Which of the following is the converse of the statement?
“If Raju secure good marks, then he will get a Pen.”

Options

A. If Raju will not get Pen, then he will not secure good marks.
B. If Raju will get a Pen, then he will secure good marks.
C. If Raju will get a Pen, then he will not secure good marks.
D. If Raju will not get a Pen, then he will secure good marks.

Answer

To determine the converse of the statement "If Raju secures good marks, then he will get a pen," we can follow these steps:

### Step 1: Identify the components of the statement
The original statement can be broken down into two parts:
- **R**: Raju secures good marks.
- **T**: Raju will get a pen.

### Step 2: Understand the structure of the statement
The original statement is in the form of "If R, then T," which can be represented as:
- If R (Raju secures good marks), then T (he will get a pen).

### Step 3: Formulate the converse
The converse of a statement is formed by switching the hypothesis and the conclusion. Therefore, the converse of "If R, then T" is "If T, then R."

### Step 4: Write the converse statement
Applying this to our components, we get:
- If T (Raju will get a pen), then R (he secures good marks).

So, the converse statement is:
- "If Raju gets a pen, then he secures good marks."

### Conclusion
The converse of the statement "If Raju secures good marks, then he will get a pen" is "If Raju gets a pen, then he secures good marks."