Art Bought 4 Boxes of Pens but Gave His Friend Ben 8 Pens
Sometimes there'due south no greater pain for students than coming across a dreaded math word problem.
When these questions bear witness upwardly on homework, math worksheets, popular quizzes, and tests, they requite even the about confident students reason to pause and sit up a little straighter.
That's because these problems accept math agreement to the side by side level. They require students to use their reading and comprehension skills while also applying everything they've learned while in math.
Some students approach give-and-take problems like they're solving a riddle, others tend to freeze and forget bones math concepts they commonly sympathise.
Mastering the art of solving math word problems takes practice. It doesn't normally "just come" to you.
But there are 5 huge benefits to becoming a great math word trouble solver — and you won't want to miss out on whatsoever of them.
You sit at your desk-bound, ready to take on a math quiz, exam or activity . The questions menstruation onto the document until y'all striking a section for word bug.
A jolt of creativity would aid. But information technology doesn't come.
Intellecquity is fabricated for Math Give-and-take Problems. It is unlike those other apps which can exercise formulas and instance work, well, it tin can practice that too. But, Intellecquity focuses on assisting students who struggle with those longer questions that are a little to difficult to comprehend due to the extensive literature and reading in a Math question.
This resource is your jolt of inventiveness. It provides examples and templates of math word bug for 1st to 8th grade classes.
Here are 120 examples in total. Helping you sort through them to find questions for your students, the resource is categorized past the following skills with some inter-topic overlap:
- Addition
- Subtraction
- Multiplication
- Division
- Mixed Operations
- Ordering and Number Sense
- Fractions
- Decimals
- Comparing and Sequencing
- Time and Coin
- Physical Measurement
- Ratios and Percentages
- Probability and Data Relationships
- Geometry
- Variables
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The list of examples is provided to assist to understand how worded problems are used;
Addition
1. Adding to 10: Ariel was playing basketball game. ane of her shots went in the hoop. 2 of her shots did not become in the hoop. How many shots were in that location in total?
ii. Adding to 20: Adrianna has ten pieces of mucilage to share with her friends. There wasn't enough gum for all her friends, so she went to the store to get three more than pieces of gum. How many pieces of gum does Adrianna have now?
3. Adding to 100: Adrianna has 10 pieces of mucilage to share with her friends. In that location wasn't enough glue for all her friends, and then she went to the shop and got 70 pieces of strawberry glue and x pieces of bubble gum. How many pieces of gum does Adrianna accept at present?
4. Adding Slightly over 100: The restaurant has 175 normal chairs and 20 chairs for babies. How many chairs does the eatery have in full?
5. Adding to i,000: How many cookies did yous sell if you sold 320 chocolate cookies and 270 vanilla cookies?
6. Adding to and over x,000: The hobby store normally sells 10,576 trading cards per calendar month. In June, the hobby store sold 15,498 more trading cards than normal. In total, how many trading cards did the hobby store sell in June?
7. Adding 3 Numbers: Billy had 2 books at domicile. He went to the library to take out 2 more than books. He then bought 1 book. How many books does Billy have now?
8. Adding 3 Numbers to and over 100: Ashley bought a big pocketbook of candy. The bag had 102 bluish candies, 100 cherry-red candies and 94 green candies. How many candies were there in total?
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Subtraction
9. Subtracting to 10: In that location were 3 pizzas in total at the pizza shop. A customer bought ane pizza. How many pizzas are left?
ten. Subtracting to 20: Your friend said she had 11 stickers. When you lot helped her make clean her desk-bound, she only had a full of 10 stickers. How many stickers are missing?
11. Subtracting to 100: Adrianna has 100 pieces of glue to share with her friends. When she went to the park, she shared 10 pieces of strawberry gum. When she left the park, Adrianna shared another 10 pieces of bubble gum. How many pieces of mucilage does Adrianna accept now?
12. Subtracting Slightly over 100: Your team scored a total of 123 points. 67 points were scored in the beginning half. How many were scored in the 2d half?
xiii. Subtracting to 1,000: Nathan has a big ant farm. He decided to sell some of his ants. He started with 965 ants. He sold 213. How many ants does he take now?
