Statement 1: Picking a red ball from a bag containing red ball is not a random experiment.

Statement 2: Random experiment is completely defined when we know all possible outcomes of that experiment but do not know which outcome will occur.

Which of the following options is correct?

1. Both the statements are true.

2. Both the statements are false.

3. Statement 1 is true, and statement 2 is false.

4. Statement 1 is false, and statement 2 is true.

Assertion (A) : A dice is rolled two times the probability of getting an odd number on each dice is $\dfrac{1}{4}$.

Reason (R) : The favourable outcomes are (1, 1), (1, 3), (1, 5), (3, 1), (3, 3), (3, 5), (5, 1), (5, 3) and (5, 6).

1. Both A and R are correct, and R is the correct explanation for A.

2. Both A and R are correct, and R is not the correct explanation for A.

3. A is true, but R is false.

4. A is false, but R is true.

Assertion (A) : When a dice is thrown the event of getting the first whole number is an impossible event.

Reason (R) : The probability of an event always lies between 0 and 1.

1. Both A and R are correct, and R is the correct explanation for A.

2. Both A and R are correct, and R is not the correct explanation for A.

3. A is true, but R is false.

4. A is false, but R is true.

Assertion (A) : A bag contains red, white and blue pencils. The probability of selecting a red pencil is $\dfrac{2}{13}$ and that of selecting a blue pencil is $\dfrac{4}{13}$. Then the probability of selecting a white pencil will be $\dfrac{7}{13}$.

Reason (R) : The probability of all possible outcomes of an experiment must add upto 1.

1. Both A and R are correct, and R is the correct explanation for A.

2. Both A and R are incorrect.

3. A is true, but R is false.

4. A is false, but R is true.