Some enzymes are named after the reaction, where they are used. What name is given to the class of enzymes whi

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Q. Some enzymes are named after the reaction, where they are used. What name is given to the class of enzymes which catalyse the oxidation of one substrate with simultaneous reduction of another substrate?

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Concept understanding — De Broglie Wavelength

De Broglie Wavelength: When Particles Start Acting Like Waves

Imagine you're holding a cricket ball. You know exactly where it is, and if you throw it, you can predict its path. That's a particle — localised, definite, following Newton's laws. Now think of light. You can't "hold" a beam of light; it spreads out, bends around corners, creates interference patterns. That's a wave — spread out, not localised.

For centuries, physics kept these two worlds separate. Particles were particles. Waves were waves. Never the twain shall meet.

Then came a young French physicist, Louis de Broglie, in 1924. He asked a question that seemed almost absurd: If light — which we thought was a wave — can behave like a particle (the photoelectric effect), then why can't a particle — say, an electron — behave like a wave?

That question turned physics upside down.

The Core Idea

De Broglie proposed that every moving particle has a wave associated with it. The wavelength of that wave depends on the particle's momentum. The faster or heavier the particle, the shorter the wavelength.

\lambda = \frac{h}{p} = \frac{h}{mv}

This is not a mathematical trick. It's a physical reality. An electron moving through a crystal actually behaves like a wave of this wavelength — it can diffract, interfere, and form patterns just like light does.

Why You Don't See It in Daily Life

Here's the crucial point: the de Broglie wavelength is incredibly tiny for everyday objects.

Take a cricket ball of mass 0.16 kg moving at 30 m/s. Its de Broglie wavelength is:

\lambda = \frac{6.626 \times 10^{-34}}{0.16 \times 30} \approx 1.38 \times 10^{-34} \ \text{m}

That's about a hundred trillion trillion times smaller than the nucleus of an atom. No experiment can detect such a wave — it's effectively zero for all practical purposes.

Now take an electron (mass $9.1 \times 10^{-31}$ kg) accelerated through 100 volts. Its speed is about $5.9 \times 10^6$ m/s. Its de Broglie wavelength:

\lambda = \frac{6.626 \times 10^{-34}}{9.1 \times 10^{-31} \times 5.9 \times 10^6} \approx 1.23 \times 10^{-10} \ \text{m}

That's about 0.12 nanometres — comparable to the spacing between atoms in a crystal. This is measurable. And indeed, in 1927, Davisson and Germer fired electrons at a nickel crystal and observed diffraction — the unmistakable signature of a wave.

Note

The de Broglie wavelength is only observable when it is comparable to the size of objects the particle interacts with. For macroscopic objects, it's far too small to matter. For subatomic particles, it's the key to understanding their behaviour.

What This Means Physically

The wave is not a physical wave in space like a water wave. It's a probability wave — its amplitude at any point tells you the probability of finding the particle there. Where the wave amplitude is large, you're likely to find the particle; where it's zero, you won't.

This wave-particle duality is not a compromise. It's the actual nature of reality. An electron is neither a pure particle nor a pure wave — it's something that shows particle-like behaviour in some experiments (like hitting a screen at a point) and wave-like behaviour in others (like passing through two slits and interfering with itself). …

Why this formula?

De Broglie Wavelength: Why the Formula Holds

Let's build this from the ground up — understanding why matter has a wavelength, not just memorizing $\lambda = \frac{h}{p}$ .

The Core Insight: Nature's Symmetry

Before de Broglie, physics had two separate worlds:

Light — showed wave behaviour (diffraction, interference) but also particle behaviour (photoelectric effect)
Matter — showed particle behaviour (momentum, collisions) but no wave behaviour yet

De Broglie asked a daring question in his 1924 PhD thesis:

If light (a wave) can behave like a particle, why can't a particle (like an electron) behave like a wave?

Nature should be symmetric — what applies to one should apply to the other.

