Heat , represented by q, is energy that transfers from one object to another because of a temperature difference between them. Heat flows from a warmer object to a cooler object until the temperature of both objects is the same. Consider a glass of ice water. What is temperature? A measure of the average kinetic energy of the particles of a sample; how fast the particles are moving
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Heat, represented by q, is energy that transfers from one object to another because of a temperature difference between them. Heat flows from a warmer.
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Heat, represented by q, is energy that transfers from one object to another because of a temperature difference between them.
Heat flows from a warmer object to a cooler object until the temperature of both objects is the same. Consider a glass of ice water.
What is temperature?
A measure of the average kinetic energy of the particles of a sample; how fast the particles are moving
Calorie = Quantity of heat needed to raise the temperature of 1 g of pure water by 1 degree Celsius.
1 Cal = 1000 cal = 1kcal
1cal = 4.184 Joules (a unit of heat and energy)
Example 10.1
Express 60.1 cal of energy in units of Joules.
Phase Change: a change in the form of a substance that affects the speed of the particles, the strength of intermolecular forces*, and proximity of the particles; the composition of the substance is NOT affected.
• Endothermic phase changes
•Melting
•Vaporization
• Exothermic phase changes
• Condensation
• Freezing
Forces of attraction that form between two separate molecules usually due to polarity
• Polarity = electronegativity difference leaving partial charges on the atoms
• Notice the FIVE water molecules in the picture
•The dashed lines show attractions between opposite partial charges on different water molecules.
SolidKE of particles Temperature
Strength of IMF
Proximity of particles
LiquidKE of particlesTemperature
Strength of IMF
Proximity of particles
GasKE of particlesTemperature
Strength of IMF
Proximity of particles
• Endothermic changes in enthalpy
• Will the measurement be positive or negative?
• Will a graph of energy change end higher or lower than it began?
• Is this considered heating or cooling a substance?
• Exothermic changes in enthalpy
• Will the measurement be positive or negative?
• Will a graph of energy change end higher or lower than it began?
• Is this considered heating or cooling a substance?
1. Number the line segments starting at the left.
2. Label the states of matter and phase changes.
3. Label the segments that represent temperature changes with ∆T.
4. Label the segments that represent NO temperature changes, but instead show only changes in heat content, with ∆H.
* Sometimes heat enters a system and changes the KE (temp), but other times heat enters a system to make other changes
(enthalpy).
1. Label the graph with equations that can be used to calculate the heat involved at EACH segment.
2. Select segments to label with q = m c ∆T
3. Select segments to label with q = mol ∆H
• Use the graph to substitute values for ∆T.
• Use constant values for c. (c differs with substance.)
• Use constant values for ∆H. (∆H differs with substance.)
Heat of fusion= heat absorbed by one mole of a substance in melting from a solid to a liquid at STP
Heat of solidification=heat released by one mole of a liquid as it solidifies at STP
ΔHfus = - ΔHsolid
Quantities will be given in the
problem.
Heat of vaporization= heat absorbed by one mole of a substance vaporizing at STP
Heat of condensation=heat released by one mole of a gas as it condenses at STP
ΔHvap = - ΔHcond
Quantities will be given in the
problem.
Water
c = 4.184 J/g°C
∆Hfusion = 6.02 kJ/mol
∆Hvaporization = 40.6 kJ/mol
Example 14.1
Calculate the energy required to melt 8.5 g of ice at 0°C.Example 14.2
Calculate the energy (in kJ) required to heat 25 g of liquid water from 25°C to 100°C and change it to steam at 100°C.Section Review Question 7
Calculate the energy required to change 1.00 mol of ice at -10°C to water at 15°C.
A phase diagram gives the conditions of temperature and pressure at which a substance exists as solid, liquid, and gas.
•Each of the three regions represents a pure phase (not a mix).
•Each line represents the temp & pressure conditions where the phases exist in equilibrium.
•Triple point: set of conditions in which all phases exist in equilibrium
Amount of heat required to raise 1 g of the substance by 1 degree Celsius.
