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## Go Math Grade 7 Answer Key Chapter 8 Modeling Geometric Figures

Get access to Download HMH Go Math Grade 7 Key Chapter 8 Modeling Geometric Figures here. Start preparing for your exams by using the Go Math Grade 7 Answer Key Chapter 8 Modeling Geometric Figures pdf. In this article, you can check the answers to review questions in addition to the exercise and homework questions. So, make use of the below links and learn the problems according to the topics.

**Chapter 8 – Modeling Geometric Figures – Lesson: 1**

**Chapter 8 – Modeling Geometric Figures – Lesson: 2**

**Chapter 8 – Modeling Geometric Figures – Lesson: 3**

**Chapter 8 – Modeling Geometric Figures – Lesson: 4**

**Chapter 8 – Modeling Geometric Figures**

### Guided Practice – Page No. 240

Question 1.

The scale of a room in a blueprint is 3 in : 5 ft. A wall in the same blueprint is 18 in. Complete the table.

a. How long is the actual wall?

______ feet

Answer: 30 feet

Explanation:

We complete the table using the direct proportionality

3 in : 5 ft.

A wall in the same blueprint is 18 in. is 30 feet.

Question 1.

b. A window in the room has an actual width of 2.5 feet. Find the width of the window in the blueprint.

______ inches

Answer: 1.5 inches

Explanation:

We determine the number of inches corresponding to 1 foot on the actual window

3 in /5 in.

Multiply and divide by 5

(3 in ÷ 5)/(5 ft ÷ 5) = 0.6/1 ft

Thus 1 foot corresponds to 0.6 inches, so the width of the window in the table is

2.5 × 0.6 = 1.5 inches

Question 2.

The scale in the drawing is 2 in. : 4 ft. What are the length and width of the actual room? Find the area of the actual room.

Width: _________ feet

Length: _________ feet

Area: _________ sq ft

Answer:

Width: 28 feet

Length: 14 feet

Area: 392 sq ft

Explanation:

We determine the number of feet corresponding to 1 inch in the drawing

2 in/4 in = (2 in. ÷ 2)/(4 in ÷ 2) = 1/2

Thus 1 inch corresponds to 2 feet on the actual dimensions of the room.

We determine the actual length of the room, labeled 14 inches in the drawing.

14 × 2 = 28 feet

We determine the actual width of the room, labeled 7 inches in the drawing.

7 × = 14 feet

We compute the area of the actual room:

28 × 14 = 392 square feet.

Question 3.

The scale in the drawing is 2 cm: 5 m. What are the length and width of the actual room? Find the area of the actual room.

Width: _________ m

Length: _________ m

Area: _________ sq meters

Answer:

Width: 25 m

Length: 15 m

Area: 375 sq meters

Explanation:

We determine the number of meters corresponding to 1 centimeter in the drawing:

2 cm/5 cm = (2 cm ÷ 2)/(5 cm ÷ 2) = 1 cm/ 2.5 m

We determine the actual length of the room, labeled 10 cm in the drawing:

10 × 2.5 = 25 m

We determine the actual width of the room, labeled 6 cm in the drawing:

6 × 2.5 = 15 m

We compute the area of the room:

25 × 15 = 375 square feet.

Question 4.

A scale drawing of a cafeteria is drawn on centimeter grid paper as shown. The scale is 1 cm: 4 m.

a. Redraw the rectangle on centimeter grid paper using a scale of 1 cm:6 m.

Type below:

_____________

Answer:

Question 4.

b. What is the actual length and width of the cafeteria using the original scale? What are the actual dimensions of the cafeteria using the new scale?

Length: _________ m

Width: _________ m

Answer:

In the original scale, the dimensions on the drawing are

l1 = 9 cm

w1 = 6 cm

We determine the actual length using the original scale:

9 × 4 = 36

We determine the actual width using the original scale:

6 × 4 = 24

In the second scale, the dimensions on the drawing are

l2 = 6 cm

w1 = 4 cm

We determine the actual length using the original scale:

6 × 6 = 36

We determine the actual width using the original scale:

4 × 6 = 24

Thus the length is 36m

Width is 24 m

**Essential Question Check-In**

Question 5.

If you have an accurate, complete scale drawing and the scale, which measurements of the object of the drawing can you find?

