A.S. 3.1.1 – 3.1.7 Due Monday, Feb. 9.  Turn to your groups: What do you think this means?  Heat Capacity: ◦ The amount of thermal energy necessary.

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Presentation transcript:

A.S – Due Monday, Feb. 9

 Turn to your groups: What do you think this means?  Heat Capacity: ◦ The amount of thermal energy necessary in order change the temperature of an object/a substance by 1°C. ◦ Adding energy = raising temperature ◦ Removing energy = lowering temperature ◦ Depends on size of object and material of which the object is made

 The amount of thermal energy needed to raise the temperature of a mass of one kilogram of a substance by one kelvin degree (or one degree celsius)  Specific because it is the thermal energy per unit mass needed to change the temperature.  c, the symbol for specific heat capacity. It is a constant unique to the substance

Which is the largest unit: one Celsius degree, one Kelvin degree, or one Fahrenheit degree? a) one Celsius degree b) one Kelvin degree c) one Fahrenheit degree d) both one Celsius degree and one Kelvin degree e) both one Fahrenheit degree and one Celsius degree

Which is the largest unit: one Celsius degree, one Kelvin degree, or one Fahrenheit degree? a) one Celsius degree b) one Kelvin degree c) one Fahrenheit degree d) both one Celsius degree and one Kelvin degree e) both one Fahrenheit degree and one Celsius degree The Celsius degree and the Kelvin degree are the same size. The scales only differ by an offset, not by the size of the degree unit. For Fahrenheit, there are 180 degrees between boiling and freezing (212°F–32°F). For Celsius, there are 100 degrees between the same points, so the Celsius (and Kelvin) degrees must be larger.

It turns out that –40°C is the same temperature as –40°F. Is there a temperature at which the Kelvin and Celsius scales agree? a) yes, at 0°C b) yes, at − 273°C c) yes, at 0 K d) no

It turns out that –40°C is the same temperature as –40°F. Is there a temperature at which the Kelvin and Celsius scales agree? a) yes, at 0°C b) yes, at − 273°C c) yes, at 0 K d) no The Celsius and Kelvin scales differ only by an offset, which is 273 degrees. Therefore, a temperature on one scale can never match the same numerical value on the other scale. The reason that such agreement is possible for Celsius and Fahrenheit is the fact that the actual degree units have different sizes (recall the previous question).

Two objects are made of the same material, but have different masses and temperatures. If the objects are brought into thermal contact, which one will have the greater temperature change? a) the one with the higher initial temperature b) the one with the lower initial temperature c) the one with the greater mass d) the one with the smaller mass e) the one with the higher specific heat

Two objects are made of the same material, but have different masses and temperatures. If the objects are brought into thermal contact, which one will have the greater temperature change? a) the one with the higher initial temperature b) the one with the lower initial temperature c) the one with the greater mass d) the one with the smaller mass e) the one with the higher specific heat Because the objects are made of the same material, the only difference between them is their mass. Clearly, the object with less mass will change temperature more easily because not much material is there (compared to the more massive object).

Two different objects receive the same amount of heat. Which of the following choices is NOT a reason why the objects may have different temperature changes? a) they have different initial temperatures b) they have different masses c) they have different specific heats

Two different objects receive the same amount of heat. Which of the following choices is NOT a reason why the objects may have different temperature changes? a) they have different initial temperatures b) they have different masses c) they have different specific heats Q = m c  T Because Q = m c  T and the objects received the same amount of heat, the only other factors are the masses and the specific heats. Although the initial temperature is certainly relevant for finding the final temperature, it does not have any effect on the temperature change  T.

a) the cooler one b) the hotter one c) both the same Two equal-mass liquids, initially at the same temperature, are heated for the same time over the same stove. You measure the temperatures and find that one liquid has a higher temperature than the other. Which liquid has a higher specific heat?

cooler liquid lower temperature Both liquids had the same increase in internal energy, because the same heat was added. But the cooler liquid had a lower temperature change. Q = mc  TQ m  T c Because Q = mc  T, if Q and m are both the same and  T is smaller, then c (specific heat) must be bigger. a) the cooler one b) the hotter one c) both the same Two equal-mass liquids, initially at the same temperature, are heated for the same time over the same stove. You measure the temperatures and find that one liquid has a higher temperature than the other. Which liquid has a higher specific heat?

The specific heat of concrete is greater than that of soil. A baseball field (with real soil) and the surrounding parking lot are warmed up during a sunny day. Which would you expect to cool off faster in the evening when the sun goes down? a) the concrete parking lot b) the baseball field c) both cool off equally fast

The specific heat of concrete is greater than that of soil. A baseball field (with real soil) and the surrounding parking lot are warmed up during a sunny day. Which would you expect to cool off faster in the evening when the sun goes down? a) the concrete parking lot b) the baseball field c) both cool off equally fast The baseball field, with the lower specific heat, will change temperature more readily, so it will cool off faster. The high specific heat of concrete allows it to “retain heat” better and so it will not cool off so quickly—it has a higher “thermal inertia.”

