The tin can shown below has the indicated dimensions. 1- in in. 14 Estimate the number of square inches of tin required for its construction. (Hint: Include the lid and the base in the result. Use your calculator value of r. Round your answer to two decimal places.)

Mathematics For Machine Technology
8th Edition
ISBN:9781337798310
Author:Peterson, John.
Publisher:Peterson, John.
Chapter68: Basic Calculations Of Angles And Sides Of Right Triangles
Section: Chapter Questions
Problem 5A
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**The tin can shown below has the indicated dimensions.**

A cylindrical tin can is depicted with the following dimensions:

- Radius of the base: \(1 \frac{1}{2}\) inches.
- Height of the can: \(6 \frac{1}{4}\) inches.

**Task:**

Estimate the number of square inches of tin required for its construction. (Hint: Include the lid and the base in the result. Use your calculator value of \(\pi\). Round your answer to two decimal places.)

**Answer box:**

\[ \_\_\_\_\_ \text{ in}^2 \]
Transcribed Image Text:**The tin can shown below has the indicated dimensions.** A cylindrical tin can is depicted with the following dimensions: - Radius of the base: \(1 \frac{1}{2}\) inches. - Height of the can: \(6 \frac{1}{4}\) inches. **Task:** Estimate the number of square inches of tin required for its construction. (Hint: Include the lid and the base in the result. Use your calculator value of \(\pi\). Round your answer to two decimal places.) **Answer box:** \[ \_\_\_\_\_ \text{ in}^2 \]
The oblique circular cone has an altitude and a diameter of the base that are each of length 14 cm. The line segment joining the vertex to the center of the base is the axis of the cone.

The diagram shows an oblique cone with a height of 14 cm and a base diameter of 14 cm. The cone's axis, depicted as a dashed line, runs from the vertex of the cone to the center of its circular base.

What is the length (in centimeters) of the axis?

[Blank box for answer] cm
Transcribed Image Text:The oblique circular cone has an altitude and a diameter of the base that are each of length 14 cm. The line segment joining the vertex to the center of the base is the axis of the cone. The diagram shows an oblique cone with a height of 14 cm and a base diameter of 14 cm. The cone's axis, depicted as a dashed line, runs from the vertex of the cone to the center of its circular base. What is the length (in centimeters) of the axis? [Blank box for answer] cm
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