(D) Let the cricketer's highest score $= x$ runs.Therefore,the minimum score $= (x - 172)$ runs.Total runs scored in $40$ innings $= 40 \times 50 = 20

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(D) Let the cricketer's highest score $= x$ runs.Therefore,the minimum score $= (x - 172)$ runs.Total runs scored in $40$ innings $= 40 \times 50 = 2000$ runs.Total runs scored in $38$ innings $= 38 \times 48 = 1824$ runs.The sum of the highest and lowest scores is the difference between the total runs of $40$ innings and $38$ innings:$x + (x - 172) = 2000 - 1824$$2x - 172 = 176$$2x = 176 + 172$$2x = 348$$x = 174$Thus,the highest score of the player is $174$ runs.

Competitive Quantitative Aptitude Average Average

Medium

The batting average for $40$ innings of a cricketer is $50$ runs. His highest score exceeds his lowest score by $172$ runs. If these two innings are excluded,the average of the remaining $38$ innings is $48$ runs. The highest score of the player is

A
$165$
B
$170$
C
$172$
D
$174$

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There are two groups $A$ and $B$ of a class,consisting of $42$ and $28$ students,respectively. If the average weight of group $A$ is $25 \, kg$ and that of group $B$ is $40 \, kg$,find the average weight of the whole class.

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The batting average for $40$ innings of a cricketer is $50$ runs. His highest score exceeds his lowest score by $172$ runs. If these two innings are excluded,the average of the remaining $38$ innings is $48$ runs. The highest score of the player is

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$A$ batsman has an average of $30$ runs in his $42$ innings. The difference between his maximum and minimum score is $100$. If these two innings are removed,his average for $40$ innings comes down to $28$. What is his minimum score?

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Of the three numbers,the average of the first and the second is greater than the average of the second and the third by $15$. What is the difference between the first and the third of the three numbers?

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There are two groups $A$ and $B$ of a class,consisting of $42$ and $28$ students,respectively. If the average weight of group $A$ is $25 \, kg$ and that of group $B$ is $40 \, kg$,find the average weight of the whole class.

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