For the given picture, two distinct changes to reduce the volume of a container should be explained. Concept introduction: A gaseous law with interpreting the relationship between the pressure and volume of a gas at constant temperature. This law is known as Boyle’s law. Mathematically, P ∝ 1 V or PV=K Where, P = pressure in atmospheres V= volumes in liters K= a constant for a particular gas at given temperature A gaseous law with interpreting the relationship between the temperature and volume of a gas at constant pressure. That is the behavior of gas towards the heat. This law is known as Charles’s law . Mathematically this law can be written as, V ∝ T V=b T Where, T is temperature and b is proportionality constant
For the given picture, two distinct changes to reduce the volume of a container should be explained. Concept introduction: A gaseous law with interpreting the relationship between the pressure and volume of a gas at constant temperature. This law is known as Boyle’s law. Mathematically, P ∝ 1 V or PV=K Where, P = pressure in atmospheres V= volumes in liters K= a constant for a particular gas at given temperature A gaseous law with interpreting the relationship between the temperature and volume of a gas at constant pressure. That is the behavior of gas towards the heat. This law is known as Charles’s law . Mathematically this law can be written as, V ∝ T V=b T Where, T is temperature and b is proportionality constant
Interpretation: For the given picture, two distinct changes to reduce the volume of a container should be explained.
Concept introduction:
A gaseous law with interpreting the relationship between the pressure and volume of a gas at constant temperature. This law is known as Boyle’s law.
Mathematically,
P∝1V
or
PV=K
Where,
P = pressure in atmospheres
V= volumes in liters
K= a constant for a particular gas at given temperature
A gaseous law with interpreting the relationship between the temperature and volume of a gas at constant pressure. That is the behavior of gas towards the heat. This law is known as Charles’s law.
Mathematically this law can be written as,
V∝T
V=bT
Where,
T is temperature and b is proportionality constant
Did you report your data to the correct number of significant
figures?
Temperature of cold water (°C)
4.0
Temperature of hot water ("C)
87.0
Volume of cold water (mL)
94.0
Volume of hot water (mL)
78.0
Final temperature after mixing ("C)
41.0
Mass of cold water (g)
94.0
Mass of hot water (g)
78.0
Calorimeter constant (J/°C)
12.44
How to calculate the calorimeter constant
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