The velocity ratio of 6 and an efficiency of 75% calculate the effort needed to raise a load of 120N

1 answer

To calculate the effort needed to raise a load when given the velocity ratio (VR) and efficiency (%), we can use the following formula:

\[ \text{Effort} = \frac{\text{Load}}{\text{Efficiency} \times \text{Velocity Ratio}} \]

Where:

  • Load = 120 N
  • Efficiency = 75% = 0.75 (in decimal form)
  • Velocity Ratio (VR) = 6

Now, substituting the values into the formula:

\[ \text{Effort} = \frac{120 , \text{N}}{0.75 \times 6} \]

Calculating the denominator:

\[ 0.75 \times 6 = 4.5 \]

Now substitute this back into the formula:

\[ \text{Effort} = \frac{120 , \text{N}}{4.5} \]

Calculating the effort:

\[ \text{Effort} = 26.67 , \text{N} \quad (\text{approximately}) \]

Thus, the effort needed to raise a load of 120 N is approximately 26.67 N.