In: Chemistry
1) Use the simulator to react 51 mL of 2.6 M HNO2 with 94 mL of 3.0 M NaOH; note the initial and final temperature. Use the data from the simulation and estimate the density of the liquid to be 1.00 g/mL to calculate the change in enthalpy per mole of product (n). Express your answer in kilojoules per mole to three significant figures.
2) A mass of 33.5 g of an unknown solid initially at 140.0 ∘C is added to an ideal constant pressure calorimeter containing 100.0 g of water (Cs,water=4.184J/(g⋅∘C)) initially at 20.0 ∘C. After the mixture reaches thermal equilibrium, the final temperature is recorded to be 34.19 ∘C. What is the specific heat capacity of the unknown solid?
3) A new metal alloy is found to have a specific heat capacity of 0.548 J/(g⋅∘C). First, 22.5 g of the new alloy is heated to 170. ∘C. Then, it is placed in an ideal constant pressure calorimeter containing 90.0 g of water (Cs,water=4.184 J/(g⋅∘C)) at an initial temperature of 20.0 ∘C. What will the final temperature of the mixture be after it attains thermal equilibrium?
Answer 1. You need to perform the experiment and need initial/final temperature.
Answer 2.
Given that,
Initial Temperature of water = 20 oC
Initial Temperature of solid = 140 oC
Final Temperature of mixture = 34.19 oC
Mass of solid = 33.5 g
Mass of water = 100 g
Specific heat capacity of solid = k
Specific heat capacity of water (s) = 4.184 J/g-oC
According to principle of calorimeter, (total heat = 0), hence
Heat lost by solid = Heat gained by water
m1k = m2s
33.5*k*(140-34.19) = 100*4.184*(34.19-20)
k = 1.675 J/g-oC
Therefore,
Specific Heat of Solid = 1.675 J/g-oC.
Answer 3.
Given that,
Initial Temperature of water = 20 oC
Initial Temperature of solid = 170 oC
Final Temperature of mixture = T oC
Mass of solid = 22.5 g
Mass of water = 90 g
Specific heat capacity of solid (k) = .548 J/g-oC
Specific heat capacity of water (s) = 4.184 J/g-oC
According to principle of calorimeter, (total heat = 0), hence
Heat lost by solid = Heat gained by water
m1k = m2s
22.5*0.548*(170-T) = 90*4.184*(T-20)
(170-T) = 30.54*(T-20)
31.54 T = 30.54*20 + 170
T = 24.76 oC
Therefore,
Final temperature of Mixture = 24.76 oC