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Задача 4. Определить при каком значении параметра C заданная функция f(x) является функцией плотности распределения случайной величины. Найти функцию распределения F (x), M(X), D(X), σ(X) и P (a < X < b). Построить графики функций f(x) и F (x).
4.1f(x) =
4.2f(x) =
4.3f(x) =
4.4f(x) =
4.5f(x) =
4.6f(x) =
4.7f(x) =
4.8f(x) =
4.9f(x) =
4.10f(x) =
{ |
Cex, |
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x 6 0; |
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a = −∞, |
b = −1. |
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0, |
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x > 0. |
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{ |
C |
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x, |
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(0, π]; |
a = −π/2, |
b = π/4. |
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0, sin |
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(0, π]. |
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{ |
C |
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x, |
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( π/2, π/2]; |
a = −π/4 |
b = π. |
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0, cos |
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̸ − |
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{ |
Cx3, |
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(0, 2]; |
a = −1, |
b = 1. |
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0, |
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(0, 2]. |
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̸ |
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{ |
Cx5, |
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(0, 1]; |
a = −1, |
b = 1/3. |
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0, |
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(0, 1]. |
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̸ |
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Cex, |
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x 6 0; |
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{ Ce−x, x > 0. |
b = 2. |
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{ |
Cxe−x, |
x > 0; |
a = −1, |
b = +∞. |
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0, |
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x < 0. |
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{ |
C x |
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2 |
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(2, 3]; |
a = −∞, |
b = 2.5. |
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0,( |
− 2) |
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(2, 3]. |
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{ |
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(1, 2]; |
a = −1, |
b = 3/2. |
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0,− |
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(1, 2]. |
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{ |
C |
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2 x, |
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a = −π/2, |
b = +∞. |
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0, sin |
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4.11f(x) =
4.12f(x) =
4.13f(x) =
{ |
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√ |
C |
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(1, 2]; |
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0,x−1 |
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(1, 2]. |
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0, |
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x 6 3; |
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{ Ce−2(x−3), x > 3. |
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{ |
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x > 3; |
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(x 2)6 |
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x 6 3. |
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4.14 |
f(x) = { |
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x > 2; |
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|x| 6 2. |
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4.15 |
f(x) = { |
C x |
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2 |
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6 < x |
7; |
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− 6) |
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(66, 7]. |
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4.16 |
f(x) = { |
2C cos2 x, |
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< π/2; |
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0, |
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> π/2. |
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4.17 |
f(x) = { |
0.5C cos 2x, |
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x < π/4; |
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0, |
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|x| > π/4. |
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f(x) = { |
Cx4, |
0 < x |
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6; |
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4.18 |
0, |
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x 6 0,6x > 6. |
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4.19 |
f(x) = { |
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C |
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x > 4; |
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x 6 4. |
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f(x) = { |
C |
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4.20 |
0,(2 |
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x 6 0,6x > 2. |
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4.21 |
f(x) = { |
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x > 1; |
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x 6 1. |
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f(x) = { |
C |
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x, |
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π/2; |
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4.22 |
0, sin 2 |
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x 6 0,6x > π/2. |
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f(x) = { |
Ce |
8x, x > 0; |
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4.23 |
0, − |
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a = 0, |
b = 1.5. |
a = −∞, |
b = 4. |
a = −∞, |
b = 4. |
a = −∞, |
b = 1. |
a = −∞, |
b = 6.5. |
a = 0, |
b = π/4. |
a = −∞, |
b = 0. |
a = 5, |
b = 12. |
a = −∞, |
b = 5. |
a = −7, |
b = 7. |
a = −2, |
b = 2. |
a = −2, |
b = π/6. |
a = 1, |
b = 8. |
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4.24f(x) =
4.25f(x) =
4.26f(x) =
4.27f(x) =
4.28f(x) =
4.29f(x) =
4.30f(x) =
{
√xC−1 , 1 < x < 2; 0, x 6 1, x > 2.
{
xC6 , x > 1; 0, x 6 1.
{
C, 0 < x 6 10; 0, x 6 0, x > 10.
{
Cx, 0 < x < 1; 0, x 6 0, x > 1.
{
xC4 , x < −1; 0, x > −1.
{
xC6 , |x| > 1; 0, |x| 6 1.
{
Cx2, 0 < x < 3; 0, x 6 0, x > 3.
a = 1.5, b = 8.
a = −∞, b = 1.
a = 5, |
b = 15. |
a = −2, b = 0.5.
a = −5, b = +∞.
a = −5, b = 5.
a = 2, b = +∞.
Задача 5. Случайная величина X распределена по нормальному закону с M(X) = m, D(X) = d. Найти P (α < X < β).
