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Reaction Energy

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Specific Heat The specific heat of any substance is the amount of heat required to raise the temperature of one gram of that substance by one degree Celsius. Because different substances have different compositions, each substance has its own specific heat.

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Page 1: Reaction Energy

Reaction Energy

Page 2: Reaction Energy

Specific Heat

The specific heat of any substance is the amount of heat required to raise the temperature of one gram of that substance by one degree Celsius.

Because different substances have different compositions, each substance has its own specific heat.

Page 3: Reaction Energy

Exothermic and Endothermic

Exothermic: Heat flows out of the system (to the surroundings). The value of ‘q’ is negative.

Endothermic: Heat flows into the system (from the surroundings). The value of ‘q’ is positive.

Page 4: Reaction Energy

Specific Heat

q = m Cp ΔT

q = heat (J)

Cp = specific heat (J/(g.°C)

m = mass (g)

ΔT = change in temperature = Tf – Ti (°C)

Page 5: Reaction Energy

Measuring Heat Heat changes that occur during

chemical and physical processes can be measured accurately and precisely using a calorimeter.

A calorimeter is an insulated device used for measuring the amount of heat absorbed or released during a chemical or physical process.

Page 6: Reaction Energy

A coffee-cup calorimeter made of two Styrofoam cups.

Page 7: Reaction Energy

Phase Changes

Solid

Liquid

Gas

Melting Vaporization

Condensation

Freezing

Page 8: Reaction Energy

Liquid

Sublimation

Melting Vaporization

Deposition

Condensation

Solid

Freezing

Gas

Page 9: Reaction Energy
Page 10: Reaction Energy

Latent Heat

q = m Hv

HHvv = latent heat of vaporization (J/g) = latent heat of vaporization (J/g)

HHff = latent heat of fusion (J/g) = latent heat of fusion (J/g)

q = m Hf

Page 11: Reaction Energy

Energy and Phase Change Heat of vaporization (Hv) is the energy

required to change one gram of a substance from liquid to gas.

Heat of fusion (Hf) is the energy required to change one gram of a substance from solid to liquid.

Page 12: Reaction Energy

Specific Heat Problem1) The temperature of a sample of iron

with a mass of 10.0 g changed from 50.4°C to 25.0°C with the release of 114 J heat. What is the specific heat of iron?

q = ∆TCironm10.0-114 = (25.0 – 50.4)

Ciron = 0.449 J/g°C

Page 13: Reaction Energy

2) A piece of metal absorbs 256 J of heat when its temperature increases by 182°C. If the specific heat of the metal is 0.301 J/g°C, determine the mass of the metal.

m = 4.67 g

Specific Heat Problem

Page 14: Reaction Energy

3) If 335 g water at 65.5°C loses 9750 J of heat, what is the final temperature of the water?

Tf = 58.5 °C

Specific Heat Problem

Page 15: Reaction Energy

4) As 335 g of aluminum at 65.5°C gains heat, its final temperature is 300.°C. Determine the energy gained by the aluminum.

q = 70500 J

Specific Heat Problem

Page 16: Reaction Energy

5) How much heat does it take to melt 12.0 g of ice at 0 C?

q = Hfm12.0 (334)

q = 4010 J

Latent Heat Problem

Page 17: Reaction Energy

6) How much heat must be removed to condense 5.00 g of steam at 100 C?

q = Hvm5.00 (2260)

q = 11300 J

Latent Heat Problem

Page 18: Reaction Energy

7) If 335 J of heat are added to melting 5.00 g of gold, what is the latent heat of fusion for gold in J/g?

Lf = 67 J/g

Latent Heat Problem

Page 19: Reaction Energy

8) The latent heat of fusion for platinum is 119 J/g. Platinum absorbs 735 J of heat. What is the mass of platinum?

m = 6.18 g

Latent Heat Problem

Page 20: Reaction Energy

HEATING AND COOLING CURVES

Page 21: Reaction Energy

The heating curve has 5 distinct regions.

Page 22: Reaction Energy

The horizontal lines are where phase changes occur.

melting

vaporization

Page 23: Reaction Energy

During any phase change, temperature is constant.

melting

vaporization

Page 24: Reaction Energy

Use q = m Cp ΔT for all diagonal lines. Use q = m Hf for melting and q = m Hv for boiling.

melting

vaporization

Page 25: Reaction Energy

Heating Curve for WaterHeating Curve for WaterSection A:Section A:

Ice is being heatedIce is being heated to the melting to the melting

point.point.

Section B:Section B:The iceThe ice

is melting.is melting.

Section C:Section C:Water is Water is

being heatedbeing heated to the boiling to the boiling

point.point.Section E:Section E:Steam isSteam is

being heated.being heated.

Section D:Section D:Water isWater isBoiling.Boiling.

Page 26: Reaction Energy

Heating Curve for WaterHeating Curve for Water

Section ASection Aq = m Cq = m Cpp ΔT(solid)

Section BSection Bq = mHq = mHff

Section CSection Cq = m Cq = m Cpp ΔT(liquid)

Section ESection Eq = m Cq = m Cpp ΔT(gas)

Section DSection Dq = mHq = mHvv

Page 27: Reaction Energy

Solving Problems

For water:

HeatIce

Below 0 C

+

Melt Ice

At 0 C

+Heat

Water

0 C -100 C

+

Boil Water

At100 C

+Heat

Steam

Above100 C

Page 28: Reaction Energy

Specific Heat and Latent Heat9) How much heat does it take to heat

12 g of ice at – 6 C to 25 C water? Round to a whole number.

