\(\frac{E_e}{E_{\text{ph}}} = \frac{2c}{v}\)
\(\frac{E_e}{E_{\text{ph}}} = \frac{v}{2c}\)
\(\frac{p_e}{p_{\text{ph}}} = \frac{2c}{v}\)
\(\frac{p_e}{p_{\text{ph}}} = \frac{v}{2c}\)
\(\lambda_e = \lambda_{\text{ph}}\)
\(⇒\) \(\frac{h}{p_e} = \frac{hc}{E_{\text{ph}}}\)
\(⇒\) \(E_{\text{ph}} = p_e \cdot c = 2E_e \left(\frac{c}{v}\right)\)
\(⇒\) \(\frac{E_e}{E_{\text{ph}}} = \frac{v}{2c}\)
So, Option (B)
If \( \lambda \) and \( K \) are de Broglie wavelength and kinetic energy, respectively, of a particle with constant mass. The correct graphical representation for the particle will be:
Let \( \alpha = \dfrac{-1 + i\sqrt{3}}{2} \) and \( \beta = \dfrac{-1 - i\sqrt{3}}{2} \), where \( i = \sqrt{-1} \). If
\[ (7 - 7\alpha + 9\beta)^{20} + (9 + 7\alpha - 7\beta)^{20} + (-7 + 9\alpha + 7\beta)^{20} + (14 + 7\alpha + 7\beta)^{20} = m^{10}, \] then the value of \( m \) is ___________.
The electron transport chain or system is the sequence of electron carriers, enzymes, and cytochrome that passes electrons from one to another through the redox reaction. It is electron transport-linked phosphorylation.
It contains flavin nucleotides (FAD), nicotinamide adenine dinucleotide (NAD), coenzyme Q, and cytochromes localized in F1 particles of mitochondria. It occurs in the inner mitochondrial membrane along with cristae.
In this process five (5) complexes are involved namely, I- NADH-UQ reductase, II- Succinate-UQ reductase, III- UQH2 -cytochrome C reductase, IV- Cytochrome C oxidase, and V is connected with F0−F1 particles.
In this process, NAD and FAD are minimized.
Steps: