What is the difference between the average runs of top two openers in terms of \(\textit{highest runs}\), if matches having 0's were ignored?

When an average is asked "ignoring 0's", divide total runs by the number of innings \(\textit{with positive scores}\) (\(= \text{matches} - \text{ducks}\)), not by 20.
Step 1: Identify the top two openers by \(\textit{highest runs.}\)
From the table: Highest runs — A: \(141\), B: \(130\), D: \(94\), E: \(85\), C: \(52\).
Thus the top two are A and B.
Step 2: Compute their averages ignoring ducks (0's).
A: Total \(= 994\), 0's \(=1\) \(\Rightarrow\) innings counted \(=20-1=19\).
Average(A) \(= \dfrac{994}{19} = 52.3158\ldots\).
B: Total \(= 751\), 0's \(=2\) \(\Rightarrow\) innings counted \(=20-2=18\).
Average(B) \(= \dfrac{751}{18} = 41.7222\ldots\).
Step 3: Take the difference.
Difference \(= 52.3158 - 41.7222 = 10.5936\approx 10.6\).
This value is not among the options given.
Step 4: Conclude.
\(\boxed{\text{None of these}}\).
If matches having zero runs and the one with highest runs is ignored, what will be the average runs for opener C?

By how much does the difference between the two highest total runs differ from the difference between the two lowest total runs?

Which of the given pairs of openers have ratio \(5:2\) in their highest runs?

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The amount of Beta rays in 10 minutes of the sun's rays is how many times the amount of IR rays in 3 minutes of the sun's rays?
