush! Read it twice if you need to.
Usually at the end. It often has a question mark!
Underline or highlight it.
Am I finding a total, difference, area, volume, etc.?
Am I explaining or comparing something?
What operation(s) do I use?
What formula do I need?
Do I need multiple steps?
Find all the numbers and what they represent.
Check if information is missing or if there's extra info.
Use the step-by-step strategy:
A baker used 5/8 cup of sugar in the morning and 3/4 cup of sugar in the afternoon to make cookies. He started with 2 cups of sugar. Does he have enough sugar left to make another batch that needs 1/2 cup?
"Does he have enough" = Asking me to COMPARE what's left to what's needed
I'm finding: If remaining sugar ≥ 1/2 cup
• Step 1: Add morning + afternoon sugar used
• Step 2: Subtract that total from 2 cups
• Step 3: Compare result to 1/2 cup
• Need common denominators for fractions
• Answer will be YES or NO (with explanation)
• Morning: 5/8 cup used
• Afternoon: 3/4 cup used
• Started with: 2 cups
• Needs for next batch: 1/2 cup
• All in cups - good!
"Why did the main character decide to return home at the end of the story?"
The word "Why" tells me I need to find a REASON or MOTIVATION.
I'm finding: The character's reason for returning home
• What happened in the story
• What the character was feeling
• What events led to this decision
• I need to use EVIDENCE from the text
• Details from the story
• Character's thoughts and actions
• Clues about feelings and motivations
"Compare the rate of evaporation for water in sunlight versus water in shade. Use your experiment data to support your answer."
The word "Compare" tells me I need to show SIMILARITIES and DIFFERENCES.
I'm finding: Which evaporates faster and by how much
• How to compare rates (measurements over time)
• How to use my experiment data as evidence
• How to explain WHY there's a difference
• Data from my experiment (measurements)
• Observations about both conditions
• Knowledge about heat and evaporation
Problem: You see numbers and start calculating without understanding what you're finding.
Solution: ALWAYS read the full question and identify what it's asking FIRST!
Problem: You miss words like "altogether," "more than," "left," which tell you what operation to use.
Solution: Highlight or underline key words in the question!
Problem: Sometimes extra information is given that you don't need!
Solution: Ask yourself: "Do I need THIS number to answer the question?"
Problem: Your answer doesn't match what the question asked for.
Solution: Always go back to "What was this asking me?" and check if your answer matches!
Complex Problem:
A school garden has two rectangular sections. Section A is 8 feet by 6 feet. Section B is 10 feet by 5 feet. The class wants to put a fence around the outside of BOTH sections (they are next to each other, sharing one 5-foot side). How much fencing do they need?
"Fence around the outside" = PERIMETER
BUT be careful! The sections share a side, so I need to find the perimeter of the COMBINED shape, not both separately.
• How to find perimeter (add all outside edges)
• I need to visualize or draw the shape
• The shared side is NOT part of the outside fence!
• Section A: 8 + 6 + 8 + 6, but minus one 6 (or part of it)
• This requires careful thinking!
• Section A: 8 ft × 6 ft
• Section B: 10 ft × 5 ft
• They share one 5-foot side
• Need total outside perimeter
Example Problem:
"Maria used 2/3 cup of milk to make pancakes. How much milk did she have left?"
"How much left" = I need to find what REMAINS
This means SUBTRACTION
• How much she STARTED with (to subtract from)
• How to subtract fractions
• Amount used: 2/3 cup
• Amount she started with: MISSING!
I cannot solve this without knowing how much she started with!
Analyze this problem:
A fish tank is 20 inches long, 12 inches wide, and 15 inches tall. Alex filled it with water up to 10 inches high. What is the volume of water in the tank?
"Volume of water" = VOLUME
BUT not the volume of the whole tank - just the water!
• Volume formula: length × width × height
• Use the HEIGHT OF THE WATER (10 inches), not the tank height (15 inches)!
• Answer in cubic inches
• Length: 20 inches (need this)
• Width: 12 inches (need this)
• Tank height: 15 inches (DON'T need this!)
• Water height: 10 inches (USE THIS instead!)
