All Common Core: 3rd Grade Math Resources
Example Questions
Example Question #1 : Solve Two Step Word Problems Using The Four Operations: Ccss.Math.Content.3.Oa.D.8
Jessica has been collecting beads all summer. She started with beads and by the end of the summer she was able to add more beads to her collection. On the first day of school she wants to evenly split the beads up amongst her friends. How many beads will each friend get?
To solve this problem, we first have to find our unknowns. Our unknowns are the number of beads she will have by the end of the summer and the number of beads each of her friends will receive. We can set up equations for these unknowns by letting represent the beads that she has at the end of the summer and represent the number of beads each of her friends will receive.
because she gets more beads by the end of the summer.
because she is splitting up her total amount of beads between friends. When you split something up evenly you divide.
Example Question #2 : Solving Problems Involving The Four Operations, And Identifying And Explaining Patterns In Arithmetic
Emily has been collecting beads all summer. She started with beads and by the end of the summer she was able to add more beads to her collection. On the first day of school she wants to evenly split the beads up amongst her friends. How many beads will each friend get?
To solve this problem, we first have to find our unknowns. Our unknowns are the number of beads she will have by the end of the summer and the number of beads each of her friends will receive. We can set up equations for these unknowns by letting represent the beads that she has at the end of the summer and represent the number of beads each of her friends will receive.
because she gets more beads by the end of the summer.
because she is splitting up her total amount of beads between friends. When you split something up evenly you divide.
Example Question #3 : Solving Problems Involving The Four Operations, And Identifying And Explaining Patterns In Arithmetic
Justin loves to run and is training for a marathon at the end of the month. His training program has him running miles three times during the week, and miles on a weekend day. How many miles does he run in a week?
To solve this problem, we first have to find our unknowns. Our unknowns are the number of miles he runs during the week and the total miles that he runs. We can set up equations for these unknowns by letting represent the miles that he runs during the weekdays and represent the total miles that he runs in week.
because he is running miles times.
because to find the total we need to add the miles he runs during the week and on the weekend.
Example Question #2 : Solve Two Step Word Problems Using The Four Operations: Ccss.Math.Content.3.Oa.D.8
Jason loves to run and is training for a marathon at the end of the month. His training program has him running miles three times a week, and miles one time a week. How many miles does he run in a week?
To solve this problem, we first have to find our unknowns. Our unknowns are the number of miles he runs during the week and the total miles that he runs. We can set up equations for these unknowns by letting represent the miles that he runs during the weekdays and represent the total miles that he runs in week.
because he is running miles times.
because to find the total we need to add the miles he runs during the week and on the weekend.
Example Question #3 : Solve Two Step Word Problems Using The Four Operations: Ccss.Math.Content.3.Oa.D.8
Hannah is making a red fruit salad because red is her favorite color. She cuts up pieces of watermelon and puts it in a bowl. Because she really loves strawberries, she wants times as many pieces of strawberries as pieces of watermelon. Then she adds half as many raspberries as strawberries. How many pieces of fruit are in her fruit salad?
To solve this problem, we first have to find our unknowns. Our unknowns are the number strawberries and raspberries she puts in the fruit salad. We can set up equations for these unknowns by letting represent strawberries and represent raspberries.
because she has times as many strawberries than watermelon.
because when we half something we always divide by
Now we need to add the watermelon, strawberries, and raspberries together to find our total.
Example Question #2 : Solve Two Step Word Problems Using The Four Operations: Ccss.Math.Content.3.Oa.D.8
Hannah is making a red fruit salad because red is her favorite color. She cuts up pieces of watermelon and puts it in a bowl. Because she really loves strawberries, she wants times as many pieces of strawberries as pieces of watermelon. Then she adds half as many raspberries as strawberries. How many pieces of fruit are in her fruit salad?
To solve this problem, we first have to find our unknowns. Our unknowns are the number strawberries and raspberries she puts in the fruit salad. We can set up equations for these unknowns by letting represent strawberries and represent raspberries.
because she has times as many strawberries than watermelon.
because when we half something we always divide by
Now we need to add the watermelon, strawberries, and raspberries together to find our total.
Example Question #4 : Solving Problems Involving The Four Operations, And Identifying And Explaining Patterns In Arithmetic
Ali is hanging up flyers around her school. She started with flyers. She hung flyers around the east side of the building, but she hung half as many flyers on the west side of the building. How many flyers does she have left?
To solve this problem, we first have to find our unknowns. Our unknowns are the number of flyers that she hung on the west side of the building and the number of flyers she has left over. We can set up equations for these unknowns by letting represent the flyers she hung on the west side and represent the flyers that she has left.
because she hung half as many flyers on the west side as she hung on the east side. When we half something we always divide by .
To find the total number of flyers that she hung we add the amount of flyers on the east side and the amount on the west side.
To find how many flyers she has left, we subtract that total flyers that were hung from the flyers that she started with.
Example Question #6 : Solving Problems Involving The Four Operations, And Identifying And Explaining Patterns In Arithmetic
Sara is hanging up flyers around her school. She started with flyers. She hung flyers around the east side of the building, but she hung half as many flyers on the west side of the building. How many flyers does she have left?
To solve this problem, we first have to find our unknowns. Our unknowns are the number of flyers that she hung on the west side of the building and the number of flyers she has left over. We can set up equations for these unknowns by letting represent the flyers she hung on the west side and represent the flyers that she has left.
because she hung half as many flyers on the west side as she hung on the east side. When we half something we always divide by .
To find the total number of flyers that she hung we add the amount of flyers on the east side and the amount on the west side.
To find how many flyers she has left, we subtract that total flyers that were hung from the flyers that she started with.
Example Question #771 : Operations & Algebraic Thinking
In Spot’s toy basket he has balls. There are more stuffed animals than balls and there is double the number of ropes than balls. How many toys does Spot have in his basket?
To solve this problem, we first have to find our unknowns. Our unknowns are the number of ropes and stuffed animals that Spot has. We can set up equations for these unknowns by letting represent ropes and represent stuffed animals.
because he has more stuffed animals than his balls.
because double means times more.
Now we need to add up our number of balls, stuffed animals and ropes to find our total.
Example Question #772 : Operations & Algebraic Thinking
Charlie swims laps in the pool every day during the week before school. On Monday and Tuesday he swims laps each day. On Wednesday and Thursday he triples the number of laps he swims. By Friday, he does less laps than he does on Monday. How many total laps does he swim during the week?
To solve this problem, we first have to find our unknowns. Our unknowns are the number of laps he swims on Wednesday and Thursday and the number of laps he swims on Friday. We can set up equations for these unknowns by letting represent the laps that he swims on Wednesday and Thursday and represent the number of laps he swims on Friday.
because when we triple something we multiply by .
because he is swimming less laps than he did on Monday, which means we subtract.
To find the total amount of laps that he swam, we need to add up the laps that he did each day.