a (°C)-1 Aluminum 25 x 10-6 Bismuth 13.5 x 10-6 Brass 18.5 x 10-6 12 x 10-6 17 x 10-6 Material Concrete Copper Glass Gold Iron Lead Nickel Silver Part 1: Rivets 9 x 10-6 14 x 10-6 12 x 10-6 29 x 10-6 13 x 10-6 19.5 x 10-6 A nickel rivet 1.974 cm in diameter is to be placed in a hole 1.973 cm in diameter. If the rivet is initially at 30°C, to what temperature must it be cooled to fit in the hole? °C Part 2: Pendulum A simple pendulum (a small weight attached to the end of a brass thread) has a period of 2.4 s when at a temperature of -11°C. The temperature then increases to 47°C. Determine the change in the pendulum's period. Deriod change = Part 3: Standing waves in a string The fundamental frequency on a lead string that is fixed both ends is 414 Hz. The string is then cooled 192°C and as such its length changes. Determine how much the fundamental frequency will change as a result assuming the tension remains constant.

a (°C)-1 Aluminum 25 x 10-6 Bismuth 13.5 x 10-6 Brass 18.5 x 10-6 12 x 10-6 17 x 10-6 Material Concrete Copper Glass Gold Iron Lead Nickel Silver Part 1: Rivets 9 x 10-6 14 x 10-6 12 x 10-6 29 x 10-6 13 x 10-6 19.5 x 10-6 A nickel rivet 1.974 cm in diameter is to be placed in a hole 1.973 cm in diameter. If the rivet is initially at 30°C, to what temperature must it be cooled to fit in the hole? °C Part 2: Pendulum A simple pendulum (a small weight attached to the end of a brass thread) has a period of 2.4 s when at a temperature of -11°C. The temperature then increases to 47°C. Determine the change in the pendulum's period. Deriod change = Part 3: Standing waves in a string The fundamental frequency on a lead string that is fixed both ends is 414 Hz. The string is then cooled 192°C and as such its length changes. Determine how much the fundamental frequency will change as a result assuming the tension remains constant.

College Physics

11th Edition

ISBN:9781305952300

Author:Raymond A. Serway, Chris Vuille

Publisher:Raymond A. Serway, Chris Vuille

Chapter1: Units, Trigonometry. And Vectors

Section: Chapter Questions

Problem 1CQ: Estimate the order of magnitude of the length, in meters, of each of the following; (a) a mouse, (b)...

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Concept explainers

Energy transfer

The flow of energy from one region to another region is referred to as energy transfer. Since energy is quantitative; it must be transferred to a body or a material to work or to heat the system.

Molar Specific Heat

Heat capacity is the amount of heat energy absorbed or released by a chemical substance per the change in temperature of that substance. The change in heat is also called enthalpy. The SI unit of heat capacity is Joules per Kelvin, which is (J K-1)

Thermal Properties of Matter

Thermal energy is described as one of the form of heat energy which flows from one body of higher temperature to the other with the lower temperature when these two bodies are placed in contact to each other. Heat is described as the form of energy which is transferred between the two systems or in between the systems and their surrounding by the virtue of difference in temperature. Calorimetry is that branch of science which helps in measuring the changes which are taking place in the heat energy of a given body.

Question

Material
Aluminum
Bismuth
Brass
Concrete
Copper
Glass
Gold
Iron
Lead
Nickel
Silver
Part 1: Rivets
a
(°C)-¹
25 x 10-6
13.5 x 10-6
18.5 x 10-6
12 x 10-6
17 x 10-6
9 x 10-6
14 x 10-6
12 x 10-6
29 x 10-6
13 x 10-6
19.5 x 10-6
A nickel rivet 1.974 cm in diameter is to be placed in a hole 1.973 cm in diameter. If the rivet is initially at 30°C, what temperature must be cooled to fit in the hole?
°C
Part 2: Pendulum
A simple pendulum (a small weight attached to the end of a brass thread) has a period of 2.4 s when at a temperature of -11°C. The temperature then increases to 47°C. Determine the change in the pendulum's period.
period change =
Part 3: Standing waves in a string
The fundamental frequency on a lead string that is fixed at both ends is 414 Hz. The string is then cooled 192°C and as such its length changes. Determine how much the fundamental frequency will change as a result
assuming the tension remains constant.
Af₁ =

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