Eureka Math Grade 4 Module 3 Lesson 32 Answer Key (2024)

Engage NY Eureka Math 4th Grade Module 3 Lesson 32 Answer Key

Eureka Math Grade 4 Module 3 Lesson 32 Problem Set Answer Key

Solve the following problems. Draw tape diagrams to help you solve. If there is a remainder, shade in a small portion of the tape diagram to represent that portion of the whole.

Question 1.
A concert hall contains 8 sections of seats with the same number of seats in each section. If there are 248 seats, how many seats are in each section?
Answer:
31 seats are there in each section,
Eureka Math Grade 4 Module 3 Lesson 32 Answer Key (1)
Explanation:
Given a concert hall of 248 seats has 8 sections,
So the number of seats in each section are 31.

Question 2.
In one day, the bakery made 719 bagels. The bagels were divided into 9 equal shipments. A few bagels were left over and given to the baker. How many bagels did the baker get?
Answer:
The baker got 8 bagels,
Eureka Math Grade 4 Module 3 Lesson 32 Answer Key (2)

Explanation:
Given in one day, the bakery made 719 bagels.
The bagels were divided into 9 equal shipments.
There are 9 shipments each to be loaded with equal number of bagels which is 79. After all the bagels were loaded 8 bagels were left which were given to the baker.

Question 3.
The sweet shop has 614 pieces of candy. They packed the candy into bags with 7 pieces in each bag. How many bags of candy did they fill? How many pieces of candy were left?
Answer:
The number of candies left are 5,
Eureka Math Grade 4 Module 3 Lesson 32 Answer Key (3)
Explanation:
According to the problem number of candies in each bag are 7,
So number of bags filled are 87. After filling those 87 bags 5 candies are left.

Question 4.
There were 904 children signed up for the relay race. If there were 6 children on each team, how many teams were made?
The remaining children served as referees. How many children served as referees?
Answer:
4 children served as referees,
Eureka Math Grade 4 Module 3 Lesson 32 Answer Key (4)

Explanation:
According to the problem number of children in each team is 6.
Number of teams formed are 904 ÷ 6 = 150 teams.
But after formation of those 150 teams 4 children were left who were made referees.

Question 5.
1,188 kilograms of rice are divided into 7 sacks. How many kilograms of rice are in 6 sacks of rice? How many kilograms of rice remain?
Answer:
Each bag has 169 kilograms of rice. So, there are 1,014 kilograms of rice in 6 bags of rice,
Eureka Math Grade 4 Module 3 Lesson 32 Answer Key (5)
Explanation:
According to the problem 7 sacs are to be divided with 1,188 kilograms of rice, So each sack of rice gets 169 kilograms of rice and 5 kilograms of rice is left.

Eureka Math Grade 4 Module 3 Lesson 32 Exit Ticket Answer Key

Solve the following problems. Draw tape diagrams to help you solve. If there is a remainder, shade in a small portion of the tape diagram to represent that portion of the whole.

Question 1.
Mr. Foote needs exactly 6 folders for each fourth-grade student at Hoover Elementary School. If he bought 726 folders, to how many students can he supply folders?
Answer:
Mr. Foote can provide 121 students with folders,
Eureka Math Grade 4 Module 3 Lesson 32 Answer Key (6)

Explanation:
Mr. Foote should provide 6 folders to each child since he has 726 folders he can provide 121 students with folders.

Question 2.
Mrs. Terrance has a large bin of 236 crayons. She divides them equally among four containers. How many crayons does Mrs. Terrance have in each container?
Answer:
Number of crayons in each container are 59,
Eureka Math Grade 4 Module 3 Lesson 32 Answer Key (7)

Explanation:
According to the problem number of crayons are 236 which have to be distibuted into 4 containers, So number of crayons in each container are 59.

Eureka Math Grade 4 Module 3 Lesson 32 Homework Answer Key

Solve the following problems. Draw tape diagrams to help you solve. If there is a remainder, shade in a small portion of the tape diagram to represent that portion of the whole.

Question 1.
Meneca bought a package of 435 party favors to give to the guests at her birthday party. She calculated that she could give 9 party favors to each guest. How many guests is she expecting?
Answer:
Number of expected guests are 48 or 49 guests {approx},
Eureka Math Grade 4 Module 3 Lesson 32 Answer Key (8)

Explanation:
according to the problem meneca brought 435 party favours.
she expcted she could give each guest 9 party favours. so, we can say she approximately expected 48 to 49 guests.

Question 2.
4,000 pencils were donated to an elementary school. If 8 classrooms shared the pencils equally, how many pencils did each class receive?
Answer:
Each classroom will receive 500 pencils,
Eureka Math Grade 4 Module 3 Lesson 32 Answer Key (9)
Explanation:
according to the problem there are 4,000 pecils which have to be shared among 8 classroom, So each classroom will receive 500 pencils.