Step 1: Start with Light (What We Already Knew)

For a photon, Einstein had given us two key relations:

Energy: $E = hf$ (Planck's relation)
Momentum: $p = \frac{h}{\lambda}$ (from $E = pc$ for light, combined with $c = f\lambda$ )

So for light:

\lambda = \frac{h}{p}

This was experimentally verified for photons.

Step 2: De Broglie's Bold Hypothesis

De Broglie said: This relation is not special to light. It is universal.

For any particle with momentum $p$ :

\boxed{\lambda = \frac{h}{p}}

Where:

$\lambda$ = de Broglie wavelength
$h$ = Planck's constant ( $6.626 \times 10^{-34} \text{ J·s}$ )
$p$ = momentum of the particle

Step 3: Why Momentum and Not Velocity?

This is crucial. The formula uses momentum ( $p = mv$ ), not just velocity.

For a non-relativistic particle (slow compared to light):

\lambda = \frac{h}{mv}

For a relativistic particle (like an electron at high speed):

p = \gamma mv \quad \text{where} \quad \gamma = \frac{1}{\sqrt{1 - v^2/c^2}}

\lambda = \frac{h}{\gamma mv}

Why momentum? Because momentum is the more fundamental quantity — it's conserved, it's frame-independent in a deeper sense, and it connects directly to the wave's phase.

Step 4: The Deeper Reasoning — Wave-Particle Duality

De Broglie didn't just guess. He reasoned:

Every moving particle has an associated wave — called the "matter wave" or "pilot wave"
The frequency of this wave comes from energy: $f = \frac{E}{h}$
The wavelength comes from momentum: $\lambda = \frac{h}{p}$

These two relations are linked by the phase velocity of the wave:

v_{\text{phase}} = f\lambda = \frac{E}{h} \cdot \frac{h}{p} = \frac{E}{p}

For a free particle with kinetic energy $E = \frac{p^2}{2m}$ :

v_{\text{phase}} = \frac{p}{2m} = \frac{v}{2}

This is half the particle's speed — a strange but mathematically consistent result.

Step 5: Experimental Confirmation (Why We Believe It)

De Broglie's idea was confirmed when electrons showed wave behaviour: …

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The class of enzymes that catalyse the oxidation of one substrate while simultaneously reducing another is called oxidoreductases. This is the key concept: they transfer electrons (or hydrogen atoms) between two molecules, coupling oxidation and reduction in a single reaction.

Enzymes are biological catalysts, and their naming often reflects the reaction they speed up. When you see a reaction where one molecule loses electrons (gets oxidised) and another gains those electrons (gets reduced), you are looking at a redox reaction. The enzyme that makes this happen must handle both halves of the electron transfer.

The logic is straightforward: the name of the enzyme class comes directly from the type of reaction it catalyses. Since the reaction involves both oxidation and reduction, the name combines these two ideas.

Identify the reaction type. The question describes a reaction where one substrate is oxidised and another is simultaneously reduced. This is a redox reaction (reduction-oxidation). In such a reaction, electrons (or hydrogen atoms) are transferred from the donor (which gets oxidised) to the acceptor (which gets reduced).
Match the reaction to the enzyme class. The International Union of Biochemistry and Molecular Biology (IUBMB) classifies enzymes into six major classes based on the reaction they catalyse. The class that handles all redox reactions is Class 1: Oxidoreductases. …

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Here is the breakdown of the common mistakes students make on this specific concept, along with how to avoid them.

The Core Concept: Enzyme Classification & Oxidoreductases

The question asks for the class of enzymes that catalyze oxidation-reduction (redox) reactions where one substrate is oxidized (loses electrons/H) and another is reduced (gains electrons/H).

The correct answer is Oxidoreductases.

