eureka math homework grade 4

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4th grade (Eureka Math/EngageNY)

Unit 1: module 1: place value, rounding, and algorithms for addition and subtraction, unit 2: module 2: unit conversions and problem solving with metric measurement, unit 3: module 3: multi-digit multiplication and division, unit 4: module 4: angle measure and plane figures, unit 5: module 5: fraction equivalence, ordering, and operations, unit 6: module 6: decimal fractions, unit 7: module 7: exploring measurement with multiplication.

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Eureka math helps students connect math to the real world and solve problems. Homework Helpers is designed to help parents/guardians with Eureka homework. These Helpers explain, step by step, how to work problems similar to those found in Eureka Math assignments.  There is a homework helper to go with every homework assignment. There are other valuable resources for families at  eureka-math.org . 

4th Grade Links

Grade 4 module 1, grade 4 module 2, grade 4 module 3, grade 4 module 4, grade 4 module 5, grade 4 module 6, grade 4 module 7, 5th grade links, 5th grade module 1, 5th grade module 2, 5th grade module 3, 5th grade module 4, 5th grade module 5, 5th grade module 6, 6th grade links, 6th grade module 1, 6th grade module 2, 6th grade module 3, 6th grade module 4, 6th grade module 5, 6th grade module 6.

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Homework Helpers Sample Grade 4

Every homework assignment in Eureka Math gives students the opportunity to further practice what they learned in class and more deeply understand the "why" behind the math. Now parents can more easily support their child at homework time by using our Homework Helpers, authored by the teacher-writers who wrote Eureka Math . Homework Helpers provide step-by-step explanations of how (and why!) to work problems similar to those found in Eureka Math homework assignments. 

Check out this Homework Helper preview of Grade 4, Module 1.

A full-year set of Homework Helpers is available as a spiral-bound book from Camelot Printing .

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Eureka Math Grade 4 Module 4 Lesson 4 Answer Key

Engage ny eureka math 4th grade module 4 lesson 4 answer key, eureka math grade 4 module 4 lesson 4 problem set answer key.

Question 2. How do you know if two lines are parallel? Answer: To know the lines are parallel or not, we will see that which are on the same plane are equal at some distance but never meet each other. These parallel lines are seen in our real-life are zebra crossing, railway tracks, staircases, etc. So in the above image, we have traced the parallel lines to all the images.

The parallel lines are defined as the set of two lines that are on the same plane are equal at some distance but never meet each other. These parallel lines are seen in our real-life are zebra crossing, railway tracks, staircases, etc. So in the above image, we have traced the parallel lines to all the images.

The parallel lines are defined as the set of two lines that are on the same plane are equal at some distance but never meet each other. These parallel lines are seen in our real-life are zebra crossing, railway tracks, staircases, etc. So the parallel lines in the image we can see the set of two lines that are on the same plane are equal at some distance but never meet each other so the parallel lines are AB and CD and AC and BD. In image b we can see the set of two lines that are on the same plane are equal at some distance but never meet each other so the parallel lines are HI and JK. In image c we can see that there are no set of two lines that are on the same plane are equal at some distance but never meet each other so there are no parallel lines. In image d we can see that there no set of two lines that are on the same plane that are equal at some distance but never meet each other so there no parallel lines. In image e we can see the set of two lines that are on the same plane are equal at some distance but never meet each other so the parallel lines are ZF and AW, ZA and FW. In image f we can see that there are no set of two lines that are on the same plane are equal at some distance but never meet each other so there will be no parallel lines. In image g we can see the set of two lines that are on the same plane are equal at some distance but never meet each other so the parallel lines are TO and RQ, ST and QP, RS and OP. In image h we can see the set of two lines that are on the same plane are equal at some distance but never meet each other so the YX and VW.

Question 5. True or false? A triangle cannot have sides that are parallel. Explain your thinking. Answer: Yes, it is true. As the triangle does not have a set of two lines that are on the same plane are equal at some distance but never meet each other.

Question 7. Draw a line using your straightedge. Now, use your right angle template and straightedge to construct a line parallel to the first line you drew. Answer: As the parallel lines are defined as the set of two lines that are on the same plane are equal at some distance but never meet each other.

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

Look at the following pairs of lines. Identify if they are parallel, perpendicular, or intersecting.

Explanation: In the above image, there are set of two lines that are on the same plane are equal at some distance but never meet each other. So the lines are parallel lines.

Explanation: When two distinct lines intersect each other at 90 degrees those lines are called perpendicular lines. A right angle is also known as perpendicular lines. In the above images, we have traced out the perpendicular lines and the properties of perpendicular lines are these lines should always intersect at right angles. So if the two lines are perpendicular to the same line then those lines will be parallel to each other and will never intersect. So those lines are perpendicular.

Explanation: In the above image, we can see that two lines intersect each other, as the two lines cross in a plane and share a common point that exists on all the intersecting lines. So the lines are intersecting each other.

Eureka Math Grade 4 Module 4 Lesson 4 Homework Answer Key

Question 2. How do you know if two lines are parallel? Answer: We know that the two lines are parallel by seeing that the set of two lines that are on the same plane are equal at some distance but never meet each other.

Explanation: The parallel lines are defined as the set of two lines that are on the same plane are equal at some distance but never meet each other. These parallel lines are seen in our real-life are zebra crossing, railway tracks, staircases, etc. So in the above image, we have traced the parallel lines to all the images.

The parallel lines are defined as the set of two lines that are on the same plane are equal at some distance but never meet each other. These parallel lines are seen in our real-life are zebra crossing, railway tracks, staircases, etc. So the parallel lines in the image we can see the set of two lines that are on the same plane are equal at some distance but never meet each other so the parallel lines are AC and BD. In image b we can see the set of two lines that are on the same plane are equal at some distance but never meet each other so the parallel lines are HI and JK. In image c we can see that there are no set of two lines that are on the same plane are equal at some distance but never meet each other so there are no parallel lines. In image d we can see that there no set of two lines that are on the same plane that are equal at some distance but never meet each other so there no parallel lines. In image e we can see that there are no set of two lines that are on the same plane are equal at some distance but never meet each other so there are no parallel lines. In image f we can see that there are no set of two lines that are on the same plane are equal at some distance but never meet each other so there will be no parallel lines. In image g we can see the set of two lines that are on the same plane are equal at some distance but never meet each other so the parallel lines are ST and QP. In image h we can see the set of two lines that are on the same plane are equal at some distance but never meet each other so the UT and ZY.

Question 5. True or false? All shapes with a right angle have sides that are parallel. Explain your thinking. Answer: No, it’s not true. As the right angle does not have a set of two lines that are on the same plane are equal at some distance but never meet each other. So it is false.

Explanation: As the parallel lines are defined as the set of two lines that are on the same plane are equal at some distance but never meet each other. Here, we will draw a line using a straightedge, and then we will use the right-angle template and straightedge to construct a parallel line. So the image will be

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