Question 3.
2,008 kilograms of potatoes were packed into sacks weighing 8 kilograms each. How many sacks were packed?
Answer:
251 sacks are packed weighing 8 kilograms of potatoes each,
Eureka Math Grade 4 Module 3 Lesson 32 Answer Key (10)
Explanation:
2,008 kilograms of potatoes should be divided among sacks each having 8 kilograms of potates. So the number sacks packed are 251.

Question 4.
A baker made 7 batches of muffins. There was a total of 252 muffins. If there was the same number of muffins in each batch, how many muffins were in a batch?
Answer:
There are 36 muffins in each batch,
Eureka Math Grade 4 Module 3 Lesson 32 Answer Key (11)
Explanation:
According to the problem the baker baked 252 muffins in total,
In each batch he baked equal number of muffins, that is 7 batches.
So each batch had 36 muffins in total.

Question 5.
Samantha ran 3,003 meters in 7 days. If she ran the same distance each day, how far did Samantha run in 3 days?
Answer:
She ran 1,287 meters in 3 days,
Eureka Math Grade 4 Module 3 Lesson 32 Answer Key (12)
Explanation:
Samantha ran 3,003 meters in 7 days. So, she ran 429 meters
in 1 day. Number of meters she ran in three days is 1,287.

Eureka Math Grade 4 Module 3 Lesson 32 Fluency Template Answer Key

Eureka Math Grade 4 Module 3 Lesson 32 Answer Key (13)
__12______________
shapes
Answer:
A. Trapezoid,
B. Square,
C. Parallelogram,
D. Rectangle,
E. Prism,
F. Tetrahedron,
G. Rhombus,
H. Parallelogram,
I. Rectangle,
J. Trapezium,
K. Parallelogram,
L. Trapezium,

Eureka Math Grade 4 Module 3 Lesson 32 Answer Key (2024)

FAQs

What grade does Eureka math go to? ›

Eureka Math offers a full complement of Prekindergarten through Grade 12 print materials including Teacher Editions, student workbooks, and more. Spanish language editions are available for Grades K–8.

What are the four core components of a Eureka Math TEKS lesson? ›

A Story of Units (Grades PK-5)

Each lesson in A Story of Units is comprised of four critical components: fluency practice, concept development (including the problem set), application problem, and student debrief (including the Exit Ticket).

What is math Eureka? ›

Eureka Math® is a math program designed to advance equity in the math classroom by helping students build enduring math knowledge.

What is the hardest math grade? ›

Generally speaking, the most rigorous math courses in high school include Advanced Placement (AP) Calculus AB and BC, AP Statistics, and for some, Multivariable Calculus (which might be offered at your school or at a local college).

What is the hardest high school maths in the world? ›

AP Calculus BC and IB Math HL are particularly challenging because they are designed to prepare students for college-level mathematics. These courses cover a wide range of topics, including calculus, trigonometry, and statistics.

Is Eureka Math scripted? ›

There are 180 days of lessons provided for each grade-level in Eureka Math, but on average there are about 145 required lessons for each grade-level. Fact or Fiction?: Eureka Math forces teachers to follow a script.

Is Eureka Math effective? ›

Positive Eureka Math reviews tend to focus on the fact that the curriculum is 100% aligned to State Standards, provides easy to teach lesson plans that reduce time in test prep, and improves testing scores.

How long does an Eureka math lesson take? ›

Eureka Math lessons have extra content, activities, and problems embedded in every lesson to help you differentiate instruction. That means you must make instructional decisions to meet the needs of your students, honor the lesson objectives, and stay within the 45 to 60 minutes allotted for a Eureka Math lesson.

Is Eureka Math still free? ›

Is Eureka Math free? Yes. Anyone can download the entire PK–12 Eureka Math curriculum, along with a variety of instructional materials and support resources, for free.

Why are schools using Eureka Math? ›

Eureka Math was chosen because of its alignment to the New York State Learning Standards that is the basis for our curriculum K-12.

How many schools use Eureka Math? ›

California districts using the curriculum include Vista Unified School District, Montebello Unified School District, Riverside Unified School District, Palmdale Unified School District, Pomona Unified School District, Alameda Unified School District, Lincoln Unified School District, Mountain View Whisman School ...

What is the hardest math in 5th grade? ›

Some of the hardest math problems for fifth graders involve multiplying: multiplying using square models, multiplying fractions and whole numbers using expanded form, and multiplying fractions using number lines.

What math is 8th grade level? ›

Eighth-grade math is typically a course in pre-algebra to help prepare students for high school algebra.

What math level is 5th grade? ›

In fifth grade, students focus on adding, subtracting, multiplying, and dividing whole numbers, fractions, and decimals. Your kid will become fluent with computing these types of numbers and understanding the relationship between them. Students should also be able to use these numbers in real-world scenarios.

What grade level is go math for? ›

Go Math! (K-6) on Ed is an easy-to-implement core curriculum with an effective instructional approach that includes robust differentiation and assessment resources that engage all levels of learners and support all levels of teachers, from novice to master.

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