Musical instruments like trumpets and trombones are made from an alloy called brass. Brass is composed of copper and zinc atoms and appears homogeneous under an optical microscope. The approximate composition of most brass objects is a 2:1 ratio of copper to zinc atoms, but the exact ratio varies somewhat from one piece of brass to another. (a) Would you classify brass as an element, a compound, a homogeneous mixture, or a heterogeneous mixture?
Ch.1 - Introduction: Matter, Energy, and Measurement
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Brown 14th Edition
Ch.1 - Introduction: Matter, Energy, and Measurement
Problema 4aii
Brown 14th Edition
Ch.1 - Introduction: Matter, Energy, and Measurement
Problema 4aiiCapitolo 1, Problema 4aii
Consider the two spheres shown here, one made of silver and the other of aluminum. (a) What is the mass of each sphere in kg?
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Determine the volume of each sphere using the formula for the volume of a sphere: \(V = \frac{4}{3} \pi r^3\), where \(r\) is the radius of the sphere.
Identify the density of silver and aluminum from a reliable source. The density of silver is approximately 10.49 g/cm³, and the density of aluminum is approximately 2.70 g/cm³.
Convert the volume of each sphere from cubic centimeters to cubic meters if necessary, as the density is given in g/cm³ and the mass is required in kg.
Calculate the mass of each sphere using the formula: \(\text{mass} = \text{density} \times \text{volume}\). Ensure that the units are consistent, converting grams to kilograms if needed.
Verify the calculations and ensure that the mass is expressed in kilograms for both spheres.

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Density
Density is defined as mass per unit volume and is a crucial property of materials. It is typically expressed in grams per cubic centimeter (g/cm³) or kilograms per cubic meter (kg/m³). Knowing the density of a material allows us to calculate its mass if we know its volume, using the formula: mass = density × volume.
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Density Concepts
Volume of a Sphere
The volume of a sphere can be calculated using the formula V = (4/3)πr³, where r is the radius of the sphere. This formula is essential for determining how much space the sphere occupies, which is necessary for calculating its mass when combined with the material's density.
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Constant-Volume Calorimetry
Material Properties
Different materials have distinct properties, including density, which affects their mass for a given volume. Silver and aluminum have different densities (approximately 10.49 g/cm³ for silver and 2.70 g/cm³ for aluminum), which means that even if the spheres are the same size, their masses will differ significantly based on the material they are made from.
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Laboratory Materials 2
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