Im pretty sure only the amplitude affects the pendulum while the mass and length don't right?
The frequency of a simple pendulum is directly proportional to the square root of its length and inversely proportional to the square root of its mass. This means that as the mass of the pendulum increases, its frequency decreases.
Increasing the mass of a simple pendulum will cause its frequency to decrease, while decreasing its mass will result in an increase in frequency. This is because the mass of the pendulum affects its inertia, which in turn affects the time it takes to complete one swing or oscillation.
The formula for calculating the frequency of a simple pendulum is f = 1/2π √(g/L), where f is the frequency in hertz, g is the acceleration due to gravity (9.8 m/s²), and L is the length of the pendulum in meters.
Yes, the length of a simple pendulum has a direct impact on its frequency. The longer the pendulum, the longer it takes to complete one oscillation, resulting in a lower frequency. The shorter the pendulum, the shorter the time it takes to complete one oscillation, resulting in a higher frequency.
Gravity plays a significant role in determining the frequency of a simple pendulum. The higher the acceleration due to gravity, the faster the pendulum will swing and the higher its frequency will be. This is why the frequency of a pendulum will vary slightly depending on its location on Earth, where the acceleration due to gravity may differ slightly.