14. Subtracting to and over 10,000: The hobby store normally sells 10,576 trading cards per calendar month. In July, the hobby shop sold a total of 20,777 trading cards. How many more trading cards did the hobby store sell in July compared with a normal calendar month?
xv. Subtracting iii Numbers: Charlene had a pack of 35 pencil crayons. She gave 6 to her friend Theresa. She gave iii to her friend Mandy. How many pencil crayons does Charlene have left?
16. Subtracting 3 Numbers to and over 100:Ashley bought a big bag of candy to share with her friends. In full, there were 296 candies. She gave 105 candies to Marissa. She as well gave 86 candies to Kayla. How many candies were left?
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Multiplication
17. Multiplying i-Digit Integers: Adrianna needs to cut a pan of brownies into pieces. She cuts half dozen fifty-fifty columns and 3 even rows into the pan. How many brownies does she accept?
eighteen. Multiplying 2-Digit Integers: A movie theatre has 25 rows of seats with 20 seats in each row. How many seats are in that location in total?
19. Multiplying Integers Ending with 0: A wearable company has 4 different kinds of sweatshirts. Each twelvemonth, the company makes sixty,000 of each kind of sweatshirt. How many sweatshirts does the company make each year?
20. Multiplying three Integers: A stonemason stacks bricks in 2 rows, with x bricks in each row. On top of each row, there is a stack of 6 bricks. How many bricks are in that location in total?
21. Multiplying 4 Integers: Cayley earns $5 an hour by delivering newspapers. She delivers newspapers iii days each calendar week, for 4 hours at a fourth dimension. After delivering newspapers for 8 weeks, how much money will Cayley earn?
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Segmentation
22. Dividing one-Digit Integers: If you have 4 pieces of candy separate evenly into two bags, how many pieces of candy are in each handbag?
23. Dividing ii-Digit Integers: If you accept 80 tickets for the fair and each ride costs 5 tickets, how many rides tin y'all go along?
24. Dividing Numbers Catastrophe with 0: The schoolhouse has $20,000 to buy new calculator equipment. If each slice of equipment costs $50, how many pieces tin can the schoolhouse purchase in total?
25. Dividing iii Integers: Melissa buys 2 packs of lawn tennis balls for $12 in full. All together, there are six tennis assurance. How much does 1 pack of tennis balls cost? How much does 1 tennis brawl cost?
26. InterpretingRemainders:An Italian restaurant receives a shipment of 86 veal cutlets. If it takes three cutlets to make a dish, how many cutlets will the restaurant have left over after making as many dishes as possible?
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Mixed Operations
27. Mixing Addition and Subtraction: In that location are 235 books in a library. On Mon, 123 books are taken out. On Tuesday, 56 books are brought back. How many books are there now?
28. Mixing Multiplication and Division: At that place is a group of 10 people who are ordering pizza. If each person gets two slices and each pizza has 4 slices, how many pizzas should they order?
29. Mixing Multiplication, Addition and Subtraction: Lana has two bags with ii marbles in each pocketbook. Markus has two bags with 3 marbles in each bag. How many more than marbles does Markus accept?
30. Mixing Division, Addition and Subtraction: Lana has three numberless with the same corporeality of marbles in them, totaling 12 marbles. Markus has 3 numberless with the same amount of marbles in them, totaling eighteen marbles. How many more than marbles does Markus have in each pocketbook?
Ordering and Number Sense
31. Counting to Preview Multiplication: At that place are 2 chalkboards in your classroom. If each chalkboard needs 2 pieces of chalk, how many pieces do you need in total?
32. Counting to Preview Division: There are three chalkboards in your classroom. Each chalkboard has 2 pieces of chalk. This means in that location are half-dozen pieces of chalk in total. If you take 1 slice of chalk abroad from each chalkboard, how many volition there exist in total?
33. Composing Numbers: What number is 6 tens and 10 ones?
34. Guessing Numbers: I take a 7 in the tens place. I have an even number in the ones place. I am lower than 74. What number am I?