5.1 |
m = 1, |
d = 9, |
α = 0, |
β = 2. |
5.2 |
m = 0, |
d = 16, |
α = −1, |
β = 3. |
5.3 |
m = −1, |
d = 4, |
α = −2, |
β = 3. |
5.4 |
m = 2, |
d = 25, |
α = 3, |
β = 5. |
5.5 |
m = 0.5, |
d = 1, |
α = 0, |
β = 1.5. |
5.6 |
m = −2, |
d = 9, |
α = −3, |
β = 0. |
5.7 |
m = 3, |
d = 4, |
α = 2, |
β = 5. |
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5.8 |
m = 1, |
d = 16, |
α = −1, |
β = 2. |
5.9 |
m = 2, |
d = 25, |
α = 0, |
β = 4. |
5.10 |
m = 4, |
d = 1, |
α = 2, |
β = 4.5. |
5.11 |
m = −2, |
d = 9, |
α = −3, |
β = −1. |
5.12 |
m = 0, |
d = 4, |
α = −1, |
β = 1. |
5.13 |
m = 1, |
d = 0.25, |
α = 0, |
β = 1. |
5.14m = −1, d = 0.04, α = −1.5, β = −0.8.
5.15m = −0.5, d = 0.16, α = −0.7, β = −0.2.
5.16 |
m = 0.4, |
d = 0.09, |
α = 0, |
β = 0.6. |
5.17 |
m = 3, |
d = 0.01, |
α = 2, |
β = 3.05. |
5.18 |
m = −2, |
d = 0.04, |
α = −3, |
β = −1.9. |
5.19 |
m = −1, |
d = 0.64, |
α = 0, |
β = −0.9. |
5.20 |
m = 5, |
d = 0.49, |
α = 4, |
β = 5.2. |
5.21 |
m = 3, |
d = 0.16, |
α = 2, |
β = 3.2. |
5.22 |
m = 4, |
d = 4, |
α = 3, |
β = 4.5. |
5.23 |
m = −1, |
d = 0.04, |
α = −1.5, |
β = −0.9. |
5.24 |
m = −2, |
d = 0.16, |
α = −3, |
β = 1.8. |
5.25 |
m = 1, |
d = 4, |
α = 0, |
β = 2.4. |
5.26 |
m = 3, |
d = 0.09, |
α = 2, |
β = 3.1. |
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5.27 |
m = 0.4, |
d = 9, |
α = 0.5, |
β = 5. |
5.28 |
m = 0.7, |
d = 0.09, |
α = 0.6, |
β = 0.9. |
5.29 |
m = 0.8, |
d = 16, |
α = 0.7, |
β = 1. |
5.30 |
m = −0.2, |
d = 25, |
α = 0, |
β = 0.2. |
Задача 6. Даны результаты наблюдений случайной величины X. Разделив интервал значений X на десять равных частей, построить группировку, гистограмму, эмпирическую функцию распределения, найти оценки математического ожидания и дисперсии исследуемой случайной величины. На основе этих построений выдвинуть гипотезу о законе распределения X и на графике гистограммы изобразить выравнивающую кривую. На уровне значимости α = 0.02 по критерию Колмогорова установить согласие или несогласие выдвинутой гипотезы с результатами наблюдений.
6.119.3, 6.3, 23.1, 5.9, 0.4, 0.9, 7.4, 1.6, 21.0, 6.0, 3.8, 3.1, 6.4, 17.1, 3.3, 0.4, 0.5, 19.4, 19.1, 0.6, 2.8, 1.6, 0.2, 16.9, 11.1, 6.4, 5.1, 16.1, 5.1, 10.3, 11.3, 0.8, 9.4, 10.2, 3.0, 0.1, 7.1, 3.9, 8.4, 2.4, 8.7, 15.5, 4.5, 4.7, 20.6, 9.4, 23.5, 17.0, 4.5, 14.9, 8.4, 12.6, 13.6.
6.24.1, 13.3, 1.2, 1.9, 1.8, 1.7, 18.1, 14.3, 21.6, 7.7, 1.2, 0.5, 14.2, 5.6, 26.5, 5.5, 32.5, 6.7, 7.0, 3.0, 11.1, 10.0, 21.9, 9.1, 18.1, 10.6, 16.4, 6.6, 26.7, 31.0, 16.3, 28.5, 3.5, 12.2, 24.9, 4.6, 6.9, 9.0, 34.2, 27.5, 21.5, 0.4, 21.5, 28.9, 21.0, 22.1, 14.1, 8.8, 11.2, 15.6, 20.7, 20.8, 18.0, 9.6, 0.1, 15.7, 4.5, 1.1, 15.6, 9.7, 5.6, 14.8, 1.1, 27.5, 3.9, 11.7.