Type below:

_____________

Answer:

If we have an accurate, complete scale drawing and scale, we can determine all measurements of the object because they are all proportional with the dimensions on the drawing the ratio being the scale.

### Independent Practice – Page No. 241

Question 6.

Art

Marie has a small copy of Rene Magritte’s famous painting, The Schoolmaster. Her copy has dimensions 2 inches by 1.5 inches. The scale of the copy is 1 in.:40 cm.

a. Find the dimensions of the original painting.

Length: _________ cm

Width: _________ cm

Answer:

Length: 80 cm

Width: 60 cm

Explanation:

We are given the data

Scale: 1 in:40 cm

Copy l1 = 2 in.

w1 = 1.5 inches

We determine the length l of the original painting

l = 2 × 40 = 80cm

We determine the width w of the original painting

w = 1.5 × 40 = 60 cm

Question 6.

b. Find the area of the original painting.

_____________ sq cm

Answer: 4800 square cm

Explanation:

We determine the width w of the original painting

A = l.w

A = 80 × 60 = 4,800 square cm

Question 6.

c. Since 1 inch is 2.54 centimeters, find the dimensions of the original painting in inches.

Length: _________ inches

Width: _________ inches

Answer:

We determine the length l of the original painting in inches:

1 in. = 2.54 cm

l = 80/2.54 cm ≈ 31.5 inches

We determine the width w of the original painting in inches:

w = 60/2.54 ≈ 23.6 inches

Question 6.

d. Find the area of the original painting in square inches

_____________ sq inches

Answer: 743.4 square inches

Explanation:

We find the area of the original painting in square inches:

l × w = 31.5 × 23.6 = 743.4 square inches

Thus the area of the original painting is 743.4 square inches.

Question 9.

Analyze Relationships

A scale for a scale drawing is 10 cm:1 mm. Which is larger, the actual object or the scale drawing? Explain.

_____________

Answer:

We are given the scale

10 cm: 1 mm

100 mm: 1 m

This means that the correspondent in actual dimension for 100 mm of drawing is 1mm, so to a greater on the drawing there is a smaller actual distance, therefore the scale drawing is larger.

Question 10.

Architecture

The scale model of a building is 5.4 feet tall.

a. If the original building is 810 meters tall, what was the scale used to make the model?

______ ft. : ______ m

Answer: 1 foot: 150 m

Explanation:

Let’s note:

h1 = the height on the scale model

h = the actual height

We are given the data

h1 = 5.4 feet

h = 810 meters

We determine the scale for the model

h1/h = 5.4 feet/810 m = (5.4 feet ÷ 5.4)/(810 ÷ 5.4)

1 foot/150 m

1 foot: 150 m

Question 10.

b. If the model is made out of tiny bricks each measuring 0.4 inches in height, how many bricks tall is the model?

___________ bricks

Answer: 14 bricks

Explanation:

We determine the scale for the model:

h1/0.4 = 5.4/0.4 = 13.5

The number of bricks: 14

### Page No. 242

Question 11.

You have been asked to build a scale model of your school out of toothpicks. Imagine your school is 30 feet tall. Your scale is 1 ft:1.26 cm.

a. If a toothpick is 6.3 cm tall, how many toothpicks tall will your model be?

______ toothpicks

Answer: 6

Explanation:

Given that,

h = 30 feet

1 ft: 1.26 cm

h1 = the height on the scale model

h = the actual height

We determine the height h1 of the model:

h1 = 30 × 1.26 = 37.8 cm

h1/6.3 = 37.8/6.3 = 6

Thus the number of toothpicks = 6

Question 11.

b. Your mother is out of toothpicks and suggests you use cotton swabs instead. You measure them, and they are 7.6 cm tall. How many cotton swabs tall will your model be?

______ cotton swabs

Answer: 5

Explanation:

We find the number of cotton wabs

h1/7.6 = 37.8/7.6 ≈ 5

Thus the number of cotton wabs = 5

**H.O.T.**

**Focus on Higher Order Thinking**

Question 14.

Represent Real-World Problems

Describe how several jobs or professions might use scale drawings at work.

Type below:

_____________

Answer:

Scale drawings are extremely useful in jobs that need to represent bigger areas on smaller devices like

1. Architecture/Construction

2. medicine

3. agriculture

4. tourism

5. transportation

### Guided Practice – Page No. 245

**Tell whether each figure creates the conditions to form a unique triangle, more than one triangle, or no triangle.**

Question 1.

