How did we verify part e and prove that initial energy is matched?
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Q: Answer in 90 minutes please.
A: Step 1: Step 2: Step 3: Step 4:
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How did we verify part e and prove that initial energy is matched?
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- A plastic bag containing 0.2 kg of water at 20°C is dropped from a height of 0.5 m onto an insulating carpet. Assume that the bag does NOT break. What is the approximate probability that a similar bag sitting on a carpet will do the reverse; that is, spontaneously jump 0.5 m in the air? Express your answer in the form "Probability = 10-x," where x is a number you will calculate. (Hint: Note that ey = 10y÷ln(10).)Needs Complete typed solution with 100 % accuracy.i need the answer quickly
- Please solve and explian the solution: Let M represent a certain mass of coal which we assume will deliver 100 joules of heat when burned – whether in a house, delivered to the radiators or in a power plant, delivered at 1000°C. Assume the plant is ideal (no waste in turbines or generators) discharging its heat at 30°C to a river. How much heat will M, burned at the plant to generate electricity, provide for the house when the electricity is:(a) delivered to residential resistance-heating radiators?(b) delivered to a residential heat pump (again assumed ideal) boosting heat from a reservoir at 0°C into a hot-air system at 30°C?This is a calculation only. Energy2d isn’t able to do phase changes as far as I’ve learned. There was a different simulation for this but it is not currently free. You combine 50g of ice at -10oC with 150g of liquid water at 75oC. After a few minutes, you measure the final equilibrium temperature of all of the H2O to be 35.1 oC. Use this information to “experimentally” determine the heat of transformation of water, Lfusion. cwater=4190 J/kgK, cice=2090 J/kgK Show all of your work and compare to the accepted value Lfusion=3.33x105 J/kg.I am doing an experiment on calculate latent heat from a kettle. I calculate the latent heat against time. I was hoping to see the it would remain constant. So I plotted 2 graphs the mass of evaporated water and the calculated latent heat. Could you explain to me why my caluclate latent heat graph is a polynomial while the mass change is linear?