
Method 1: Using random numbers from the Standard Uniform Table 4.2.
Each value of p
i
is used as the entry point into the standard normal table to find the corresponding
approximate value of s
i
. Once s
i
is found, the realizations of L can be obtained by using the relation
L
i
= µ
L
i
+ σ
L
i
s
i
. The values are tabulated next.
Sample Realizations of L
p
i
s
i
L
i
= µ
L
i
+ σ
L
i
s
i
0.32111 −0.67 24.933
0.31008 −0.65 24.935
0.14649 −1.11 24.889
0.7925 0.73 25.073
0.99164 2.11 25.211
0.62948 3.01 25.301
0.55292 0.11 25.011
0.8825 1.11 25.111
0.70974 0.44 25.044
0.12102 −1.21 24.879
Once both R
i
and L
i
are found, the realizations of mean and variance are found using
V
i
= R
i
−2500L
i
lb,
M
i
=