You begin at ice below 0 °C. Note: The final temperature for this process cannot exceed 0 °C.

q = ∆TCicem12(2.05)(0 - – 6)q = 148 J

Page 29: Reaction Energy

How much heat does it take to heat 12 g of ice at – 6 C to 25 C water? Round to a whole number.

Since the temperature needs to rise to 25 °C, you must melt the ice next.

q = Hfm12 (334)

q = 4008 J

Specific Heat and Latent Heat, cont.

Page 30: Reaction Energy

How much heat does it take to heat 12 g of ice at – 6 C to 25 C water? Round to a whole number.

You now have water at 0 °C. The final temperature of the water should be 25 °C.

q = ∆TCwaterm12 (4.18) (25 - 0)

q = 1254 J

Specific Heat and Latent Heat, cont.

Page 31: Reaction Energy

How much heat does it take to heat 12 g of ice at – 6 C to 25 C water? Round to a whole number.

Finally, add all of the q values together.

q = 148 + 4008 + 1254

q = 5410 J

Specific Heat and Latent Heat, cont.

Page 32: Reaction Energy

10) How much heat does it take to heat 35 g of ice at 0 C to steam at 150 C? Round to a whole number.

You begin with ice at 0 °C, so you should melt it first.

q = Hfm35(334)

q = 11690 J

Specific Heat and Latent Heat

Page 33: Reaction Energy

How much heat does it take to heat 35 g of ice at 0 C to steam at 150 C? Round to a whole number.

You now have water at 0 °C. The final temperature of the steam is to be 150 °C. You must take the water to 100 °C before you can even convert it to steam.

q = ∆TCwaterm35 (4.18)(100 - 0)

q = 14630 J

Specific Heat and Latent Heat, cont.

Page 34: Reaction Energy

How much heat does it take to heat 35 g of ice at 0 C to steam at 150 C? Round to a whole number.

Now you have water at 100 °C. Convert this to steam.

q = Hvm35 (2260)

q = 79100 J

Specific Heat and Latent Heat, cont.

Page 35: Reaction Energy

How much heat does it take to heat 35 g of ice at 0 C to steam at 150 C? Round to a whole number.

You must now take the steam at 100 °C to 150 °C.

q = ∆TCicem35 (2.02)(150 - 100)

q = 3535 J

Specific Heat and Latent Heat, cont.

Page 36: Reaction Energy

How much heat does it take to heat 35 g of ice at 0 C to steam at 150 C? Round to a whole number.

Finally, add all of the Q values together.

q = 11690 + 14630 + 79100 +

q = 108955 J

3535

Specific Heat and Latent Heat, cont.

Page 37: Reaction Energy

11) How much heat does it take to convert 16.0 g of ice to water at 0 C?

(5340 J)

Specific Heat and Latent Heat

Page 38: Reaction Energy

12) How much heat does it take to heat 21.0 g of water at 12.0 C to water at 75.0 C?

(5530 J)

Specific Heat and Latent Heat

Page 39: Reaction Energy

13) How much heat does it take to heat 14.0 g of water at 12.0 C to steam at 122.0 C?

(37400 J)

Specific Heat and Latent Heat

Page 40: Reaction Energy

Calorimetry For calorimetry problems, use the

equation: – m Cp ΔT = m Cp ΔT

which is based on the law of conservation of energy.

Heat lost equals heat gained.

Page 41: Reaction Energy

14) 125 g of water at 25.6°C is placed in a foam-cup calorimeter. A 50.0 g sample of the unknown metal is heated to a temperature of 115.0°C and placed into the water. Both water and metal have attain a final temperature of 29.3°C. Determine the specific heat of the metal.

Calorimetry Problem

Page 42: Reaction Energy

125 g of water at 25.6°C is placed in a foam-cup calorimeter. A 50.0 g sample of the unknown metal is heated to a temperature of 115.0°C and placed into the water. Both water and metal have attain a final temperature of 29.3°C. Determine the specific heat of the metal.

Find the heat gained by the water.

q = ∆TCwaterm125 (4.18) (29.3 – 25.6)q = 1930 J

Page 43: Reaction Energy

Since heat lost equals heat gained, determine the specific heat of the metal.

q = ∆TCmetalm50.0-1930 = (29.3 – 115.0)Cmetal = 0.450 J/g°C

125 g of water at 25.6°C is placed in a foam-cup calorimeter. A 50.0 g sample of the unknown metal is heated to a temperature of 115.0°C and placed into the water. Both water and metal have attain a final temperature of 29.3°C. Determine the specific heat of the metal.

Page 44: Reaction Energy

15) You put 352 g of water into a foam-cup calorimeter and find that its initial temperature is 22.0°C. What mass of 134°C lead can be placed in the water so that the equilibrium temperature is 26.5°C?

m = 477 g

Calorimetry Problem

Page 45: Reaction Energy

16) You put water into a foam-cup calorimeter and find that its initial temperature is 25.0°C. What is the mass of the water if 14.0 grams of 125°C nickel can be placed in the water so that the equilibrium temperature is 27.5°C?

m = 58.0 g

Calorimetry Problem