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 scoring 58 runs in the 15th inning. This means that the total runs scored in the 15 innings is 3 runs more than 15 times the average of the first 14 innings.

2. Let's denote the average of the first 14 innings as 'x'. Therefore, the total runs scored in the first 14 innings is 14*x.

3. In the 15th inning, the batsman scored 58 runs. So, the total runs scored in 15 innings is 14*x + 58.

4. According to the problem, this total is also equal to 15 times the average of the first 14 innings plus 3. So, we have the equation: 14*x + 58 = 15*(x + 3).

5. Solving this equation for 'x' gives us x = 13. This is the average of the first 14 innings.

6. The average after the 15th inning is 3 more than this, which is 13 + 3 = 16.

So, the average after the 15th inning is 16.

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 scoring 58 runs in the 15th inning. This means that the total runs scored in the 15 innings is 3 runs more than 15 times the average of the first 14 innings.

2. Let's denote the average of the first 14 innings as 'x'. Therefore, the total runs scored in the first 14 innings is 14*x.

3. In the 15th inning, the batsman scored 58 runs. So, the total runs scored in 15 innings is 14*x + 58.

4. According to the problem, this total is also equal to 15 times the average of the first 14 innings plus 3. So, we have the equation: 14*x + 58 = 15*(x + 3).

5. Solving this equation for 'x' gives us x = 13. This is the average of the first 14 innings.

6. The average after the 15th inning is 3 more than this, which is 13 + 3 = 16.

So, the average after the 15th inning is 16.

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 scoring 58 runs in the 15th inning. This means that the total runs scored in the 15 innings is 3 runs more than 15 times the average of the first 14 innings.

2. Let's denote the average of the first 14 innings as 'x'. Therefore, the total runs scored in the first 14 innings is 14*x.

3. In the 15th inning, the batsman scored 58 runs. So, the total runs scored in 15 innings is 14*x + 58.

4. According to the problem, this total is also equal to 15 times the average of the first 14 innings plus 3. So, we have the equation: 14*x + 58 = 15*(x + 3).

5. Solving this equation for 'x' gives us x = 13. This is the average of the first 14 innings.

6. The average after the 15th inning is 3 more than this, which is 13 + 3 = 16.

So, the average after the 15th inning is 16.

A batsman makes a score of 58 runs in the 15th innings and thus increases his average by 3 runs. What is the average after 15th inning?Options1410162018

Question

A batsman makes a score of 58 runs in the 15th innings and thus increases his average by 3 runs. What is the average after 15th inning?

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