[Given $: R =8.31 \,J \,K ^{-1} \,mol ^{-1}, \log 1.33=0.1239$ $\ln 10=2.3]$
- A$520$
- B$430$
- C$931$
- ✓$710$
[Given $: R =8.31 \,J \,K ^{-1} \,mol ^{-1}, \log 1.33=0.1239$ $\ln 10=2.3]$
$t =0 \quad\quad1 \,mol$
$t = t\quad \quad(1-0.5) \,mol \quad \quad 0.5 \times 2\,mol$
$\quad\quad\quad\quad=0.5 \,mol \quad\quad\quad 1\, mol$
$k _{ p }=\frac{\left(\frac{1}{1.5} \times 1\right)^{2}}{\left(\frac{0.5}{1.5} \times 1\right)}=\frac{1}{0.75}=\frac{100}{75}$
$=1.33$
$\Delta G ^{0}=- RT \ell nk _{ P }$
$=-8.31 \times 300 \times \ell n (1.33)=-710.45\, J / mol$
$=-710 \,J / mol$.
Generate a complete, print-ready paper with questions like this in minutes — across 16+ boards, with answer keys.
$(A)$ Emit or absorb energy in the form of electromagnetic radiation
$(B)$ Frequency distribution of the emitted radiation depends on temperature
$(C)$ At a given temperature, intensity vs frequency curve passes through a maximum value
$(D)$ The maximum of the intensity vs frequency curve is at a higher frequency at higher temperature compared to that at lower temperature
Statement $(I)$ : A $\pi$ bonding $MO$has lower electron density above and below the inter-nuclear asix.
Statement $(II)$ : The $\pi^*$ antibonding $MO$ has a node between the nucles.In the light of the above statements, choose the most appropriate answer from the options given below:
$(A)$ $(\gamma, n)$ $(B)$ $(p, D)$ $(C)$ $(n, D)$ $(D)$ $(\gamma, p)$