Worksheet: Weight and Mass
In this worksheet, we will practice calculating the weight of an object given its mass and its distance from an astronomical body.
The force exerted by the Moon’s gravity at its surface is six times smaller than the force exerted by Earth’s gravity at its surface. The weight of an astronaut plus his space suit on the Moon is 250 N.
How much does the suited astronaut weigh on Earth?
- A N
- B N
- C N
- D N
- E N
What is the mass of the suited astronaut on the Moon?
What is the mass of the suited astronaut on Earth?
Astronauts in orbit are apparently weightless. This means that a clever method of measuring the mass of astronauts is needed to monitor their mass gains or losses, and adjust their diet. One way to do this is to exert a known force on an astronaut and measure the acceleration produced. Suppose a net external force of 50.0 N is exerted, and an astronaut’s acceleration is measured to be 0.893 m/s2. Calculate her mass.
The mass of a particle is 15.0 kg.
What is its weight on Earth?
On the Moon, the acceleration produced by gravity is 1.63 m/s2. What is the weight of the particle on the Moon?
What is its mass on the Moon?
What is its weight in outer space far from any celestial body?
What is its mass at this point?
A ball with a mass of 0.25 kg is thrown vertically upward toward a gym ceiling. As it comes into contact with the ceiling, a force of 78.0 N is applied to it for 0.02 s, causing it to rebound downward. Which of the following is true as the ball is falling to the floor again?
- AThe ball is accelerating downward with a force of 2.45 N.
- BThe ball’s acceleration downward depends on the height of the ceiling.
- CThe ball is accelerating downward with a force of 312 N.
- DThe ball is accelerating downward with a force of 78.0 N.
- EThe ball is accelerating downward with a force of 80.5 N.
A uniformly cylindrical tube that is open at both ends has a diameter of 16 cm. Two spheres are at rest inside the tube, as shown in the accompanying diagram. The diameters of the spheres are 8 cm and 12 cm respectively and the spheres weigh 10 N and 30 N respectively. Calculate the minimum weight of the tube for the system of the tube and spheres to be in equilibrium.