35. Finding the Club: In the hockey game, Mitchell scored more points than William only fewer points than Auston. Who scored the well-nigh points? Who scored the fewest points?
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Fractions
36. Finding Fractions of a Group: Julia went to x houses on her street for Halloween. v of the houses gave her a chocolate bar. What fraction of houses on Julia's street gave her a chocolate bar?
37. Finding Unit of measurement Fractions: Heather is painting a portrait of her best friend, Lisa. To make it easier, she divides the portrait into 6 equal parts. What fraction represents each part of the portrait?
38. Adding Fractions with Like Denominators: Noah walks ⅓ of a kilometre to school each day. He besides walks ⅓ of a kilometre to become home later school. How many kilometres does he walk in total?
39. Subtracting Fractions with Similar Denominators: Last week, Whitney counted the number of juice boxes she had for school lunches. She had ⅗ of a instance. This week, information technology's down to ⅕ of a case. How much of the case did Whitney drink?
forty. Adding Whole Numbers and Fractions with Similar Denominators: At lunchtime, an ice foam parlor served 6 ¼ scoops of chocolate water ice cream, five ¾ scoops of vanilla and two ¾ scoops of strawberry. How many scoops of water ice cream did the parlor serve in total?
41. Subtracting Whole Numbers and Fractions with Like Denominators: For a party, Jaime had five ⅓ bottles of cola for her friends to drinkable. She drank ⅓ of a canteen herself. Her friends drank 3 ⅓. How many bottles of cola does Jaime have left?
42. Adding Fractions with Unlike Denominators: Kevin completed ½ of an consignment at schoolhouse. When he was home that evening, he completed ⅚ of some other assignment. How many assignments did Kevin complete?
43. Subtracting Fractions with Unlike Denominators: Packing school lunches for her kids, Patty used ⅞ of a package of ham. She too used ½ of a package of turkey. How much more ham than turkey did Patty apply?
44. Multiplying Fractions: During gym grade on Wednesday, the students ran for ¼ of a kilometre. On Thursday, they ran ½ as many kilometres every bit on Wednesday. How many kilometres did the students run on Thursday? Write your respond as a fraction.
45. Dividing Fractions: A clothing manufacturer uses ⅕ of a bottle of color dye to brand one pair of pants. The manufacturer used ⅘ of a canteen yesterday. How many pairs of pants did the manufacturer make?
46. Multiplying Fractions with Whole Numbers: Marker drank ⅚ of a carton of milk this week. Frank drank 7 times more milk than Mark. How many cartons of milk did Frank drink? Write your answer as a fraction, or equally a whole or mixed number.
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Decimals
47. Adding Decimals: You have 2.6 grams of yogurt in your basin and you add together another spoonful of 1.three grams. How much yogurt do you accept in total?
48. Subtracting Decimals: Gemma had 25.75 grams of frosting to make a cake. She decided to use merely 15.5 grams of the frosting. How much frosting does Gemma accept left?
49. Multiplying Decimals with Whole Numbers: Marshall walks a full of 0.9 kilometres to and from school each day. After 4 days, how many kilometres will he have walked?
fifty. Dividing Decimals by Whole Numbers: To make the Leaning Belfry of Pisa from spaghetti, Mrs. Robinson bought ii.v kilograms of spaghetti. Her students were able to brand 10 leaning towers in full. How many kilograms of spaghetti does it take to brand 1 leaning tower?
51. Mixing Improver and Subtraction of Decimals: Rocco has one.5 litres of orange soda and 2.25 litres of grape soda in his fridge. Antonio has i.15 litres of orange soda and 0.62 litres of grape soda. How much more soda does Rocco have than Angelo?
52. Mixing Multiplication and Sectionalization of Decimals: 4 days a week, Laura practices martial arts for one.5 hours. Because a week is 7 days, what is her average practice fourth dimension per day each week?
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Comparing and Sequencing
53. Comparing 1-Digit Integers: You have three apples and your friend has 5 apples. Who has more?
54. Comparison 2-Digit Integers: Yous have 50 candies and your friend has 75 candies. Who has more?
55. Comparing Dissimilar Variables: There are 5 basketballs on the playground. There are 7 footballs on the playground. Are at that place more basketballs or footballs?
