Converse of given statement p is, where
P : If an event is sure event then its probability of occurrence is 1.

Options

A. If probability of occurrence of an event is not 1, then it is not same event
B. If probability of occurrence of a n event is 1, then it is sure event
C. If is probability of occurrence of an event is not 1, then iCis sure event
D. If probability of occurrence of an event is 1, then it is not sure

Answer

To find the converse of the given statement P, we will follow these steps:

### Step 1: Identify the original statement
The original statement P is: "If an event is a sure event, then its probability of occurrence is 1."

### Step 2: Break down the statement into two parts
We can denote:
- Statement X: "An event is a sure event."
- Statement Y: "The probability of occurrence of an event is 1."

### Step 3: Understand the structure of the implication
The original statement can be written in the form of an implication:
- X implies Y (X → Y)

### Step 4: Write the converse of the implication
The converse of an implication "X implies Y" is "Y implies X" (Y → X).

### Step 5: Formulate the converse statement
Now, we can write the converse of our original statement:
- "If the probability of occurrence of an event is 1, then the event is a sure event."

### Step 6: Finalize the converse statement
Thus, the converse of the statement P is:
"If the probability of occurrence of an event is 1, then it is a sure event."

### Step 7: Identify the correct option
We can check the options provided to see which one matches our converse statement. According to the video, the correct answer is option B.