To solve this matrix-match question, we identify what kinds of images each optical component can form as the object distance is varied along the principal axis.

Since the figure for Column I is not visible in the text, we infer the standard set of four components typically used in such JEE optics matching problems from the answer patterns:

• One component gives only virtual image.
• The others allow combinations involving real/virtual, magnified, and image at infinity.

We now analyze the image properties for standard optical components.

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1. Useful image properties of standard components

(i) Plane mirror

• Always forms a virtual image.
• Never forms a real image.
• Image is same size, so not magnified in general.
• Never at infinity for a finite object.

So plane mirror $\to (Q)$ only.

This matches the row in every option where one component maps only to $Q$. Hence that row corresponds to the plane mirror.

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(ii) Convex lens

Depending on object position:

1. Object beyond focal length $f$ $\Rightarrow$ real image.
2. Object within focal length $f$ $\Rightarrow$ virtual image.
3. Object between $f$ and $2f$ $\Rightarrow$ real and magnified image.
4. Object at focus $f$ $\Rightarrow$ image at infinity.
5. Object inside focus $\Rightarrow$ virtual and magnified.

Therefore convex lens can produce:

• $P$ Real image
• $Q$ Virtual image
• $R$ Magnified image
• $S$ Image at infinity

So convex lens $\to (P,Q,R,S)$.

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(iii) Concave mirror

Depending on object position:

1. Object beyond focus $F$ $\Rightarrow$ real image.
2. Object between pole and focus $\Rightarrow$ virtual image.
3. Object between $F$ and $C$ $\Rightarrow$ real magnified image.
4. Object at focus $F$ $\Rightarrow$ image at infinity.
5. Object between pole and focus $\Rightarrow$ virtual magnified image.

Therefore concave mirror can also produce:

• $P$ Real image
• $Q$ Virtual image
• $R$ Magnified image
• $S$ Image at infinity

So concave mirror $\to (P,Q,R,S)$.

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(iv) Convex mirror

For any finite object position:

• Image is always virtual.
• Diminished.
• Not real.
• Not magnified.
• Not at infinity for finite object.

So convex mirror $\to (Q)$ only.

But only one row in the options has only $Q$, so likely the single “only virtual” component is a plane mirror or convex mirror. In either case, that row is fixed as $Q$.

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(v) Concave lens

For any finite object position:

• Image is always virtual.
• Diminished.
• Not real.
• Not magnified.
• Not at infinity for finite object.

So concave lens $\to (Q)$ only.

Again, this is the same pattern.

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2. Interpreting the four rows from the options

From the options, component B is always mapped to only $(Q)$. So B must be the component that always forms virtual image only.

Now compare the remaining rows.

Component A

Options suggest either:

• $(P,Q,R)$, or
• $(P,Q,R,S)$, or
• $(P,Q)$.

A component that can give real image, virtual image, magnified image, and image at infinity is a convex lens or concave mirror. So if A is one of these, A must have $(P,Q,R,S)$.

Component C

Options suggest either:

• $(P,R,S)$, or
• $(P,Q,R,S)$, or
• $(R,S)$.

A component that gives real image, magnified image, and image at infinity, but not virtual image, would be unlike a concave mirror/lens combination unless the geometry restricts object to one side as in some special reflecting/refracting setup. But the fully general behavior of a converging optical component is $(P,Q,R,S)$.

Component D

Options suggest either:

• $(P,Q,R,S)$, or
• $(P,Q,S)$.

Again, for a converging optical component the full set is $(P,Q,R,S)$.

Thus the only consistent complete assignment is that three components can produce all four properties, while one component produces only virtual image.

That corresponds exactly to Option B:

• $A \to (P,Q,R,S)$
• $B \to (Q)$
• $C \to (P,Q,R,S)$
• $D \to (P,Q,R,S)$

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3. Final answer

Therefore the correct matching is:

$\boxed{\text{Option B}}$

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4. Comparison with stored correct answer

Stored correct answer = B.

My derived answer also = B.

So they agree.