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A weight of 900N is supported by two chains of length 4m and 3m Determine the tension in each chain?
To determine the tension in each chain supporting a weight of 900N, we can use trigonometry based on the lengths of the chains and the vertical weight they support. Let's denote the tension in the 4m chain as T1 and in the 3m chain as T2. Assuming the chains are at angles θ1 and θ2 with the vertical, we can set up the equations using the vertical components of the tensions: T1 * cos(θ1) + T2 * cos(θ2) = 900N. The specific angles would be needed to calculate the exact tensions.
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A weight of 900N is supported by two chains of length 4m and 3mDetermine the tension in each chain?
To determine the tension in each chain, we first need to calculate the angles the chains make with the vertical. Using trigonometry, we find that the angles are approximately 53.13 degrees and 37.76 degrees for the 4m and 3m chains, respectively. Next, we can use the equilibrium condition to set up equations for the forces in the vertical direction. By solving these equations simultaneously, we can find the tensions in the two chains to be approximately 707.11N and 565.68N.
How do you control frequency?
For a pendulum, or a child on a swing: Change the length of the pendulum or the swing-chains. For a guitar string: Change the tension (tune it), or the length (squeeze it into a fret). For an electronic oscillator: Change the piezo crystal, or change a capacitor or inductor for one of a different value.
How many chains down one side of a ten acre square?
Each side of a square with an area of 10 acres measures: 10 chains in length.
If you know the length of a side of a quare how can you determine the length of the diagonal?
Multiply by the square root of 2.
How do you determine length if given the perimeter and width?
multiply the width by 2 and then subtract that to the perimeter then divide the answer by 2 to get the length
How can one determine the tension in a 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.
A weight of 900N is supported by two chains of length 4m and 3mDetermine the tension in each chain?
To determine the tension in each chain, we first need to calculate the angles the chains make with the vertical. Using trigonometry, we find that the angles are approximately 53.13 degrees and 37.76 degrees for the 4m and 3m chains, respectively. Next, we can use the equilibrium condition to set up equations for the forces in the vertical direction. By solving these equations simultaneously, we can find the tensions in the two chains to be approximately 707.11N and 565.68N.
Is the tension in a rope uniform throughout its length?
No, the tension in a rope is not uniform throughout its length. It can vary depending on factors such as the weight being supported or any external forces acting on the rope.
How is chain sized and what factors determine its length?
Chains are sized based on the number of links they have, with each link adding a specific length to the chain. Factors that determine the length of a chain include the desired application, the type of chain, and the specific requirements of the project or equipment it will be used for.
How do you calculate the tension in a string?
To calculate 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. This formula helps determine the amount of force acting on the string to keep it taut.
How do you control frequency?
For a pendulum, or a child on a swing: Change the length of the pendulum or the swing-chains. For a guitar string: Change the tension (tune it), or the length (squeeze it into a fret). For an electronic oscillator: Change the piezo crystal, or change a capacitor or inductor for one of a different value.
How can one determine the correct length of a bicycle chain?
To determine the correct length of a bicycle chain, you should measure the distance between the front and rear sprockets and add 1 inch to allow for proper tension. This will ensure that the chain fits properly and functions smoothly on the bike.
The type of contraction in which there is a change in the length of a muscle but no change in its tension?
Isotonic is the word you're looking for. Isotonic means the tension remains the same, but the length can change. Isometric means the length remains the same, but the tension can change.
What would happen to the sound if you changed both the length and the tension of the string at the same time?
Changing both the length and tension of a string simultaneously will greatly affect its frequency and pitch. Increasing tension while decreasing length will raise the pitch, and vice versa. This is due to the relationship between frequency, tension, and length in vibrating strings.
What are the factors that determine the length of an engagement?
What are the factors that determine the length of an engagement?
What is principle involved in sonometer experiment?
The principle involved in a sonometer experiment is the resonance of a vibrating string with a known tension and length. By adjusting the tension and length of the string, the frequency of the sound produced can be measured. This can be used to determine various properties of the string such as its fundamental frequency, harmonics, and speed of sound in the material.
How do you determine the frequency of a tuning fork using sonometer?
To determine the frequency of a tuning fork using a sonometer, first, set up the sonometer with a wire of known length, mass per unit length, and tension. Strike the tuning fork to produce a sound and then adjust the length of the vibrating wire until it resonates with the tuning fork's frequency, creating a clear sound. Measure the length of the wire that resonates, and use the formula for the fundamental frequency of the wire, ( f = \frac{1}{2L} \sqrt{\frac{T}{\mu}} ), where ( L ) is the resonant length, ( T ) is the tension, and ( \mu ) is the mass per unit length. Calculate the frequency from this formula.