• Calculate: 20 × 12 × 10
❓ What is this question asking me to FIND or DO?
Look for: total, difference, area, volume, explanation, comparison
🎯 What do I NEED TO KNOW to answer it?
Think about: operations, formulas, steps needed
📊 What INFORMATION do I have?
Identify: numbers, units, extra info, missing info
altogether, total, sum, combined, in all, plus, more than (adding)
difference, less than, fewer, remaining, left, how many more, take away
times, product, each, every, twice, triple, times as many
area, perimeter, volume, surface area, length, width, height, distance
explain, describe, compare, justify, show, prove, why
Multi-Step Challenge Problem:
A recipe makes 12 muffins and uses 3/4 cup of sugar. You want to make enough muffins for 30 people (each person gets 1 muffin). However, you only have 1 3/4 cups of sugar. Do you have enough sugar? If not, how much more do you need?
Two questions: (1) Do I have enough? (2) If not, how much more?
I need to COMPARE what I need to what I have, then find the DIFFERENCE if needed.
• Step 1: Find how many batches needed (30 ÷ 12)
• Step 2: Find total sugar needed (batches × 3/4)
• Step 3: Compare to 1 3/4 cups I have
• Step 4: If not enough, subtract to find difference
• Need to multiply and subtract fractions
• One recipe makes: 12 muffins
• One recipe needs: 3/4 cup sugar
• Need to make: 30 muffins
• Have available: 1 3/4 cups sugar
• All units in cups - good!
Instead of feeling overwhelmed by a whole problem, you focus on one question at a time.
When you know what you're looking for, you're less likely to do the wrong operation or miss steps.
Math, reading, science, social studies - any time you face a question, these three questions help!
When you have a strategy, you feel more in control and less anxious about problems.
Don't try to keep everything in your head. Write out:
• "What am I finding?"
• "What do I need to know?"
• "What information do I have?"
Use a highlighter or underline important words in the question, especially words that tell you what operation to use.
For geometry problems, measurement problems, or fraction problems, a quick sketch can help you visualize what you're looking for.
Before you finish, go back to "What was this asking me?" and make sure your answer matches what was asked!
The more you use this strategy, the faster and easier it becomes.
Choose one of these scenarios and write a word problem:
• Adding fractions (baking, measuring, etc.)
• Subtracting fractions (food eaten, distance traveled, etc.)
• Finding area (garden, room, playground, etc.)
• Finding volume (container, pool, box, etc.)
• Multi-step problem (combining operations)
1. What is my question asking someone to find?
2. What would they need to know to solve it?
3. What information did I give them?
"What am I making? What ingredients do I need? What do I have in my kitchen?"
"Where am I going? How will I get there? What do I need to bring?"
"What am I building? What materials do I need? What tools do I need?"
"What's my goal? What do I need to do? What resources do I have?"
This isn't just a math strategy - it's a LIFE strategy! 🌟
Before solving any problem, understand what it's asking you to do!
1. What is this question asking me to FIND/DO?
2. What do I NEED TO KNOW to answer it?
3. What INFORMATION do I have?
• Prevents mistakes
• Makes complex problems manageable
• Works in all subjects
• Builds confidence
• Use it on EVERY word problem
• Write out the three questions
• Check your answer against what was asked
□ I read the entire problem carefully
□ I identified and highlighted the question
□ I asked: "What is this asking me to find?"
□ I asked: "What do I need to know?"
□ I asked: "What information do I have?"
□ I checked for missing or extra information
□ I solved the problem
□ I checked if my answer matches what was asked
This strategy might feel slow and you have to think about each step.
The three questions become automatic - you'll do it without even thinking!
You'll be able to look at any problem and immediately know what it's asking and what you need to do!
Keep practicing! You're building a skill that will help you forever! 💪
What You Learned:
✓ How to identify what a question is asking
✓ How to determine what you need to know
✓ How to identify and organize information
✓ How to apply this strategy across subjects
✓ How to avoid common mistakes
❓ What is this asking me to FIND?
🎯 What do I NEED TO KNOW?
📊 What INFORMATION do I have?
Use this strategy every day, and watch your confidence grow! 🌟