Electronic StateΧ(ΙΣ)V/cm-1Vex/cm¹B./cm-1А (П1)384.29212.31.5012.390.11410.0843D./cm-14.03×10-8re/Å2.2095.4×10-82.6923A. What is the probability of a molecule being in the (v = 0, J = 10) level in the X electronic state at 300K?B. In the v = 0 level, which rotational level has the highest occupation probability (Jmp) at 300 K?C. Consider the (v" = 0 → v' = 1) vibrational transition in the X state of 135 Cl. Using Jmax from part (b),calculate the temperature (in Kelvin) at which the R(10) rovibrational line is three times more intensethan the R(Jmax) rovibrational line.D. The transition wavelength of the R(24) line in the X (v" = 0)→A (v' = 25) vibronic band is ex = 574.90nm. What is the X-A electronic energy offset, Tel (cm¯¹ units)?

I can't access the specific image you sent, but based on your description of the circuit being an…

Answered: Electronic State Χ(ΙΣ) V/cm-1 Vex/cm¹…

Fundamentals Of Analytical Chemistry

9th Edition

ISBN:9781285640686

Author:Skoog

Publisher:Skoog

Chapter27: Molecular Fluorescence Spectroscopy

Section: Chapter Questions

Problem 27.6QAP

See similar textbooks

Similar questions

Would the light from fireflies be considered an example of a fluorescence or a phosphorescence process?
Consider a diatomic molecule with B level compared to the J = 0 levels. = 2.74 cm. Calculate the relative population of the J = 5
What are differences between n→π* and π →π* bonding electron transition in Fluorescence? Please answer shorty at your own words. Answer should be to the point.
The moment of inertial of 12 C-16 O is I = 1.454 × 10°46 kg*m². The molecule also has a force constant for the C-O bond of 1920N*m. Take the atomic masses of 12 C to be 12.00aμ and 160 to be 16.00aµμ and the conversion factor from 16 atomic mass unit to kg to be 1, 66054 x 1027 kμ. a) Calculate the bond length for the 12 C-1 O molecule b) Calculate a the reduced mass for the 12 C-16 O molecule c) Calculate the vibrational frequency of 12 C-160 d) Calculate the zero point vibrational energy of this molecule e) Calculate the moment of inertia for the molecule f) Calculate the rotational energy of the J = 1 and J = 2 energy levels
Calculate the linear momentum of photons of wavelength 350nm. At what speed would a H2 molecule need to travel for it to have the same linear momentum? Pphoton =(mv) H₂ (zamu)(1.66 x 10-27 kg/amu) = mH₂kg Kg
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.
A two-level system is in a quantum state = α₁₁ + a22, which can be represented by the vector a = {a1, a2}. We are looking for the conditions under which is eigenstate of the operator c., defined below. 1) In the expression c.ỗ, c is a vector with components {Cr, Cy, Cz} ( C; are real numbers) and ỗ is a vector with components {σx, σy,σz} (σ¿ are 2 × 2 matrices). This means that the operator c. can also be represented by a 2 × 2 matrix. Write the matrix of the operator c. knowing that 0 0x = = (₁ }) = ( 5 ) . Oy σz= 0 (6-99) 1 0 1 0 2) In matrix form, the eigenvalue equation is AX AX, where A is the matrix of the operator of interest, X the column matrix representing the eigenvector and the corresponding eigenvalue. Write the eigenvalue equa- tion that needs to be verified for the quantum state to be an eigenvector of the operator c.. = 3) Note that AX = XX ⇒ (A - I)X 0, where I is the identity matrix. (AAI)X=0 is true if and only if det(A - I) = 0. Solve this equation for the operator…
16.2 Consider 1.00 x 1022 4He atoms in a box of dimensions 1.0 cm x 1.0 cm x 1.0 cm. Calculate the occupancy of the first excited level at 1.0 mK, 2.0 K, and 4.0 K. Do the same for ³He. What conclusions might you draw from the results of your calculations?
16. Consider the probability distribution p(x) = ax", 0 ≤ x ≤ 1 for a positive integer n. A. Derive an expression for the constant a, to normalize p(x). B. Compute the average (x) as a function of n. C. Compute σ2 = (x²) - (x)², the variance of x, as a function of n.
4. Measurement momentum yield (A) +1 ħ. (C) 0 ħ. of the z component of angular for an electron in the 2px state will (B) (D) -1 ħ. ±1 h.
7E.3 Before solving the problem please also give a brief explanation of the concept or associated equation(s) and variables.
Determine the 1ndices for a,b,c,d

SEE MORE QUESTIONS

Recommended textbooks for you

Fundamentals Of Analytical Chemistry

Chemistry

ISBN:

9781285640686

Author:

Skoog

Publisher:

Cengage

Physical Chemistry

Chemistry

ISBN:

9781133958437

Author:

Ball, David W. (david Warren), BAER, Tomas

Publisher:

Wadsworth Cengage Learning,

Fundamentals Of Analytical Chemistry

Chemistry

ISBN:

9781285640686

Author:

Skoog

Publisher:

Cengage

Physical Chemistry

Chemistry

ISBN:

9781133958437

Author:

Ball, David W. (david Warren), BAER, Tomas

Publisher:

Wadsworth Cengage Learning,

SEE MORE TEXTBOOKS