First, we need to calculate the gravity (weight) of the toy car using the given mass and the gravitational constant.
Given:
- Mass of the toy car: \(0.08 \, \text{kg}\)
- Gravitational acceleration: \(9.8 \, \text{m/s}^2\)
The formula for weight (\(G\)) is:
\[ G = mg \]
Substituting the values:
\[ G = 0.08 \, \text{kg} \times 9.8 \, \text{m/s}^2 = 0.784 \, \text{N} \]
\(\boxed{0.784 \, \text{N}}\)
Next, we address the question about the mass and weight of the toy car if it were moved to the Moon.
- The mass of the toy car will remain the same because mass is an intrinsic property and does not change with location.
- The weight (gravity) will be smaller on the Moon because the gravitational force on the Moon is weaker than on Earth.
In Lab 2, the experiment involves moving the car on different surfaces with constant velocity to observe the friction force.
Conclusion: Different surfaces add different friction forces.
The experiment involves adding different weights to the car and moving it on the lab table with constant velocity to record the friction force.
Conclusion: More weight causes a bigger normal force, which in turn increases the friction force.
The experiment involves comparing the sliding friction (no wheels) and rolling friction (with wheels) of the toy car.
Conclusion: The rolling friction is less than the sliding friction.
\(\boxed{\text{Rolling friction is less than sliding friction}}\)
- The gravity (weight) of the toy car is \(\boxed{0.784 \, \text{N}}\).
- The mass of the toy car on the Moon will be the same, and its weight (gravity) will be smaller.
- The rolling friction is less than the sliding friction.