Common Mistake #1: Confusing the Class with a Sub-class

The Mistake: Students often answer with a specific type of oxidoreductase (like Dehydrogenase, Oxidase, or Reductase) instead of the broad Class name.
- Why it happens: The question mentions "oxidation" and "reduction," so students jump to the most familiar term (e.g., "dehydrogenase" for removing hydrogen).
How to Avoid It:
- Remember the Hierarchy: The IUBMB (International Union of Biochemistry and Molecular Biology) classifies enzymes into 6 main classes. The class is the broadest category.
- Memorize the 6 Classes:
  1. Oxidoreductases (Redox reactions)
  2. Transferases (Transfer functional groups)
  3. Hydrolases (Hydrolysis)
  4. Lyases (Addition/removal of groups without hydrolysis)
  5. Isomerases (Isomerization)
  6. Ligases (Joining two molecules using ATP)
- Key Distinction: The question asks for the class. "Dehydrogenase" is a sub-class within Oxidoreductases. Always read if the question asks for "class," "sub-class," or "type."

Common Mistake #2: Confusing Oxidoreductases with Transferases

The Mistake: Students answer Transferases because they see the phrase "transfer of electrons" or "transfer of hydrogen" and think of it as a group transfer.
How to Avoid It:
- Understand the Definition: Transferases transfer functional groups (e.g., methyl, amino, phosphate groups) from one molecule to another. They do not involve a change in oxidation state.
- The Redox Rule: If the reaction involves a change in the oxidation number of atoms (gain/loss of electrons or hydrogen atoms), it is always an Oxidoreductase, not a Transferase.
- Example: The transfer of a phosphate group from ATP to glucose (catalyzed by Hexokinase) is a Transferase. The removal of hydrogen from lactate to form pyruvate (catalyzed by Lactate Dehydrogenase) is an Oxidoreductase.

Common Mistake #3: Forgetting the "Simultaneous" Nature

The Mistake: Students answer Oxidase or Oxygenase, thinking only of oxidation.
Why it happens: The question explicitly says "oxidation of one substrate with simultaneous reduction of another substrate." Students focus only on the "oxidation" part.
How to Avoid It:
- The "Coupling" Rule: In biology, oxidation and reduction are always coupled. You cannot have one without the other. …

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Same / Similar Concept — real previous-year questions on the same or a closely similar concept, not this exact question.

KEAM 2026Set eng-2026-04174 marksMCQ
$\lambda_e$
›Reveal solutionSolution

For equal kinetic energy the de Broglie wavelength varies as $1/\sqrt{m}$ ; the lighter electron has the longer wavelength.

The de Broglie wavelength in terms of kinetic energy $K$ :
$\lambda = \frac{h}{p} = \frac{h}{\sqrt{2mK}}.$
With the same $K$ for both particles, $\lambda \propto \dfrac{1}{\sqrt{m}}$ . Since $m_e \ll m_p$ (proton is $\approx 1836$ times heavier): …
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KEAM 2026Set pha-2026-0418F4 marksMCQ
$Q. The wavelength of a fast moving particle (λ) is related to its momentum (p) and Planck's constant$
(h) as (A) $\lambda = hp$ (B) $\lambda = h^{2} / p$ (C) $\lambda = h / p$ (D) $\lambda = p^{2} / h$ (E) $\lambda = h / p^{2}$
›Reveal solutionSolution

The de Broglie wavelength is $\lambda=h/p$ .

Reasoning

de Broglie proposed that a moving particle has an associated wavelength

$\lambda=\frac{h}{p}=\frac{h}{mv},$ …
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KEAM 2026Set pha-2026-0418F4 marksMCQ
$Q. If the de Broglie wavelengths of proton p and alpha particle α are same, then (A) both have same momentum (B) both have same energy (C) momentum of p is twice that of α (D) momentum of α is twice that of p (E) energy of p is twice that of α$
›Reveal solutionSolution

$\lambda = h/p$ ; same de Broglie wavelength $\Rightarrow$ same momentum. …

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KEAM 2025Set eng-2025-04254 marksMCQ
$m$
›Reveal solutionSolution

The de Broglie wavelength in terms of kinetic energy is $\lambda=h/\sqrt{2mK}$ ; substituting $K=2E$ gives $h/(2\sqrt{mE})$ .

