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- (c) Why calibration by area normalisation is used when assessing drug stabilityDerive linear density expressions for BCC [110] and [111] directions in terms of the atomic radius R2. A gas at 300 K and 1 bar (state 1) flows through an adiabatic compressor and exits at 20 bar and 700 K (state 2). The gas obeys the following equation of state, where a and B are constants. v-B The values are given as a = 10-3 _m³k bar mol the gas at 1 bar is Cp = 30 mol K RT ар + P T and B = 8 x 10-5 m³. The heat capacity of mol
- Consider a gas in a cubical container 22 cm on a side. How many states lie within ±0.01% of the momentum magnitude p=1.6×10−23 kg⋅m/sp=1.6×10−23 kg⋅m/s (a plausible momentum for a nitrogen molecule in a gas at room temperature)? The number of states that lie within ±0.01% of the momentum magnitude p=1.6×10−23 kg⋅m/sp=1.6×10−23 kg⋅m/s is ______× 1025.Consider geometrically similar animals of different linear size, L. Assume that the distance an animal can jump, H, is a function of L, the average density ρ, the average muscle stress σ (that is, muscle force over leg cross-sectional area), and the gravitational constant g. (a) Find a nondimensional functional expression for H. (b) In Swift’s Gulliver’s Travels, the Lilliputians were a race of very small people, tiny compared to Gulliver’s size. If the Lilliputians had the same ρ and σ as Gulliver, what conclusions can you draw on dimensional grounds? Would they jump higher than Gulliver? The same height as Gulliver? Lower than Gulliver?2. A one-particle, one-dimensional system has the state function y=(sinat) ()* e/² + (cosat) (32/C) 1/4 2 1/4 e-x²/² е πρ >-x2/c2 xe where a is a constant and c = 2.000 Å. If the particle's position is measured at t = 0, estimate the probability that the result will lie between 2.000 Å and 2.001 Å.
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- 2. I don't exactly understand what this question is trying to do or ask or how to even solve it. What does the Gcalc, Gtable, Qcalc and Qtable even mean in this context?Can "conventional chemistry" physical chemistry, such as study of kinetics, thermodyanamics, spectroscopy and electrochemistry, be regarded as a kind of computational chemistry.Use eqn 14D.4 to deduce expressions for (a) the root-mean-square separation of the ends of the chain, (b) the mean separation of the ends, and (c) their most probable separation. Evaluate these three quantities for a fully flexible chain with N = 4000 and l = 154 pm.