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  • Grade 7 McGraw Hill Glencoe - Answer Keys

lesson 1 homework practice circumference answers key page 119


a satellite dish with a circumference of 957.7 meters

\(d\approx\)   meters

lesson 1 homework practice circumference answers key page 119

Explanation:

lesson 1 homework practice circumference answers key page 119

a basketball hoop with a circumference of 56.52 inches

\(d\approx\)   inches

a nickel with a circumference of about 65.94 millimeters

\(d\approx\)   millimeters

Find the distance around each figure. Use 3.14 for \(\pi\).

lesson 1 homework practice circumference answers key page 119

\(D=\)    \(\text{cm}\)

lesson 1 homework practice circumference answers key page 119

\(D=\)    \(\text{ft}\)

Justify Conclusions Determine if the circumference of a circle with a radius of 4 feet will be greater or less than 24 feet. Explain.

   

Model with Mathematics Draw and label a circle that has a diameter more than 5 inches, but less than 10 inches. Estimate its circumference and then find its circumference using a calculator. Compare your results.

Persevere with Problems Analyze how the circumference of a circle would change if the diameter was doubled. Provide an example to support your explanation.

  • Type below:

An above-ground circular swimming pool is 18 feet in diameter. How does the pool’s diameter d compare to its circumference C?

  • A. \( \text{d } \approx \frac{1}{2} \text{C}\)
  • B.\( \text{d }\approx 2 \text{C}\)
  • C.\( \text{d} \approx 3\text{C}\)
  • D. \(\text{d } \approx \frac{1}{3}\text{ C}\)

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Lesson 1 Homework Practice Circumference Answer Key

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Welcome to the Lesson 1 Homework Practice Circumference Answer Key, your comprehensive guide to understanding the concept of circumference and mastering its calculation formula. This guide is meticulously crafted to provide a clear and engaging overview of circumference, empowering you with the knowledge and skills to excel in your studies.

Throughout this guide, we will explore the definition of circumference, its relationship with diameter and radius, and the significance of the mathematical constant π (pi). We will delve into the step-by-step process of applying the circumference formula, ensuring your proficiency in solving circumference-related problems.

Understand the Concept of Circumference

Lesson 1 homework practice circumference answer key

Circumference is the distance around a circle. It is a measure of the perimeter of a circle and is often used to calculate the area and volume of circular objects. The circumference of a circle is directly proportional to its radius and diameter.

In real-life scenarios, circumference is used in various applications. For example, to determine the distance a bicycle wheel travels in one revolution, the circumference of the wheel is used. Similarly, in construction, the circumference of a circular foundation is used to calculate the amount of concrete required.

Relationship between Circumference, Diameter, and Radius, Lesson 1 homework practice circumference answer key

The circumference (C) of a circle is related to its diameter (d) and radius (r) by the following formulas:

where π (pi) is a mathematical constant approximately equal to 3.14159.

Calculating Circumference using Formula

The formula for calculating the circumference of a circle is:

C = πd or C = 2πr
  • C is the circumference
  • π is a mathematical constant approximately equal to 3.14159
  • d is the diameter of the circle
  • r is the radius of the circle

To apply the formula, simply substitute the known values into the formula and solve for the unknown variable. For example, if you know the diameter of a circle is 10 cm, you can calculate its circumference as follows:

C = 3.14159 – 10 cm

C = 31.4159 cm

Practice Problems and Solutions

Problem Solution
Find the circumference of a circle with a diameter of 15 cm. C = πdC = 3.14159

Calculate the circumference of a circle with a radius of 7.5 cm. C = 2πrC = 2

Applications of Circumference in Real-World

Circumference has practical applications in various fields:

  • Engineering: Circumference is used in designing and constructing circular structures such as bridges, tunnels, and pipelines.
  • Architecture: Architects use circumference to calculate the perimeter of circular rooms, windows, and other architectural elements.
  • Manufacturing: Circumference is essential in designing and manufacturing circular components such as gears, bearings, and wheels.

Understanding circumference is crucial in everyday life, enabling us to make accurate measurements and solve practical problems related to circular objects.

FAQ Overview: Lesson 1 Homework Practice Circumference Answer Key

What is the definition of circumference?

Circumference is the distance around the outer edge of a circle.

What is the formula for calculating circumference?

The circumference of a circle can be calculated using the formula C = πd, where C is the circumference, π is a mathematical constant approximately equal to 3.14, and d is the diameter of the circle.

What is the relationship between circumference, diameter, and radius?

The circumference of a circle is directly proportional to its diameter and twice its radius.

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