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Internal error 2 for H-force generally indicates a software issue or a system malfunction related to the H-force software or hardware. It's advisable to contact technical support for H-force to troubleshoot the problem and resolve the issue. They can provide more specific guidance on how to address this error.

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If error in the measurement of momentum of a particle is 100 percent then the error in the measurement of kinetic energy is what?

p=mv %errror in p= %error in m+%error in v lowest value of m=0 hence %error in velocity=100% k.e=%error in mass=2*%error in velocity K.E=200% similarly K.Eminimun=100% total error in K.E = 100+200 =300 hence error in ke = 300%


If percent error in measurement of mass is 3 percent and percent error in measurement of velocity is 4 percent then what will the percentage error in measurement of kinetic energy?

Kinetic Energy = 1/2 (mass) (velocity)2Measurement of mass is in error by 3%.Measurement of velocity is in error by 4%.If both are low, then KE is measured as(True KE) x (.97) x (.96)2 = 0.894 TKE = 10.6% low.If both are high, then KE is measured as(True KE) x (1.03) x (1.04)2 = 1.114 TKE = 11.4% high.If one is high and the other low, then the net error is in between these limits.


What is the internal energy formula for an ideal gas?

The internal energy formula for an ideal gas is U (3/2) nRT, where U is the internal energy, n is the number of moles of gas, R is the gas constant, and T is the temperature in Kelvin.


How are the error and the percent error of a measurement calculated?

Take the correct value, subtract the value you got, and then divide that figure by the correct value. Then take the absolute value of that and multiply by 100. For example, say I weighed something and got that it was 2.5 grams, but it really was 2.7 grams. 2.7-2.5=.2. .2/2.7=.074. .074*100=7.4. Thus, I had 7.4% error. Another example: 16-15=-1. -1/15=-.067. .067*100=6.7% error.


What is the mathematical equation for calculating the internal energy of a diatomic gas?

The internal energy of a diatomic gas can be calculated using the equation ( U = \frac{5}{2} nRT ), where U is the internal energy, n is the number of moles, R is the gas constant, and T is the temperature in Kelvin.

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