The problem can be solved using the concept of averages. Here are the steps:

1. The batsman has increased his average by 3 runs after the 17th inning. This means that he has scored 3 runs more than his previous average in each of the 17 innings. So, the total runs scored more than his previous average = 3 * 17 = 51 runs.

2. In the 17th inning, the batsman scored 87 runs. Out of these 87 runs, 51 runs were the 'extra' runs that he scored to increase his average. So, the remaining runs = 87 - 51 = 36 runs. These 36 runs are the batsman's previous average.

3. Since the average increased by 3, the new average after the 17th inning = previous average + 3 = 36 + 3 = 39 runs.

So, the batsman's average after the 17th inning is 39 runs. Therefore, the correct option is 39.

Question

The problem can be solved using the concept of averages. Here are the steps:

1. The batsman has increased his average by 3 runs after the 17th inning. This means that he has scored 3 runs more than his previous average in each of the 17 innings. So, the total runs scored more than his previous average = 3 * 17 = 51 runs.

2. In the 17th inning, the batsman scored 87 runs. Out of these 87 runs, 51 runs were the 'extra' runs that he scored to increase his average. So, the remaining runs = 87 - 51 = 36 runs. These 36 runs are the batsman's previous average.

3. Since the average increased by 3, the new average after the 17th inning = previous average + 3 = 36 + 3 = 39 runs.

So, the batsman's average after the 17th inning is 39 runs. Therefore, the correct option is 39.

Knowee AI · Accepted Answer

The problem can be solved using the concept of averages. Here are the steps:

1. The batsman has increased his average by 3 runs after the 17th inning. This means that he has scored 3 runs more than his previous average in each of the 17 innings. So, the total runs scored more than his previous average = 3 * 17 = 51 runs.

2. In the 17th inning, the batsman scored 87 runs. Out of these 87 runs, 51 runs were the 'extra' runs that he scored to increase his average. So, the remaining runs = 87 - 51 = 36 runs. These 36 runs are the batsman's previous average.

3. Since the average increased by 3, the new average after the 17th inning = previous average + 3 = 36 + 3 = 39 runs.

So, the batsman's average after the 17th inning is 39 runs. Therefore, the correct option is 39.

A batsman makes a score of 87 runs in the 17th inning and thus increases his averages by 3. What is his average after 17th inning?Options :394251none

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