Matter, Mass, Weight, Volume, and Density

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Vocabulary practice flashcards covering definitions, formulas, relationships, and problem-solving concepts for matter, mass, weight, volume, and density.

30 Terms

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Matter

Anything that has mass and takes up space.

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Mass

A measure of the amount of matter in an object.

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Weight

A measure of the gravitational force exerted on an object.

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Volume

The amount of space that an object takes up, or occupies.

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Density

The ratio of the mass of a substance to the volume of the substance.

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Gravity

The force exerted on an object that determines its weight and causes weight to vary based on location in the universe.

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Space

The physical area or volume that an object occupies.

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Location-dependent weight

The principle that an object's weight can change depending on where it is located in the universe due to differences in gravity.

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Mass invariance

The property that an object's mass remains the same regardless of whether it is on Earth or on the Moon.

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Gravitational differences

The variations in gravitational pull between celestial bodies, such as the Earth and the Moon, which cause an object's weight to change while mass remains constant.

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Density formula

The mathematical formula D=mvD = \frac{m}{v}, which expresses density as mass divided by volume.

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Volume formula

The mathematical formula v=mDv = \frac{m}{D}, which calculates volume by dividing mass by density.

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Mass formula

The mathematical formula m=D×vm = D \times v, which calculates mass by multiplying density by volume.

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Mass/Volume

The mathematical ratio of mass to volume used to express density.

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Mass/Density

The ratio used to calculate volume by dividing mass by density.

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Finding Mass

The operation performed when density and volume are known, requiring density to be multiplied by volume.

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Finding Volume

The operation performed when mass and density are known, requiring mass to be divided by density.

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Density calculation of a liquid (50 g50\,\text{g}, 10 mL10\,\text{mL})

The process of using the formula D=mvD = \frac{m}{v} to find the density of a liquid with a mass of 50 g50\,\text{g} and a volume of 10 mL10\,\text{mL}.

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Mass calculation (2 g/cm32\,\text{g/cm}^3, 5 cm35\,\text{cm}^3)

The application of the formula m=D×vm = D \times v to determine the mass of an object with a density of 2 g/cm32\,\text{g/cm}^3 and a volume of 5 cm35\,\text{cm}^3.

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Volume of a 100 g100\,\text{g} block with density 5 g/cm35\,\text{g/cm}^3

A calculation using the formula v=mDv = \frac{m}{D} that results in 20 cm320\,\text{cm}^3 of space occupied.

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Density of a metal block (30 g30\,\text{g}, 6 cm36\,\text{cm}^3)

A value determined by dividing a mass of 30 g30\,\text{g} by a volume of 6 cm36\,\text{cm}^3 using the formula D=mvD = \frac{m}{v}.

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Mass of a 0.8 g/mL0.8\,\text{g/mL} substance with 25 mL25\,\text{mL} volume

A total mass calculated as 20 g20\,\text{g} using the formula m=D×vm = D \times v.

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Volume of a 120 g120\,\text{g} sample with density 3 g/mL3\,\text{g/mL}

A volume calculation found by dividing the mass of 120 g120\,\text{g} by the density of 3 g/mL3\,\text{g/mL} using v=mDv = \frac{m}{D}.

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Gram (g\text{g})

A metric unit used to measure the mass of an object or substance.

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Milliliter (mL\text{mL})

A metric unit used to measure the volume of liquids and samples.

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Cubic centimeter (cm3\text{cm}^3)

A unit of volume used to quantify the space occupied by solid objects such as blocks.

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Grams per milliliter (g/mL\text{g/mL})

A unit of density representing mass in grams per unit volume in milliliters.

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Grams per cubic centimeter (g/cm3\text{g/cm}^3)

A unit of density representing mass in grams per unit volume in cubic centimeters.

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Measure of occupied space

Volume, which specifically measures how much space an object occupies.

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Measure of matter

Mass, which quantifies the exact amount of matter contained within an object.