Type below:

_____________

Answer: A unique triangle

Explanation:

We are given two angles and the included side, thus there is a unique triangle as the sides left from B and A intersect at a unique point.

Question 2.

Type below:

_____________

Answer: No triangle

Explanation:

We are given the three sides of the triangle. We check if the sum of any two sides is greater than the other.

4 + 11 = 15 > 3

11 + 3 = 14 > 4

3 + 4 = 7 is not greater than 11.

Because one inequality is not verified, the triangle doesn’t exist.

Question 3.

Type below:

_____________

Answer: A unique triangle

Explanation:

We are given two angles and on the included side, thus there is a unique triangle as the sides left from B and A intersect at a unique point.

Question 4.

Type below:

_____________

Answer: A unique triangle

Explanation:

We are given the three sides of the triangle. We check if the sum of any two sides is greater than the other.

6 + 12 = 18 > 7

12 + 7 = 19 > 6

6 + 7 = 13 > 12

Since all inequalities are verified, there is a unique triangle.

**Essential Question Check-In**

Question 5.

Describe the lengths of three segments that could not be used to form a triangle.

Type below:

_____________

Answer:

Find the lengths of three segments not to be the sides of a triangle, at least one sum of two sides should be smaller than the other side.

Let a, b, c be the lengths of the three segments.

a + b not > a + b + k = c

**Independent Practice**

Question 6.

On a separate piece of paper, try to draw a triangle with side lengths of 3 centimeters and 6 centimeters, and an included angle of 120°. Determine whether the given segments and angle produce a unique triangle, more than one triangle, or no triangle.

Type below:

_____________

Answer: A unique triangle

Explanation:

∠A = 120°

AB = 6

AC = 3

We draw segment AB, angle A, and segment AC, then we join B and C. The result is a unique triangle.

### Page No. 246

Question 8.

Make a Conjecture

The angles in an actual triangle-shaped traffic sign all have measures of 60°. The angles in a scale drawing of the sign all have measures of 60°. Explain how you can use this information to decide whether three given angle measures can be used to form a unique triangle or more than one triangle.

Type below:

_____________

Answer: Three given angle measures whose sum is 180° can be used to form an infinity of triangles, having the property that their corresponding sides are proportional.

**H.O.T.**

**Focus on Higher Order Thinking**

Question 9.

Communicate Mathematical Ideas

The figure on the left shows a line segment 2 inches long forming a 45° angle with a dashed line whose length is not given. The figure on the right shows a compass set at a width of 1 \(\frac{1}{2}\) inches with its point on the top end of the 2-inch segment. An arc is drawn intersecting the dashed line twice.

Explain how you can use this figure to decide whether two sides and an angle not included between them can be used to form a unique triangle, more than one triangle, or no triangle.

Type below:

_____________

Answer:

A triangle does not exist because one side is shorter than the other two sides. The circle intersects the dashed line only once so that one angle is 45°, so there is only one solution. The circle with the center in B intersects the dashed line twice, thus there are two triangles formed.

### Guided Practice – Page No. 249

**Describe each cross-section.**

Question 1.

Type below:

_____________

Answer: Triangle/Quadrilateral triangle

The given cross-section in a cube is a triangle/equilateral triangle.

Question 2.

Type below:

_____________

Answer: Rectangle

The given cross-section in a cylinder is a rectangle.

Question 3.

Type below:

_____________

Answer: Triangle

Explanation:

The given cross-section in the prism is the triangle.

Question 4.

Type below:

_____________

Answer: Rainbow-shaped curve

The given cross-section in the cone is a rainbow-shaped curve.

**Essential Question Check-In**

Question 5.

What is the first step in describing what figure results when a given plane intersects a given three-dimensional figure?

Type below:

_____________

Answer:

The first step in describing what figure results when a given plane intersects a given three-dimensional figure is to establish the number of sides the cross-section has.

**Independent Practice**

Question 6.

Describe different ways in which a plane might intersect the cylinder and the cross section that results.

Type below:

_____________

Answer:

The cross-section can be:

1. a circle

2. an ellipse

3. a rectangle

### Page No. 250

Question 7.

