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Some Like it Hot and Some Sweat when the Heat is On!!! https://www.youtube.com/watch?v=vqDbMEdLiCs.

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Presentation on theme: "Some Like it Hot and Some Sweat when the Heat is On!!! https://www.youtube.com/watch?v=vqDbMEdLiCs."— Presentation transcript:

1 Some Like it Hot and Some Sweat when the Heat is On!!! https://www.youtube.com/watch?v=vqDbMEdLiCs

2 First Law of Thermodynamics All energy lost by one system must be gained by the surroundings (another system) System: A group of interacting objects and effects that are selected for investigation. Surroundings: Everything else except the system.

3 Types of Systems Open System Matter and energy can be exchanged with the surroundings Ex. An open coffee cup (w/o lid)

4 Types of Systems Closed System: Only energy is allowed to be exchanged with the surroundings Ex. A coffee cup w/ lid

5 Types of Systems Isolated System: Neither matter nor energy can be exchanged with surroundings Ex. Insulated Thermos

6 Second Law of Thermodynamics States energy (heat) spontaneously flows from higher temperature to lower temperature until it reaches thermal equilibrium. A condition where the temperatures are the same and heat no longer flows Hot Coffee Heat Flow

7 Specific Heat The quantity of energy it takes per gram of a certain material to raise the temperature by one degree Celsius. An intensive property. Symbol: c p Units: J/g· ℃

8 Examples of Specific Heats 1. Water4.184 J/g· ℃ 2. Air1.006 J/g· ℃ 3. Aluminum 0.900 J/g· ℃ 4. Gold 0.129 J/g· ℃ 5. Steel0.470 J/g· ℃

9 Insulator vs. Conductor Substances with lower specific heat values are better conductors of heat. Conductor – a material that allows the flow of heat easily. (metals) Substances with higher specific heat values are poor conductors of heat Insulator – a material that resists the flow of heat (Styrofoam, rubber)

10 Heat Equation Used to calculate how much energy it takes to make a temperature change in a mass of material E = m ·c p ·(T 2 -T 1 ) E = energy m = mass c p = specific heat T 2 = final temperature T 1 = starting temperature

11 Example of Using Heat Equation 1. Calculate the amount of energy required to heat 15.5 g of water from 17 ℃ to 25 ℃.

12 Another example – Let’s switch it up! 2. A scientist inputs 27,500 J of thermal energy into a sample of steel. The temperature increases from 15 ℃ to 75 ℃. What is the mass of the steel?

13 Review Problem #1 A 62.5-g piece of copper absorbs 6,140 J of energy when heated by a Bunsen burner. If the temperature of the copper increases from 21 °C to 310 °C, what is the specific heat of the metal?

14 Review Problem #2 A 25.5 g sample of precious gold has an initial temperature of 15 °C. A flame transfers 378 J of thermal energy to the gold. What is the final temperature of the gold? (c p gold = 0.129 J/g· ℃ )

15 Finding Specific Heat through Energy Transfer: Remember: The heat energy lost by one system is always gained by its surroundings!

16 Finding Specific Heat Problem: A hot piece of metal is dropped into 150-g of water with a starting temperature of 21 °C. The temperature of the water increased to 30 °C. 1. How much energy was needed to increase the temperature of the water?

17 Where did the energy come from?

18 2. If the metal has a mass of 47 g and a starting temperature of 200 °C, what is the specific heat of the metal? Assume – all energy lost by metal = all energy gained by water Assume – final temps of both are equal (thermal equilibrium)


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