(a) Interpretation: The number of moles of platinum in the cone should be calculated. Concept introduction: The number of moles of a substance is related to molar mass of the substance as follows: n = m M Here, m is mass and M is molar mass. In 1 mol of a substance there are 6.023 × 10 23 units of that substance. Also, density of a substance is related to mass and volume as follows: d = m V Here, m is mass and V is volume of the substance.
(a) Interpretation: The number of moles of platinum in the cone should be calculated. Concept introduction: The number of moles of a substance is related to molar mass of the substance as follows: n = m M Here, m is mass and M is molar mass. In 1 mol of a substance there are 6.023 × 10 23 units of that substance. Also, density of a substance is related to mass and volume as follows: d = m V Here, m is mass and V is volume of the substance.
Definition Definition Number of atoms/molecules present in one mole of any substance. Avogadro's number is a constant. Its value is 6.02214076 × 10 23 per mole.
Chapter 3, Problem 6QAP
Interpretation Introduction
(a)
Interpretation:
The number of moles of platinum in the cone should be calculated.
Concept introduction:
The number of moles of a substance is related to molar mass of the substance as follows:
n=mM
Here, m is mass and M is molar mass.
In 1 mol of a substance there are 6.023×1023 units of that substance.
Also, density of a substance is related to mass and volume as follows:
d=mV
Here, m is mass and V is volume of the substance.
Interpretation Introduction
(b)
Interpretation:
The number of electrons in there in the cone should be calculated.
Concept introduction:
The number of moles of a substance is related to molar mass of the substance as follows:
n=mM
Here, m is mass and M is molar mass.
According to Avogadro’s law, in 1 mol of a substance there are 6.023×1023 units of that substance.
Use the expression below to
⚫ calculate its value and report it to the proper number of significant digits (you may need to
round your answer).
⚫ calculate the % error (or % relative error or % inherent error)
⚫ calculate the absolute error.
(20.54±0.02 × 0.254±0.003) / (3.21±0.05) =
Value:
% Error:
Absolute error: ± |
% (only 1 significant digit)
(only 1 significant digit)
In each case (more ductile, more brittle, more tough or resistant), indicate which parameter has a larger value.
parameter Elastic limit Tensile strength
more ductile
Strain at break Strength Elastic modulus
more fragile
more tough or resistant
None
Chapter 3 Solutions
Student Solutions Manual For Masterton/hurley's Chemistry: Principles And Reactions, 8th