Make a Conjecture

What cross-sections might you see when a plane intersects a cone that you would not see when a plane intersects a pyramid or a prism?

Type below:

_____________

Answer:

The cross-section can be:

1. a circle

2. an ellipse

3. a parabola

4. a hyperbola

5. a triangle

**H.O.T.**

**Focus on Higher Order Thinking**

Question 8.

Critical Thinking

The two figures on the left below show that you can form a cross-section of a cube that is a pentagon. Think of a plane cutting the cube at an angle in such a way as to slice through five of the cube’s six faces. Draw dotted lines on the third cube to show how to form a cross-section that is a hexagon.

Type below:

_____________

Answer:

We draw a plane cutting the cube so that the cross-section is a hexagon: for this, we take the middle of 6 adjacent sides:

Question 9.

Analyze Relationships

A sphere has a radius of 12 inches. A horizontal plane passes through the center of the sphere.

a. Describe the cross-section formed by the plane and the sphere

Type below:

_____________

Answer: Circle

Explanation:

We are given a sphere and a cross-section passing through the center of the sphere:

The cross-section passing through the center of the sphere is a circle having a radius equal to the sphere’s radius.

Question 9.

b. Describe the cross sections formed as the plane intersects the interior of the sphere but moves away from the center.

Type below:

_____________

Answer: The cross sections formed as a plane intersect the interior of the sphere outside the center are circles.

Question 11.

Represent Real-World Problems

Describe a real-world situation that could be represented by planes slicing a three-dimensional figure to form cross sections.

Type below:

_____________

Answer:

Examples of real-world situations that can be represented by planes slicing three-dimensional figures to form cross-sections:

– electrical wires

– water/gas pipes

– house design

– geology

– seismology

### Guided Practice – Page No. 256

**For 1–2, use the figure.**

Question 1.

Vocabulary

The sum of the measures of ∠UWV and ∠UWZ is 90°, so ∠UWV and ∠UWZ are _____ angles.

Type below:

_____________

Answer: Complementary angles

Explanation:

The sum of ∠UWV and ∠UWZ is 90°, so ∠UWV and ∠UWZ are complementary angles.

Question 2.

Vocabulary

∠UWV and ∠VWX share a vertex and one side. They do not overlap, so ∠UWV and ∠VWX are _____ angles.

Type below:

_____________

Answer: Adjacent angles

Explanation:

∠UWV and ∠VWX share a vertex and one side. They do not overlap, so ∠UWV and ∠VWX are adjacent angles.

**For 3–4, use the figure.**

Question 3.

∠AGB and ∠DGE are _____ angles, so m∠DGE = _____.

Type below:

_____________

Answer: ∠AGB and ∠DGE are vertical angles, so m∠DGE = m∠AGB = 30°

Question 5.

Find the value of x and the measure of ∠MNQ.

x = _______ °

mMNQ = _______ °

Answer:

∠MNQ + ∠QNP = 90°

3x – 13° + 58° = 90°

3x = 90° + 13° – 58°

3x = 45°

x = 15°

m∠MNQ = 3x – 13°

= 3×15° – 13°

= 45° – 13°

= 32°

**Essential Question Check-In**

### Independent Practice – Page No. 257

**For 7–11, use the figure.**

Question 7.

Name a pair of adjacent angles. Explain why they are adjacent.

Type below:

_____________

Answer:

The pair of adjacent angles are:

∠SUR and ∠RUN (common vertex U and one common side – UR – without overlapping)

∠NUQ and ∠QUP (common vertex U and one common side – UQ – without overlapping)

∠PUT and ∠TUS (common vertex U and one common side – UT – without overlapping)

Question 8.

Name a pair of acute vertical angles.

Type below:

_____________

Answer:

By seeing the above figure we can say that ∠SUR and ∠PUQ are the vertical angles.

Question 9.

Name a pair of supplementary angles.

Type below:

_____________

Answer:

The above figure shows that ∠SUR and ∠RUQ are supplementary angles.

**For 12–13, use the figure. A bike path crosses a road as shown. Solve for each indicated angle measure or variable.**

Question 12.

x = ?

_______ °

Answer: x = 21°

Explanation:

∠KMI and ∠HMG are vertical, thus congruent.

We determine x:

84° = 4x

4x = 84°

x = 84°/4

x = 21°

Question 13.

m∠KMH = ?

