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Question

In the first 10 overs of a cricket game, the run rate was 4.8. What should be the run rate in the remaining 40 overs to reach the target of 348 runs?

This question was previously asked in
SSC Selection Post 2020 Graduation Level Question Paper (14 Dec, 2020) (Shift 3)
The correct answer is
7.5

Cricket Run Rate Calculation for Target Score

This problem involves calculating the required run rate in the remaining overs of a cricket game to achieve a specific target score. We are given the run rate for the initial overs and the total target runs.

Understanding the Initial Situation

  • The game has progressed through the first 10 overs.
  • The run rate during these first 10 overs was 4.8 runs per over.
  • The total target score to be achieved is 348 runs.
  • There are 40 overs remaining in the game.

Calculation Steps

To find the required run rate for the remaining 40 overs, we need to follow these steps:

Step 1: Calculate Runs Scored in the First 10 Overs

The runs scored are the product of the number of overs played and the run rate during those overs. Using the formula: $$ \text{Runs Scored} = \text{Overs} \times \text{Run Rate} $$ Plugging in the values: $$ \text{Runs Scored} = 10 \text{ overs} \times 4.8 \text{ runs/over} $$ $$ \text{Runs Scored} = 48 \text{ runs} $$ So, 48 runs were scored in the first 10 overs.

Step 2: Calculate Remaining Runs Needed

Next, we determine how many more runs are needed to reach the target score. Using the formula: $$ \text{Runs Needed} = \text{Target Score} - \text{Runs Scored} $$ Plugging in the values: $$ \text{Runs Needed} = 348 \text{ runs} - 48 \text{ runs} $$ $$ \text{Runs Needed} = 300 \text{ runs} $$ Therefore, 300 runs need to be scored in the remaining overs.

Step 3: Calculate Required Run Rate for Remaining Overs

Finally, we calculate the run rate required over the remaining 40 overs to score the needed 300 runs. Using the formula: $$ \text{Required Run Rate} = \frac{\text{Runs Needed}}{\text{Overs Remaining}} $$ Plugging in the values: $$ \text{Required Run Rate} = \frac{300 \text{ runs}}{40 \text{ overs}} $$ $$ \text{Required Run Rate} = \frac{30}{4} \text{ runs/over} $$ $$ \text{Required Run Rate} = 7.5 \text{ runs/over} $$ The team needs to maintain a run rate of 7.5 in the remaining 40 overs to reach the target score of 348.

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