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22 votes
22 votes
Please answer as soon as possible as i need the answer fast

Please answer as soon as possible as i need the answer fast-example-1
User Jalal Sordo
by
3.0k points

2 Answers

13 votes
13 votes

Answer:


\sf probability : \bf 0.25

Explanation:

  1. The dimensions of a chess board is (8 × 8)
  2. There are 64 squares on a chess board.
  3. There are 8 black pawns and 8 white pawns.
  4. Total pawns in a chess board: (8 + 8) = 16 pawns on 16 squares.


\sf Probability = (favorable \ outcomes)/(total \ outcomes)


\dashrightarrow \ \sf probability : \ \bf (16)/(64)


\dashrightarrow \ \sf probability : \ \bf (1)/(4) \ \ \approx \ \ 0.25 \ \ (as \ a \ decimal)

User Veverke
by
2.8k points
22 votes
22 votes

Answer:


\sf (1)/(4)

Explanation:


\sf Probability\:of\:an\:event\:occurring = (Number\:of\:ways\:it\:can\:occur)/(Total\:number\:of\:possible\:outcomes)

From inspection of the diagram:

  • Total number of pawns = 16
  • Total number of squares = 64


\implies \textsf{P(landing on a pawn)} \sf = \frac{\textsf{Total number of pawns}}{\textsf{Total number of squares}}


\implies \textsf{P(landing on a pawn)} \sf = (16)/(64)=(1)/(4)

User Kuntau
by
3.2k points