Physics
Grade-9
Easy
Question
A construction worker puts 20 J of energy in to one strike of his hammer on the head of a nail. The energy transferred to the act driving the nail in to the wood is 8.0 J. What is his efficiency of hammering?
- 32%
- 160%
- 1/32%
- 1/160%
The correct answer is: 32%
- Efficiency (%) = (useful energy output ÷ energy input) × 100
![E f f i c i e n c y space left parenthesis percent sign right parenthesis equals 8 over 20 cross times 100 equals 40 percent sign](data:image/png;base64,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)
Related Questions to study
Physics
A technician examines different electrical devices to determine the one that is the most energy efficient. While conducting a test, he notes that one of these devices consumes 650 000 J of energy and loses 315 000 J at the same time. What is the energy efficiency of this device?
A technician examines different electrical devices to determine the one that is the most energy efficient. While conducting a test, he notes that one of these devices consumes 650 000 J of energy and loses 315 000 J at the same time. What is the energy efficiency of this device?
PhysicsGrade-9
Physics
The table below has three different hairdryer models. Which is the least energy-efficient model?
![](data:image/png;base64,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)
The table below has three different hairdryer models. Which is the least energy-efficient model?
![](data:image/png;base64,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)
PhysicsGrade-9
Physics
An oven consumes 525 kWh of energy to provide 386 kWh of useful energy. What is its percentage efficiency?
An oven consumes 525 kWh of energy to provide 386 kWh of useful energy. What is its percentage efficiency?
PhysicsGrade-9
Physics
A television that is 83% efficient provides 5200 J of useful energy. How much energy does it consume?
A television that is 83% efficient provides 5200 J of useful energy. How much energy does it consume?
PhysicsGrade-9
Physics
A computer that is 87% efficient consumes 475 kWh of energy. How much useful energy does it provide?
A computer that is 87% efficient consumes 475 kWh of energy. How much useful energy does it provide?
PhysicsGrade-9
Physics
Which of these is not a wise choice as an energy-conscious person?
Which of these is not a wise choice as an energy-conscious person?
PhysicsGrade-9
Physics
Which of the following operates at low temperatures?
Which of the following operates at low temperatures?
PhysicsGrade-9
Physics
A device gives out 500 J of heat energy as useful work. Determine the energy supplied to it as input if its efficiency is 40%.
A device gives out 500 J of heat energy as useful work. Determine the energy supplied to it as input if its efficiency is 40%.
PhysicsGrade-9
Physics
To increase the efficiency of energy use, we could
To increase the efficiency of energy use, we could
PhysicsGrade-9
Physics
Which reading is greater?
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)
Which reading is greater?
![](data:image/png;base64,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)
PhysicsGrade-9
Physics
A cyclist puts 600 J of work on his bicycle and the bicycle gives out 140 J of useful work. Calculate the energy efficiency of the cyclist.
A cyclist puts 600 J of work on his bicycle and the bicycle gives out 140 J of useful work. Calculate the energy efficiency of the cyclist.
PhysicsGrade-9
Physics
A certain appliance requires 1,755 watts. How much would it cost to run the appliance for a total of 33 minutes at a cost of Rs10 per kWh?
A certain appliance requires 1,755 watts. How much would it cost to run the appliance for a total of 33 minutes at a cost of Rs10 per kWh?
PhysicsGrade-9
Physics
A certain appliance requires 2,141 watts. How much would it cost to run the appliance for a total of 27 minutes at a cost of Rs 12 per kWh?
A certain appliance requires 2,141 watts. How much would it cost to run the appliance for a total of 27 minutes at a cost of Rs 12 per kWh?
PhysicsGrade-9
Physics
The law of conservation of energy states that when one form of energy is converted into another
The law of conservation of energy states that when one form of energy is converted into another
PhysicsGrade-9
Physics
Your monthly electricity bill listed two-meter readings. The previous reading was 1346 kWh and the present reading is 2456 kWh. If the company charges 6Rs/unit, how much was your electric bill for the month?
Your monthly electricity bill listed two-meter readings. The previous reading was 1346 kWh and the present reading is 2456 kWh. If the company charges 6Rs/unit, how much was your electric bill for the month?
PhysicsGrade-9