how much energy does it take to destroy a planet?
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Easy! When Manley runs the particulars of Earth through this equation, he figures out that it'd take about 2.25 x 1032 joules, or 225 million trillion trillion joules. For much larger planets such as Jupiter, you're going to need about 2 x 1036 joules, which means 2 trillion trillion trillion joules of energy.
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1.63425 × 10^- 18 Joules. Explanation: We are able to solve this kind of problem, all thanks to Bohr's Model atom. With the model we can calculate the energy required to move the electron of the hydrogen atom from the 1s to the 2s orbital.
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A mail sent to a mail list of 1000 will take 1000x more energy to deliver than mail sent to 1. After a bit of thought I've decided the question is too broad. A computer sitting there takes about 100 W average just waiting or working. That's about 1 US cent per hour at 10 cents per kWh.
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Violent Fragmentation: Mountain level (4.184e17 Joules) / (69 Joules/cc) = 6.064e15 cm^3, or 6.064e9 m^3 destroyed. Assuming that the mountain's height and radius are equal, the minimum values for both radius and height should be about 1795.72m.
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The minimum quantum requirement for photosynthesis under optimal conditions is about nine. Thus, the energy used is 9 × 50, or 450 kcal per mole of oxygen evolved.
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So the amount of energy required to set it free is 13.6 eV.
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If you're looking to find how much energy is in one gram of a given substance with mass, disregarding some math, just take mass and multiply it by c^2. So m = 1g = 0.001kg, E = mc^2 = (0.001kg)(299792458m/s)^2 = 8.987551787E13kgm^2/s^2 = 8.99 x 10 ^ 13 joules.
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Each hour 430 quintillion Joules of energy from the sun hits the Earth. That's 430 with 18 zeroes after it! In comparison, the total amount of energy that all humans use in a year is 410 quintillion Joules. For context, the average American home used 39 billion Joules of electricity in 2013.
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A. How much energy is required to break the first O–O bond? 349 kJ/mol is required to break the first O2 bond.
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It takes roughly 100 kcal of energy to break 1 mol of C–H bonds, so we speak of the bond energy of a C–H bond as being about 100 kcal/mol. A C–C bond has an approximate bond energy of 80 kcal/mol, while a C=C has a bond energy of about 145 kcal/mol.
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According to the US Department of Energy's Jefferson Lab, the answer is: 133,000,000,000,000,000,000,000,000,000,000,000,000,000,000,000,000. That answer comes from an estimation of the number of atoms in each of Earth's elements, like Iron, Oxygen, Silicon, Magnesium, Sulfur … etc.
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At present, the Earth receives about 1,500 Watts of power per square meter from the Sun. In order to obtain enough power to migrate the Earth in the right amount of time, we'd need to build an array (in space) that collected that entire 4.7 × 1035 Joules of energy, evenly, over a time period of two billion years.
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Just breaking the hydrogen bond in liquid water, leaving the molecules essentially in the same position, requires only about 25% of this energy. This has been estimated at 6.3 kJ ˣ mol-1 [690], and only just over twice the average collision energy.
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But that didn't destroy the planet. ... So no, Goku currently can't destroy an earth-sized planet by punching it. He'd have to use a mildly-serious energy beam to do that. Because his energy beams and resistance to them are a billion times stronger than his physical attacks and resistance to them for some reason.
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For a hydrogen atom, composed of an orbiting electron bound to a nucleus of one proton, an ionization energy of 2.18 × 10−18 joule (13.6 electron volts) is required to force the electron from its lowest energy level entirely out of the atom.
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Book: Producing one book consumes two kilowatt hours of fossil fuels and approximately 7.5 kilograms of carbon dioxide, for a total of 100 times fewer greenhouse gases than those caused by the production of one e-reader.
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Mining is a very energy-intensive process; by one estimate, bitcoin requires 215 kilowatt-hours of energy for each transaction. According to Morgan Stanley data, the total energy consumption of the bitcoin network consumes as much electricity as 2 million U.S. homes.