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azimuthal quantum number defines
Five moles of an ideal gas (CV,m = 3R/2) at 240 K and 10 atm (state i) are
compressed adiabatically to 300 K and 20 atm (state f).
(a) Devise a path consisting of two steps, one of which must be an isochoric process, to return to the initial state. Indicate states i and f, and the proposed path on a PV diagram.
(b) Determine q, w, ΔU and ΔH for the proposed path
(c) Deduce if it is possible for the ideal gas to be compressed reversibly and adiabatically from state i to state f.
Calculate the equilibrium constant for the reaction N2(g) + 3H2(g) - 2NH3(g) at 25°c given that ∆G =32.90kjmol-1.
Calculate the potential for the half cell made up of zinc in 0.02M ZnSo4 solution at 298k ,if the Eo is 0.763v.
A solution is prepared by adding 5g of a substance x to 18 gm water. calculate the mass percent of the solute
Calculate q, w, ΔU and ΔH for the reversible adiabatic compression of 0.2 mole
of an ideal gas (diatomic) at 27 C from a volume 1 dm3
to a volume of 0.25
dm3
Calculate the standard emf of a cell that uses Ag/Ag+ and Al/Al3+ half-cell reactions. Write the cell reaction that occurs under standard-state conditions.
0.715 gm of na2co3.xh2o required 20 ml of semi normal hcl solution for complete reaction .find value
Consider the harmonic oscillator model of vibrational motion, with V = ½k(x^2).
(i) Show that ψ = sin(πx / L) is not a valid wavefunction.
(ii) For each of the wavefunctions, ψ = e^-a(x^2) and ψ = xe^-a(x^2), find the value of a, and also the value of the energy (in terms of ħ, k and m). What energy levels do each of these
energies correspond to?
(a) Draw a well-labeled Bom-Haber cycle for the formation of one mole of magnesium oxide (solid) identifying all the standard energy changes involved.
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