Density of Regular Solids
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Questions and Answers

Which of the following formulas is used to calculate the volume of a cylinder?

  • $π(radius)^2 \, × \, height$ (correct)
  • $length \, × \, breadth \, × \, height$
  • $(one \, side)^3$
  • $\frac{4}{3}π(radius)^3$
  • A Eureka can has a side opening near its mouth known as a spout.

    True

    What is the formula to calculate the density of a substance?

    d = M/V

    The volume of a cube is calculated by (one side) ______.

    <p>cubed</p> Signup and view all the answers

    Match the following vessels with their descriptions:

    <p>Measuring cylinder = Graduated in millilitres with zero mark at the bottom Measuring beaker = Used to take out a fixed volume of liquids Eureka can = Has a side opening near its mouth to let excess liquid overflow</p> Signup and view all the answers

    If the mass of a cube is 210g and one side of the cube is 3cm, what is the density of the cube?

    <p>7.78 g cm⁻³</p> Signup and view all the answers

    Study Notes

    Determination of Density of a Regular Solid

    • To find the mass (M) of a regular solid, use a beam balance.
    • The formula for calculating the volume (V) of a regular solid depends on its shape:
    • Cube: V = (one side)³
    • Cuboid: V = length × breadth × height
    • Sphere: V = 4/3π(radius)³
    • Cylinder: V = π(radius)² × height (where π = 3.14)
    • The density (d) of a substance is calculated using the formula: d = M/V
    • Example: A cube of iron with a mass of 210g and a side length of 3cm has a volume of 27cm³ and a density of 7.78 g cm⁻³.

    Vessels for Measuring Volume

    • Measuring cylinders are used to measure the volume of liquids and are graduated in milliliters (mL) with the zero mark at the bottom.
    • Measuring beakers are used to measure fixed volumes of liquids and can be made of glass, plastic, or metal (like aluminum).
    • Eureka cans are glass, polythene, or metal beakers with a side opening (spout) near the mouth, allowing them to contain a specific volume of liquid, with excess overflowing through the spout.

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    Description

    Learn how to calculate the density of regular solids, including cubes, cuboids, spheres, and cylinders, using formulas and beam balance measurements.

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