To determine the tension in string 1, you would need to know more information about the forces acting on the strings and the specific setup of the system. The tension in string 1 will depend on factors such as the mass of the objects being connected by the string, the angles at which the strings are pulling, and any other forces involved in the system.
The expression that can be used to find the tension, t, in the string is T mg ma, where T is the tension, m is the mass of the object, g is the acceleration due to gravity, and a is the acceleration of the object.
To determine the tension in a string, you can use the formula T F L, where T is the tension, F is the force applied to the string, and L is the length of the string. By measuring the force and length, you can calculate the tension in the string.
A hockey puck of mass m = 0.25 kg is tied to a string and is rotating horizontally in a circle of radius R = 1.0 m on top of a frictionless table. The string is passing through a hole in the center of the table with a mass of 1 kg hanging vertically downward below the table. If the 1 kg mass hanging below the table remains in equilibrium (at a fixed position) while the puck is rotating horizontally. Since the weight below the table remains in equilibrium, the tension in the rope must equal the weight suspended from it T = W = (1 kg) × (9.81 m/s2 ) = 9.81 N
To calculate string tension in a musical instrument, you can use the formula T F L, where T is the tension in the string, F is the force applied to the string, and L is the length of the string between the points where the force is applied. By measuring the force and length of the string, you can calculate the tension.
The tension in the string will be equal to the centripetal force required to keep the ball in circular motion. This tension will then cause the pulley to rotate. The angular acceleration of the pulley can be determined by utilizing torque equations with the moment of inertia of the pulley and the tension in the string.
The expression that can be used to find the tension, t, in the string is T mg ma, where T is the tension, m is the mass of the object, g is the acceleration due to gravity, and a is the acceleration of the object.
15.8 m/s
the force apply on string it vibrate this vibration is called tension of the string
To determine the tension in a string, you can use the formula T F L, where T is the tension, F is the force applied to the string, and L is the length of the string. By measuring the force and length, you can calculate the tension in the string.
On an ideally elastic and homogeneus string, the square of the speed is the tension upon wich the string is subjected, divided by its linear mass density (mass per unit lenght). That is v^2 = T / (M/L), where v is the wave speed, T the tension, M the string's mass and L its length, so M/L comes to be the linear mass density (for an homogeneous string).
The tension of the string. Less tension = lower pitch. This can be achieved by loosening the string or lengthening the string.
A hockey puck of mass m = 0.25 kg is tied to a string and is rotating horizontally in a circle of radius R = 1.0 m on top of a frictionless table. The string is passing through a hole in the center of the table with a mass of 1 kg hanging vertically downward below the table. If the 1 kg mass hanging below the table remains in equilibrium (at a fixed position) while the puck is rotating horizontally. Since the weight below the table remains in equilibrium, the tension in the rope must equal the weight suspended from it T = W = (1 kg) × (9.81 m/s2 ) = 9.81 N
To calculate string tension in a musical instrument, you can use the formula T F L, where T is the tension in the string, F is the force applied to the string, and L is the length of the string between the points where the force is applied. By measuring the force and length of the string, you can calculate the tension.
The tension in the string will be equal to the centripetal force required to keep the ball in circular motion. This tension will then cause the pulley to rotate. The angular acceleration of the pulley can be determined by utilizing torque equations with the moment of inertia of the pulley and the tension in the string.
The tension of a guitar string directly affects its pitch. When the tension is increased, the pitch of the string becomes higher. Conversely, when the tension is decreased, the pitch becomes lower.
To accurately calculate the tension in a string passing over a pulley, you can use the formula T1 T2 2ma, where T1 is the tension on one side of the pulley, T2 is the tension on the other side of the pulley, m is the mass of the object being lifted, and a is the acceleration of the object.
The tension in any part of the string is equal to the force that pulls the string at the ends (assuming for simplicity that the string is basically weightless).