Tessa and Vanessa have agreed to meet at a caf between 16 and 17 o'clock. The arrival

Tessa and Vanessa have agreed to meet at a café between 16 and 17 o'clock. The arrival times of Tessa and Vanessa are \(X\) and \(Y\), respectively. The random vector \((X, Y)\) is assumed to have a uniform distribution over the square

\[B=\{(x, y) ; 16 \leq x \leq 17,16 \leq y \leq 17\}\]

Who comes first will wait for 40 minutes and then leave.

What is the probability that Tessa and Vanessa will miss each other?

Transcribed Image Text:

60 y 40 0 40 x 60