_______ °

Answer: 96°

Explanation:

∠KMI and ∠KMH are supplementary.

We determine m∠KMH:

m∠KMH + m∠KMI = 180°

m∠KMH + 84° = 180°

m∠KMH = 180° – 84°

m∠KMH = 96°

**For 14–16, use the figure. Solve for each indicated angle measure.**

Question 14.

m∠CBE = ?

_______ °

Answer: 118°

Explanation:

We determine m∠CBE:

m∠CBE + m∠EBF = 180°

m∠CBE + 62°= 180°

m∠CBE = 180° – 62°

m∠CBE = 118°

Question 15.

m∠ABF = ?

_______ °

Answer: 28°

Explanation:

We determine m∠ABF

m∠ABF + m∠EBF = 90°

m∠ABF + 62° = 90°

m∠ABF = 90° – 62°

m∠ABF = 28°

Question 16.

m∠CBA = ?

_______ °

Answer: 152°

Explanation:

We determine m∠CBA

m∠CBA = m∠DBF = m∠DBE + m∠EBF

90° + 62° = 152°

m∠CBA = 152°

### Page No. 258

Question 19.

Astronomy

Astronomers sometimes use angle measures divided into degrees, minutes, and seconds. One degree is equal to 60 minutes, and one minute is equal to 60 seconds. Suppose that ∠J and ∠K are complementary and that the measure of ∠J is 48 degrees, 26 minutes, and 8 seconds. What is the measure of ∠K?

_______ ° _______ ‘ _______ ”

Answer: 41° 33 ‘ 52″

Explanation:

We are given the data

m∠J + m∠K = 90°

m∠J = 48° 26 ‘ 8″

90° – 48° 26 ‘ 8″

89°60’ – 48° 26 ‘ 8″

89°59’60” – 48° 26 ‘ 8″ = 41° 33 ‘ 52″

Thus the measure of ∠K is 41° 33 ‘ 52″

**H.O.T.**

**Focus on Higher Order Thinking**

Question 20.

Represent Real-World Problems

The railroad tracks meet the road as shown. The town will allow a parking lot at angle K if the measure of angle K is greater than 38°. Can a parking lot be built at angle K ? Why or why not?

_______

Answer:

m∠K = 180° – 50° – 90° = 40°

Since m∠K = 40°> 38°, a parking lot can be built.

Question 22.

Draw Conclusions

If two angles are complementary, each angle is called a complement of the other. If two angles are supplementary, each angle is called a supplement of the other.

a. Suppose m∠A = 77°. What is the measure of a complement of ∠A? Explain.

_______ °

Answer: 77°

Explanation:

90° – (90° – m∠A) = 90° – (90° – 77°)

90° – 77° = 13°

77°

Question 22.

b. What conclusion can you draw about a complement of an angle? Explain.

Type below:

_____________

Answer:

The complement of complement of an angle is the angle itself:

90° – (90° – m∠A)

90° – 90° + m∠A

### 8.1 Similar Shapes and Scale Drawings – Page No. 259

Question 1.

A house blueprint has a scale of 1 in. : 4 ft. The length and width of each room in the actual house are shown in the table. Complete the table by finding the length and width of each room on the blueprint.

Type below:

_____________

Answer:

Thus for each 4 ft in actual dimension, there is 1 inch in the blueprint.

**8.2 Geometric Drawings**

Question 2.

Can a triangle be formed with side lengths of 8 cm, 4 cm, and 12 cm?

______

Answer:

We are given the side lengths

8 + 12 = 20 > 4

4 + 12 = 16 > 8

8 + 4 not > 12

Since one of the inequalities is not verified, the three given side lengths cannot form a triangle.

**8.3 Cross Sections**

Question 4.

Name one possible cross-section of a sphere.

Type below:

_____________

Answer: Circle

One possible cross-section of the sphere is a circle.

Question 5.

Name at least two shapes that are cross-sections of a cylinder.

Type below:

_____________

Answer: Three possible cross-sections of a cylinder are a circle, an ellipse, and a rectangle.

**Essential Question Check-In**

Question 5.

How can you model geometry figures to solve real-world problems?

Type below:

_____________

Answer: You can model geometry for making buildings and skyscrapers, also stores.

**8.4 Angle Relationships**

Question 6.