Momentum related to kinetic energy: $p=\sqrt{2mK}$ . Here $K=2E$ , so …
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KEAM 2025Set eng-2025-04264 marksMCQ
$\lambda$
›Reveal solutionSolution

The de Broglie wavelength of an accelerated electron varies as $1/\sqrt{V}$ ; reducing $V$ from 480 V to 120 V (factor 4) doubles the wavelength.

An electron accelerated through potential $V$ has de Broglie wavelength
$\lambda = \frac{h}{\sqrt{2meV}} \propto \frac{1}{\sqrt{V}}$
Taking the ratio for the two potentials: …
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KEAM 2024Set eng-2024-06084 marksMCQ
$\lambda_p$
›Reveal solutionSolution

A photon's energy varies as $1/\lambda_0$ , while a proton's kinetic energy varies as $1/\lambda_p^{2}$ . Equal energies force $\lambda_0\propto\lambda_p^{2}$ .

For the photon, energy and wavelength are related by
$E=\frac{hc}{\lambda_0}\ \Rightarrow\ E\propto\frac{1}{\lambda_0}.$
For the (non-relativistic) proton, the de Broglie wavelength is $\lambda_p=\frac{h}{p}$ , and its kinetic energy is …
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KEAM 2024Set pha-2024-06104 marksMCQ
$Q. If the speed of a moving particle is decreased by 1%, the de Broglie wavelength of the wave associated with it (A) decreases by 1% (B) increases by 1% (C) decreases by 2% (D) increases by 2% (E) decreases by 5%$
›Reveal solutionSolution

de Broglie wavelength is inversely proportional to speed.

The de Broglie wavelength is

$\lambda = \frac{h}{mv}\;\Rightarrow\; \lambda \propto \frac{1}{v}.$ …
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KEAM 2021Set eng-2021-P1-A14 marksMCQ
$\alpha$
›Reveal solutionSolution
The de-Broglie wavelength ratio $\lambda_\alpha:\lambda_p$ is $2:1$ .

Concept and Intuition

The de-Broglie wavelength is inversely proportional to momentum, $\lambda=h/p$ . Halving the momentum doubles the wavelength.

Step-by-Step Solution

$\dfrac{\lambda_\alpha}{\lambda_p}=\dfrac{h/p_\alpha}{h/p_p}=\dfrac{p_p}{p_\alpha}$ .

Given $p_\alpha=\dfrac{p_p}{2}$ . …
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Q.Some enzymes are named after the reaction, where they are used. What name is given to the class of enzymes which catalyse the oxidation of one substrate with simultaneous reduction of another substrate?

Concept understanding — De Broglie Wavelength

De Broglie Wavelength: When Particles Start Acting Like Waves

The Core Idea

Why You Don't See It in Daily Life

What This Means Physically

Why this formula?

De Broglie Wavelength: Why the Formula Holds

The Core Insight: Nature's Symmetry

Step 1: Start with Light (What We Already Knew)

Step 2: De Broglie's Bold Hypothesis

Step 3: Why Momentum and Not Velocity?

Step 4: The Deeper Reasoning — Wave-Particle Duality

Step 5: Experimental Confirmation (Why We Believe It)

Concept: Enzyme Classification by Reaction Type

Method: IUBMB Enzyme Classification System

The Core Concept: Enzyme Classification & Oxidoreductases

Common Mistake #1: Confusing the Class with a Sub-class

Common Mistake #2: Confusing Oxidoreductases with Transferases

Common Mistake #3: Forgetting the "Simultaneous" Nature

Concept and Intuition

Step-by-Step Solution

Q.Some enzymes are named after the reaction, where they are used. What name is given to the class of enzymes which catalyse the oxidation of one substrate with simultaneous reduction of another substrate?

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