56. Sequencing 1-Digit Integers: Erik has 0 stickers. Every day he gets 1 more sticker. How many days until he gets iii stickers?
57. Skip-Counting by Odd Numbers: Natalie began at five. She skip-counted by fives. Could she accept said the number twenty?
58. Skip-Counting by Even Numbers: Natasha began at 0. She skip-counted by eights. Could she have said the number 36?
59. Sequencing ii-Digit Numbers: Each calendar month, Jeremy adds the same number of cards to his baseball game card drove. In January, he had 36. 48 in February. 60 in March. How many baseball cards will Jeremy take in Apr?
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Time and Money
sixty. Adding Money: Thomas and Matthew are saving up money to buy a video game together. Thomas has saved $30. Matthew has saved $35. How much money have they saved up together in total?
61. Subtracting Money: Thomas has $lxxx saved upwards. He uses his coin to buy a video game. The video game costs $67. How much money does he have left?
62. Multiplying Coin: Tim gets $5 for delivering the paper. How much coin will he have after delivering the paper three times?
63. Dividing Money: Robert spent $184.59 to buy three hockey sticks. If each hockey stick was the same price, how much did 1 cost?
64. Adding Money with Decimals: Y'all went to the store and bought gum for $1.25 and a sucker for $0.50. How much was your total?
65. Subtracting Coin with Decimals: Yous went to the shop with $5.50. You bought gum for $i.25, a chocolate bar for $1.15 and a sucker for $0.50. How much money do you take left?
66. Converting Hours into Minutes: Jeremy helped his mom for i hour. For how many minutes was he helping her?
67. Applying Proportional Relationships to Coin: Jakob wants to invite 20 friends to his birthday, which will cost his parents $250. If he decides to invite xv friends instead, how much money volition information technology cost his parents? Assume the relationship is directly proportional.
68. Applying Percentages to Money: Retta put $100.00 in a bank account that gains 20% interest annually. How much interest volition be accumulated in 1 yr? And if she makes no withdrawals, how much money will be in the account after 1 year?
69. Adding Time: If you wake upwardly at 7:00 a.chiliad. and it takes you 1 60 minutes and 30 minutes to get ready and walk to school, at what time will you get to schoolhouse?
70. Subtracting Fourth dimension: If a railroad train departs at 2:00 p.m. and arrives at 4:00 p.m., how long were passengers on the railroad train for?
71. Finding Outset and End Times: Rebecca left her dad'south store to go home at twenty to seven in the evening. Forty minutes later, she was home. What time was information technology when she arrived home?
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Physical Measurement
72. Comparing Measurements: Cassandra's ruler is 22 centimetres long. April's ruler is 30 centimetres long. How many centimetres longer is April's ruler?
73. Contextualizing Measurements: Flick a school bus. Which unit of measurement would all-time describe the length of the passenger vehicle? Centimetres, metres or kilometres?
74. Adding Measurements: Micha'southward dad wants to try to relieve money on gas, and so he has been tracking how much he uses. Terminal year, Micha's dad used 100 litres of gas. This year, her dad used ninety litres of gas. How much gas did he use in total for the ii years?
75. Subtracting Measurements: Micha's dad wants to endeavor to save coin on gas, then he has been tracking how much he uses. Over the past 2 years, Micha's dad used 200 litres of gas. This yr, he used 100 litres of gas. How much gas did he use last year?
76. Multiplying Volume and Mass: Kiera wants to brand sure she has potent bones, so she drinks 2 litres of milk every calendar week. After iii weeks, how many litres of milk will Kiera drink?
77. Dividing Volume and Mass: Lillian is doing some gardening, so she bought 1 kilogram of soil. She wants to spread the soil evenly between her 2 plants. How much will each plant get?
78. Converting Mass: Inger goes to the grocery store and buys 3 squashes that each weigh 500 grams. How many kilograms of squash did Inger purchase?
