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Efficiency is the ratio of mechanical advantage to velocity ratio. Check FAQs
η=MaVi
η - Efficiency?Ma - Mechanical Advantage?Vi - Velocity Ratio?

Efficiency of Weston's Differential Pulley Block Example

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Here is how the Efficiency of Weston's Differential Pulley Block equation looks like with Values.

Here is how the Efficiency of Weston's Differential Pulley Block equation looks like with Units.

Here is how the Efficiency of Weston's Differential Pulley Block equation looks like.

0.8333Edit=5Edit6Edit
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Efficiency of Weston's Differential Pulley Block Solution

Follow our step by step solution on how to calculate Efficiency of Weston's Differential Pulley Block?

FIRST Step Consider the formula
η=MaVi
Next Step Substitute values of Variables
η=56
Next Step Prepare to Evaluate
η=56
Next Step Evaluate
η=0.833333333333333
LAST Step Rounding Answer
η=0.8333

Efficiency of Weston's Differential Pulley Block Formula Elements

Variables
Efficiency
Efficiency is the ratio of mechanical advantage to velocity ratio.
Symbol: η
Measurement: NAUnit: Unitless
Note: Value can be positive or negative.
Mechanical Advantage
Mechanical Advantage is the ratio of load lifted to the effort applied.
Symbol: Ma
Measurement: NAUnit: Unitless
Note: Value should be greater than 0.
Velocity Ratio
Velocity Ratio is the distance through which any part of a machine moves to that which the driving part moves during the same time.
Symbol: Vi
Measurement: NAUnit: Unitless
Note: Value should be greater than 0.

Other Formulas to find Efficiency

​Go Efficiency of Geared Pulley Block
η=MaVi
​Go Efficiency of Worm Geared Pulley Block
η=MaVi

Other formulas in Pulley Block category

​Go Net Shortening of Chain in Weston's Differential Pulley Block
Lc=π(dl-ds)
​Go Velocity Ratio in Weston's Differential Pulley given Number of Teeth
Vi=2T1T1-T2
​Go Velocity Ratio in Weston's Differential Pulley given Radius of Pulleys
Vi=2r1r1-r2
​Go Net Shortening of String in Worm Gear Pulley Block
Ls=2πRTw

How to Evaluate Efficiency of Weston's Differential Pulley Block?

Efficiency of Weston's Differential Pulley Block evaluator uses Efficiency = Mechanical Advantage/Velocity Ratio to evaluate the Efficiency, Efficiency of Weston's Differential Pulley Block a specific type of pulley system used for lifting heavy loads with minimal effort, is determined by the ratio of useful output work to input work, considering the frictional losses in the system. Efficiency is denoted by η symbol.

How to evaluate Efficiency of Weston's Differential Pulley Block using this online evaluator? To use this online evaluator for Efficiency of Weston's Differential Pulley Block, enter Mechanical Advantage (Ma) & Velocity Ratio (Vi) and hit the calculate button.

FAQs on Efficiency of Weston's Differential Pulley Block

What is the formula to find Efficiency of Weston's Differential Pulley Block?
The formula of Efficiency of Weston's Differential Pulley Block is expressed as Efficiency = Mechanical Advantage/Velocity Ratio. Here is an example- 0.833333 = 5/6.
How to calculate Efficiency of Weston's Differential Pulley Block?
With Mechanical Advantage (Ma) & Velocity Ratio (Vi) we can find Efficiency of Weston's Differential Pulley Block using the formula - Efficiency = Mechanical Advantage/Velocity Ratio.
What are the other ways to Calculate Efficiency?
Here are the different ways to Calculate Efficiency-
  • Efficiency=Mechanical Advantage/Velocity RatioOpenImg
  • Efficiency=Mechanical Advantage/Velocity RatioOpenImg
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