red by these four players. $$\newline$$

Only one goal was scored in every even numbered match.
Harita scored more goals than Bimla.
The highest goal scorer scored goals in exactly 3 matches including Match 4 and Match 8.
Bimla scored a goal in Match 1 and one each in three other consecutive matches.
An equal number of goals were scored in Match 3 and Match 7, which was different from the number of goals scored in either Match 1 or Match 5.
The match in which the highest number of goals was scored was unique and it was not Match 5.

1d:T4e4,—-- $\newline$ | | A | B | H | S |Total (2) | $\newline$ |----------|----- |-----|-----|-----|-----| $\newline$ | M1 | - | 1 | 3 | - | $4$ | $\newline$ | M2 | | - | - | | $ 1 $ | $\newline$ | M3 | | - | - | | $1$ | $\newline$ | M4 | - | - | 1 | - | $1$ | $\newline$ | M5 | | 1 | - | | $2$ | $\newline$ | M6 | - | 1 | - | - | $ 1 $ | $\newline$ | M7 | - | 1 | - | - | $1$ | $\newline$ | M8 | - | - | 1 | - | $ 1 $ | $\newline$ | Total (1)| $1/2$ | $4$ | $5$ | $2/1$ | $12$ | $$\newline$$ Statement 1 : Total 3 vacant spaces are available where a total of 3 goals are to be scored. $$\newline$$ Now, the combination of Amla and Sarita goals is 2 or 1. $\newline$ Therefore, if Amla scores a goal then Sarita cannot score a goal and if Sarita scores a goal then Amla cannot.So, this is true. $$\newline$$ Statement 2: Harita's goals have already been scored as she is the highest goal scorer and the places where Harita is not scoring goal are the places where Sarita would score the goal. $\newline$ Hence, this statement is also true. $\newline$ Therefore both the statements are true : Option 31e:T22c0,

CAT (DILR) PYQs

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