79. Converting Volume: Shad has a lemonade stand and sold 20 cups of lemonade. Each cup was 500 millilitres. How many litres did Shad sell in total?
eighty. Converting Length: Stacy and Milda are comparison their heights. Stacy is 1.five meters tall. Milda is 10 centimetres taller than Stacy. What is Milda'due south height in centimetres?
81. Agreement Altitude and Management: A bus leaves the school to have students on a field trip. The jitney travels x kilometres south, x kilometres w, another v kilometres south and fifteen kilometres north. To render to the school, in which direction does the bus have to travel? How many kilometres must it travel in that direction?
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Ratios and Percentages
82. Finding a Missing Number: The ratio of Jenny's trophies to Meredith'south trophies is 7:4. Jenny has 28 trophies. How many does Meredith accept?
83. Finding Missing Numbers: The ratio of Jenny's trophies to Meredith's trophies is 7:4. The difference between the numbers is 12. What are the numbers?
84. Comparing Ratios: The school's junior band has 10 saxophone players and xx trumpet players. The school's senior band has xviii saxophone players and 29 trumpet players. Which ring has the higher ratio of trumpet to saxophone players?
85. Determining Percentages: Mary surveyed students in her school to notice out what their favourite sports were. Out of 1,200 students, 455 said hockey was their favourite sport. What percentage of students said hockey was their favourite sport?
86. Determining Percentage of Change: A decade ago, Oakville's population was 67,624 people. Now, it is 190% larger. What is Oakville's current population?
87. Determining Percents of Numbers: At the ice skate rental stand, 60% of 120 skates are for boys. If the rest of the skates are for girls, how many are there?
88. Calculating Averages: For 4 weeks, William volunteered every bit a helper for swimming classes. The first calendar week, he volunteered for eight hours. He volunteered for 12 hours in the second calendar week, and another 12 hours in the third calendar week. The fourth calendar week, he volunteered for 9 hours. For how many hours did he volunteer per week, on average?
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Probability and Data Relationships
89. Agreement the Premise of Probability: John wants to know his class'southward favourite Boob tube prove, then he surveys all of the boys. Will the sample be representative or biased?
90. Understanding Tangible Probability: The faces on a off-white number die are labelled i, ii, 3, 4, v and half dozen. You curlicue the die 12 times. How many times should you lot expect to roll a one?
91. Exploring Complementary Events: The numbers i to fifty are in a hat. If the probability of cartoon an even number is 25/50, what is the probability of Non drawing an even number? Express this probability as a fraction.
92. Exploring Experimental Probability: A pizza store has recently sold 15 pizzas. 5 of those pizzas were pepperoni. Answering with a fraction, what is the experimental probability that he next pizza volition be pepperoni?
93. Introducing Data Relationships: Maurita and Felice each take four tests. Here are the results of Maurita'southward iv tests: iv, 4, 4, 4. Here are the results for 3 of Felice's four tests: iii, three, 3. If Maurita's mean for the 4 tests is i point higher than Felice's, what's the score of Felice's 4th exam?
94. Introducing Proportional Relationships: Store A is selling vii pounds of bananas for $7.00. Store B is selling 3 pounds of bananas for $six.00. Which store has the better deal?
95. Writing Equations for Proportional Relationships: Lionel loves soccer, but has trouble motivating himself to practice. And so, he incentivizes himself through video games. There is a proportional relationship between the amount of drills Lionel completes, in10, and for how many hours he plays video games, iny. When Lionel completes 10 drills, he plays video games for 30 minutes. Write the equation for the relationship betweenxandy.
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Geometry
96. Introducing Perimeter: The theatre has 4 chairs in a row. There are 5 rows. Using rows as your unit of measurement, what is the perimeter?
97. Introducing Expanse: The theatre has 4 chairs in a row. There are 5 rows. How many chairs are there in total?
98. Introducing Volume: Aaron wants to know how much candy his container tin hold. The container is xx centimetres tall, 10 centimetres long and 10 centimetres wide. What is the container's book?
99. Understanding 2nd Shapes: Kevin draws a shape with 4 equal sides. What shape did he depict?
100. Finding the Perimeter of 2D Shapes: Mitchell wrote his homework questions on a piece of square paper. Each side of the newspaper is 8 centimetres. What is the perimeter?