∠BGC and ∠FGE are _____ angles, so m∠FGE = _____

_____ °

Answer: ∠BGC and ∠FGE are vertical angles, so m∠FGE = m∠BGC = 90° – 40° = 50°

### Selected Response – Page No. 260

Question 1.

Which number can you add to 15 to get a sum of 0?

Options:

a. -10

b. -15

c. 0

d. 15

Answer: -15

Explanation:

The number we add to a number in order to get a sum of zero is its opposite. In our case, we should add -15 to 15.

15 + (-15) = 0

Thus the correct answer is option B.

Question 2.

Students are painting the backdrop for the school play. The backdrop is 15 feet wide and 10 feet high. Every 16 inches on the scale drawing represents 5 feet on the backdrop. What is the area of the scale drawing?

Options:

a. 150 in^{2}

b. 6 in^{2}

c. 3096

d. 1536 in^{2}

Answer: 1536 in^{2}

Explanation:

We are given the dimensions l and w of the backdrop and the drawing scale:

l = 15 ft

w = 10 ft

16 in: 5 ft

16 in./5 ft = (16 in. ÷ 5)/(5 ft ÷ 5) = 3.2 in/1 ft

l1 = 15 × 3.2 = 48 inches

w1 = 10 × 32 = 320 inches

l1 × w1 = 48 × 32 = 1536 square inches

Thus the correct answer is option D.

Question 3.

Two sides of a triangle measure 8 cm and 12 cm. Which of the following CANNOT be the measure of the third side?

Options:

a. 4

b. 12

c. 8

d. 16

Answer: 4 cm

Explanation:

We are given two sides of a triangle

a. 4

4 + 8 not > 12

b. 12

12 + 8 > 12

12 + 12 > 8

c. 8

8 + 8 > 12

8 + 12 > 12

d. 16

8 + 12 > 16

8 + 16 > 12

12 + 16 > 8

Thus the only dimension which cannot be measured on the third side f the triangle is 4 cm.

Thus the correct answer is option A.

Question 4.

A cross-section is the intersection of a three-dimensional figure and a _____.

Options:

a. point

b. plane

c. line

d. set

Answer: Plane

Explanation:

A cross-section is the interaction of a three-dimensional figure and a plane.

Thus the correct answer is option B.

**For 5–6, use the diagram.**

Question 6.

Which describes the relationship between ∠BFA and ∠CFD?

Options:

a. adjacent angles

b. complementary angles

c. supplementary angles

d. vertical angles

Answer: vertical angles

Explanation:

The angles ∠BFA and ∠CFD are vertical angles because they are opposite angles formed at the intersection of two lines.

Thus the correct answer is option D.

Question 7.

All clothing is being marked down by 15%. Which expression represents the new retail price?

Options:

a. 0.85x

b. 1.15x

c. 1.85x

d. 0.15x

Answer: 0.85x

Explanation:

x = initial price

Since the price went down by 15%, the new price will be diminished by 15/100 x

x – 0.15x = 0.85x

Thus the correct answer is option A.

**Mini-Tasks**

Question 8.

Ira built a model of the Great Pyramid in Egypt for a school project. The Great Pyramid has a square base with sides of length 756 feet. The height of the Great Pyramid is 481 feet. Ira made his model pyramid using a scale of 1 inch : 20 feet.

a. What is the length of each side of the base of Ira’s pyramid?

_____ in

Answer: 37.8 inches

We compute the number of inches corresponding to 1 foot from the actual dimensions:

1 in./20 ft = (1 in. ÷ 20)/(20 ft ÷ 20) = 0.05 in/1 ft.

There are 0.05 inches for 1 foot.

We determine the length of Ira’s pyramid base:

756 × 0.05 = 37.8 inches

Question 8.

b. What is the area of the base of Ira’s pyramid?

_____ square inches

Answer: 1428.84 square inches

Explanation:

We determine the area of Ira’s pyramid base:

37.8 × 37.8 = 1,428.84 square inches.

Question 8.

c. What is the height of Ira’s pyramid?

_____ in

Answer:

We determine the height of Ira’s pyramid:

481 × 0.05 = 24.05 inches

Question 8.

d. Ira built his model using cross-sections that were cut parallel to the base. What shape was each cross-section?

Type below:

____________

Answer: The cross sections parallel to the base have the shape of a square.

*Final Words:*

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