1. A wheelchair ramp. Instead of using lifting force on the wheelchair, You use push or pull force on it.
2. A slide. Instead of throwing down an item, It uses gravitational potential energy make an object "move" down the slide.
3.A screw. It's reducing the force by twisting the screw out of something instead of pulling it out. (Sorry about my bad grammar).
The answer is Eficiency=T<< Tox100
The answer is 37 cause the two sides squared and added together equals the hypotenuse squared after that you just find the square root of the answer
Answer:
There is no actual question attached to this, to get a real answer be sure to include the documents/question that is provided on your work.
Explanation:
1) 5765 mol
First of all, we need to find the volume of the gas, which corresponds to the volume of the room:

Now we can fidn the number of moles of the gas by using the ideal gas equation:

where
is the gas pressure
is the gas volume
n is the number of moles
R is the gas constant
is the gas temperature
Solving for n,

2) 184 kg
The mass of one mole is equal to the molar mass of the oxygen:

so if we have n moles, the mass of the n moles will be given by

since n = 5765 mol, we find