101. Determining the Area of 2d Shapes: A single trading carte is 9 centimetres long by vi centimetres broad. What is its area?
102. Understanding 3D Shapes: Martha draws a shape that has half-dozen square faces. What shape did she describe?
103. Determining the Surface area of 3D Shapes: What is the area of a cube that has a width of 2cm, height of 2 cm and length of 2 cm?
104. Determining the Volume of 3D Shapes: Aaron'due south candy container is twenty centimetres tall, x centimetres long and ten centimetres wide. Bruce's container is 25 centimetres alpine, ix centimetres long and 9 centimetres wide. Find the volume of each container. Based on book, whose container can hold more processed?
105. Identifying Right-Angled Triangles: A triangle has the following side lengths: 3 cm, 4 cm and 5 cm. Is this triangle a right-angled triangle?
106. Identifying Equilateral Triangles: A triangle has the post-obit side lengths: 4 cm, 4 cm and 4 cm. What kind of triangle is it?
107. Identifying Isosceles Triangles: A triangle has the following side lengths: iv cm, 5 cm and 5 cm. What kind of triangle is information technology?
108. Identifying Scalene Triangles: A triangle has the following side lengths: 4 cm, 5 cm and vi cm. What kind of triangle is information technology?
109. Finding the Perimeter of Triangles: Luigi built a tent in the shape of an equilateral triangle. The perimeter is 21 metres. What is the length of each of the tent'southward sides?
110. Determining the Surface area of Triangles: What is the area of a triangle with a base of 2 units and a peak of 3 units?
111. Applying Pythagorean Theorem: A right triangle has one non-hypotenuse side length of 3 inches and the hypotenuse measures v inches. What is the length of the other not-hypotenuse side?
112. Finding a Circle's Bore: Jasmin bought a new round backpack. Its area is 370 square centimetres. What is the round haversack's diameter?
113. Finding a Circumvolve'southward Area: Helm America'south circular shield has a diameter of 76.2 centimetres. What is the area of his shield?
114. Finding a Circle's Radius: Skylar lives on a farm, where his dad keeps a round corn maze. The corn maze has a bore of 2 kilometres. What is the maze's radius?
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Variables
115. Identifying Independent and Dependent Variables: Victoria is baking muffins for her class. The number of muffins she makes is based on how many classmates she has. For this equation,mis the number of muffins andcis the number of classmates. Which variable is independent and which variable is dependent?
116. Writing Variable Expressions for Addition: Last soccer season, Trish scoredggoals. Alexa scored 4 more goals than Trish. Write an expression that shows how many goals Alexa scored.
117. Writing Variable Expressions for Subtraction: Elizabeth eats a healthy, balanced breakfastbtimes a calendar week. Madison sometimes skips breakfast. In full, Madison eats iii fewer breakfasts a week than Elizabeth. Write an expression that show how many times a week Madison eats breakfast.
118. Writing Variable Expressions for Multiplication: Concluding hockey flavor, Jack scoredggoals. Patrik scored twice equally many goals than Jack. Write an expressions that shows how many goals Patrik scored.
119. Writing Variable Expressions for Division: Amanda hascchocolate bars. She wants to distribute the chocolate bars evenly among 3 friends. Write an expression that shows how many chocolate bars 1 of her friends will receive.
120. Solving Two-Variable Equations: This equation shows how the corporeality Lucas earns from his after-school job depends on how many hours he works:e = 12h. The variablehrepresents how many hours he works. The variableerepresents how much coin he earns. How much coin will Lucas earn afterward working for 6 hours?
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Concluding Thoughts near Math Word Bug
You'll probable get the nearly out of this resource byusing the problems equally templates, slightly modifying them by applying the above tips. In doing and so, they'll be more relevant and engaging for yous.
Regardless, having 120 curriculum-aligned math word problems at your fingertips should assist you lot with your challenges and idea-provoking assessments.
Equally always, Happy Learning!
The Intellecquity Team
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Source: https://www.intellecquity.com/math-word-problems/
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