The units of specific heat are J/gºC or cal/g ºC. These numbers can be found on a table on pg. 329. The numbers are calculated by using q = m c ΔT Example 10.4
A 1.6g sample of a metal that has the appearance of gold requires 5.8 J of energy to change its temperature from 23°C to 41°C. Is the metal pure gold?
Specific Heat WS (Practice Packet)
1. A 15.75-g piece of iron absorbs 1086.75 J of heat energy, and its temperature changes from 25°C to 175°C. Calculate the heat capacity of iron.
Heat flows from _______ to ________ until equal _______________________ is reached.
In the glass of water, the substance gaining heat is
theoretically getting it from the warmer substance. So, if 456 J of heat is lost from the warm substance, how many joules are gained by
the cool substance?
Calorimeter
What if the system is NOT insulated from
other heat sources?
A calorimeter is an insulated instrument that uses water making heat calculations more accurate.
q lost + q gained = 0
Calorimeter
A 25.0 g sample of pure iron at 85°C is dropped into
75 g of water at 20°C. What is the final
temperature of the water-iron mixture? In a calorimeter, we KNOW that
heat lost by the warmer object equals heat gained by the cooler
object.
q lost + q gained = 0
Chemistry Thermo WS of Practice Problems
16. The specific heat capacities of Hf and ethanol are 0.146J/gC and 2.45J/gC, respectively. A piece of hot Hf weighing 15.6 g at a temperature of 160.0C is dropped into 125 g of ethanol that has an initial temperature of 20.0C. What is the final temperature that is reached, assuming no heat loss to the surroundings?
So far, we’ve been analyzing temperature changes and calculating the heat involved in these PHYSICAL
changes.
Now, we are going to transition back to chemical changes...chemical reactions. Look at the reaction described below:
2S + 3O2 --> 2SO3 ∆H = -791.4 kJ
Analyze the reaction:
1. Is heat absorbed or released?
2. What conversion factors could be written to include the heat?
The reaction could also be written in this form:
Original: 2S + 3O2 --> 2SO3 ∆H = -791.4 kJ
2S + 3O2 --> 2SO3 + 791.4 kJ
Let’s also learn to draw/interpret a graph to represent roughly how the energy has changed during this reaction.
Calculations:
How much heat will be released when 6.44 g of sulfur reacts with excess O2 according to the equation above?
Let’s look at the 12-2 Practice Problems in your packet.
You only need a balanced chemical equation to do stoichiometry.
We’ve done #1 together. Begin with question 2 and complete the handout.
Prove your knowledge of Stoichiometry and Heat BEFORE visiting the review stations:
• Solve the even questions on 12-2 Practice Problems.
• Solve the stoichiometry handout questions.
• ½ assignment: 12-2 #2,6,10 & even handout
AFTER CONFIRMING ANSWERS WITH MRS. TARVIN, YOU MAY GO TO THE
REVIEW STATIONS.
A sample of silver with a mass of 63.3 g is heated to a temperature of 111.4ºC and
placed in a container of water at 17ºC. The final temperature of the silver and the water is 19.4°C. Assuming no heat loss, what mass of water was in the container? The specific heat of water is 4.184 J/gºC, and the specific
heat of silver is 0.24 J/gºC.
A 133g piece of granite rock is heated to 65.0°C, then placed in 643g of
ethanol at 12.7 °C. Assuming no heat loss, what is the final temperature of
the granite and ethanol?cgranite = 0.8J/gºC and cethanol = 2.44J/gºC
1. Work the problems suggested on last week’s calendar.
2. Complete the short answer first. This section is worth 54.5 points. Spend no more than one hour on this section.
3. There are NO calculations in the multiple choice section. The 13 questions are concept-based, and they count 3.5 points each.
4. Check the multiple choice answers...your careless mistakes cost the most.
Let’s begin our new unit on “Solutions.” Remember, a solution is simply a homogeneous mixture of substances.
Instructions:
1. Take a clean piece of paper and a pencil to your first station.
2. Find the HOT PINK sign for your style’s first station. Use the instructions and materials at the station to begin building your basic understanding of graphs called Solubility Curves.
3. When you are done with station one, move on to your style’s second station. Use the instructions and materials to apply your basic understanding.
Notice: The lab area contains two stations for each learning style: Visual, Kinesthetic and