Water has a higher specific heat than sand. Therefore, on the beach at night, breezes would blow: a) from the ocean to the beach b) from the beach to the ocean c) either way, makes no difference

Daytime l Daytime ç sun heats both the beach and the water » beach heats up faster » warmer air above beach rises » cooler air from ocean moves in underneath » breeze blows ocean  land c sand < c water Nighttime l Nighttime ç sun has gone to sleep » beach cools down faster » warmer air is now above the ocean » cooler air from beach moves out to the ocean » breeze blows land  ocean Water has a higher specific heat than sand. Therefore, on the beach at night, breezes would blow: a) from the ocean to the beach b) from the beach to the ocean c) either way, makes no difference

 Conduction: essentially, thermal energy transfer through contact. The average kinetic energy of particles in a hotter object will be higher than the average kinetic energy of those in a cooler object. ◦ As the higher energy particles oscillate or move around MORE, they will collide with other particles. ◦ These are elastic collisions, so the kinetic energy and momentum of the particles will both be conserved. ◦ The collisions cause an increase in the average kinetic energy of the particles that were originally “cooler”

 Conduction: ◦ Occurs within thermal conductors (i.e. metals) ◦ Heat one end of the metal, and through conduction the energy will be transferred throughout the metal ◦ Example: If you put a cast-iron skillet on the stove, the handle is not in direct contact with the burner, but the handle will eventually become quite hot because of the conduction of thermal energy throughout the skillet. ◦ Also occurs when two objects are in contact with each other.

 Radiation: ◦ Thermal energy can be transferred away from a warm or hot object (as long as it’s warmer than the surrounding air) in the form of electromagnetic waves ◦ More specifically, infrared radiation ◦ Energy is carried by the EM waves and transferred to the surrounding environment. ◦ Example: you can “feel” the heat coming from the side of a cup of hot cocoa, even if you aren’t touching the glass

 Convection: ◦ Thermal energy transfer through movement of mass throughout a fluid (liquid or gas) ◦ Heating a fluid generally makes it less dense (the particles start moving faster and start spreading out) ◦ Lower density fluids will rise to the top of higher density fluids. ◦ Higher density fluids (generally cooler) will sink to fill in the space left behind by the rising hotter fluid ◦ A convection current has been created.

 In a closed system, the thermal energy from hotter objects will transfer to the cooler objects until the system has reached a state of thermal equilibrium  The energy removed from one part of the system (and cooling down the temperature) is absorbed/added by another part of the system (causing the temperature to increase).  Thermal equilibrium occurs when all objects in the system have equal temperatures.

1 kg of water at 100 ° C is poured into a bucket that contains 4 kg of water at 0°C. Find the equilibrium temperature (neglect the influence of the bucket). a) 0°C b) 20 ° C c) 50 ° C d) 80 ° C e) 100 ° C

cold water mass is greater smaller temperature change Because the cold water mass is greater, it will have a smaller temperature change! The masses of cold/hot have a ratio of 4:1, so the temperature change must have a ratio of 1:4 (cold/hot). 1 kg of water at 100 ° C is poured into a bucket that contains 4 kg of water at 0 ° C. Find the equilibrium temperature (neglect the influence of the bucket). a) 0 ° C b) 20 ° C c) 50 ° C d) 80 ° C e) 100 ° C Q 1 = Q 2 m 1 c  T 1 = m 2 c  T 2  T 1  T 2 = m 2 m 1 / /

A 1 kg block of silver (c = 234 J/kg°C ) is heated to 100°C, then dunked in a tub of 1 kg of water (c = 4186 J/kg°C ) at 0°C. What is the final equilibrium temperature? ° a) 0°C ° b) between 0°C and 50°C ° c) 50°C d) between 50°C and 100°C e) 100°C

c water >> c silver more heat to change the temperature of the water than it does to change the temperature of the silver In other words, it is much “harder” to heat the water!! Because c water >> c silver it takes more heat to change the temperature of the water than it does to change the temperature of the silver. In other words, it is much “harder” to heat the water!! Thus, the final temperature has to be closer to the initial temperature of the water. A 1 kg block of silver (c = 234 J/kg °C ) is heated to 100°C, then dunked in a tub of 1 kg of water (c = 4186 J/kg °C ) at 0°C. What is the final equilibrium temperature? a) 0°C b) between 0°C and 50°C c) 50°C d) between 50°C and 100°C e) 100°C Q 1 = Q 2 mc 1  T 1 = mc 2  T 2  T 1  T 2 = c 2 c 1 / /