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Q6(ii):
A bag contains lemon flavoured candies only. Malini takes out one candy without looking into the bag. What is the probability that she takes out (ii) a lemon flavoured candy?

Solution :

Given: A bag contains only lemon-flavoured candies. Malini takes out one candy from the bag without looking.

To Find: The probability that the candy taken out is a lemon-flavoured candy.

Step 1: Defining the Sample Space and Event

Let the total number of candies in the bag be $n$. Since the bag contains only lemon-flavoured candies, the number of lemon-flavoured candies in the bag is also $n$.

Let $E$ be the event of taking out a lemon-flavoured candy.

Step 2: Applying the Probability Formula

The theoretical probability of an event $E$, denoted by $P(E)$, is defined by the ratio of the number of favourable outcomes to the total number of possible outcomes:

$P(E) = \frac{\text{Number of favourable outcomes}}{\text{Total number of possible outcomes}}$

Step 3: Calculating the Probability

In this scenario:

  • The number of favourable outcomes (taking out a lemon-flavoured candy) = $n$
  • The total number of possible outcomes (total candies in the bag) = $n$

Substituting these values into the formula:

$P(E) = \frac{n}{n}$

$P(E) = 1$

Step 4: Theoretical Justification

[Since the event of picking a lemon-flavoured candy is a sure event or certain event because the bag contains no other types of candies, the probability must be 1.]

Final Answer: The probability that she takes out a lemon-flavoured candy is 1.


More Questions from Class 10 Mathematics Probability EXERCISE 14.1


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