6.321.1 19.6 15.7 15.6 24.2 12.4 12.1 10.0 9.2 4.9 6.8 8.9 8.3 6.7 5.9 17.7 8.4 19.2
11.512.5 22.9 11.3 13.9 8.5 6.3 23.5 11.1 12.0 16.4. 7.0 14.2 15.3 10.8 10.2
26.520.8 14.6 12.0 8.8 16.4 6.2 10.1 16.6 13.1 21.1 16.7 10.2 20.0 7.1 9.0 13.7
12.724.1 14.8 19.5 5.7
6.45.1, 12.9, 8.9, 14.4, 9.8, 11.8, 24.6, 11.2, 20.0, 7.2, 15.2, 16.8, 15.5, 6.5, 17.0, 12.5, 7.5, 20.3, 17.0, 20.9, 12.7, 20.5, 22.0, 17.0, 8.5, 12.6, 7.0, 27.1, 13.5, 10.7, 15.0, 23.0, 8.7, 15.1, 10.9, 7.5, 14.2, 16.0, 9.0, 11.7, 9.5, 10.3, 7.8, 11.5, 26.7.
65
6.512.0, 14.0, 19.0, 8.5, 6.5, 9.6, 7.6, 16.1, 6.4, 11.9, 15.6, 12.5, 15.6, 20.7, 13.4, 14.0, 11.4, 6.5, 11.4, 11.8, 15.1, 18.9, 10.6, 26.0, 13.2, 10.6, 5.5, 9.9, 6.0, 10.1, 4.3, 21.5, 6.2, 15.5, 14.6, 13.2, 23.8, 22.7, 19.5, 9.3, 9.6, 8.8, 7.8, 14.3, 23.5, 15.2, 7.8, 8.1.
6.613.5, 15.4, 15.5, 15.6, 24.0, 11.5, 30.0, 19.0, 13.8, 16.5, 23.2, 19.1, 18.3, 20.5, 10.2, 15.0, 20.5, 13.1, 19.1, 13.6, 19.9, 7.4, 17.5, 12.1, 29.5, 16.5, 21.3, 23.0, 19.5, 16.6, 8.3, 17.8, 17.6, 21.5, 21.7, 6.5, 19.5, 12.6, 11.0, 10.0, 22.9, 25.0, 21.1, 15.1, 19.7, 16.2, 15.3, 24.0, 14.5, 24.3, 8.4, 24.4, 27.1, 16.5.
6.722.0, 20.9, 24.5, 13.1, 16.8, 16.1, 12.4, 20.5, 23.8, 17.0, 15.0, 21.7, 13.1, 13.4, 22.0, 18.0, 30.5, 18.8, 20.2, 7.1, 21.5, 20.3, 19.5, 15.7, 19.6, 19.5, 12.5, 8.8, 20.2, 17.1, 25.0, 13.6, 18.3, 24.4, 8.8, 19.5, 24.1, 15.9, 23.4, 16.1, 17.0, 14.3, 20.9, 27.0, 10.3, 10.5.
6.89.2, 8.8, 1.5, 2.7, 19.0, 2.3, 0.1, 0.6, 6.3, 11.0, 10.4, 3.2, 15.4, 3.8, 2.1, 3.1, 10.1, 16.2, 0.6, 5.0, 7.1, 9.4, 13.3, 14.5, 12.3, 11.3, 0.2, 8.6, 13.5, 4.6, 4.4, 9.5, 15.5, 14.8, 23.8, 19.1, 17.0, 5.1, 6.1, 8.5, 6.2, 3.0, 5.0, 0.1, 3.7, 20.3, 19.2, 5.8, 21.4, 0.8, 0.3, 3.1, 16.8, 0.5.
6.97.1, 16.2, 22.1, 30.1, 20.3, 15.2, 12.5, 21.0, 17.0, 15.8, 24.2, 10.8, 21.8, 25.1, 13.0, 15.8, 16.2, 21.9, 16.8, 8.8, 27.7, 13.0, 20.3, 14.4, 20.4, 19.6, 13.7, 30.5, 13.6, 18.2, 19.6, 23.5, 16.8, 10.5, 19.6, 22.1, 24.3, 8.9, 18.7, 19.5, 17.2, 25.3, 20.0, 18.1, 21.1, 12.6.
6.1019.9, 11.8, 15.2, 20.4, 13.1, 13.8, 27.0, 20.4, 11.8, 25.0, 23.5, 19.5, 17.7, 10.5, 16.5, 18.4, 30.0, 16.3, 21.4, 23.7, 17.5, 22.8, 10.1, 6.6, 15.5, 29.6, 21.6, 8.4, 19.1, 15.6, 21.4, 16.5, 24.5, 16.6, 23.1, 13.0, 19.1, 15.2, 24.6, 12.5, 19.6, 19.0, 19.6, 21.7, 7.5, 11.0, 14.4, 23.8, 15.5, 16.3, 8.3, 17.7, 17.9.
6.1116.0, 7.8, 11.6, 6.4, 10.5, 20.7, 12.0, 8.8, 6.3, 13.1, 8.1, 16.1, 15.1, 16.0, 6.1, 6.5, 14.0, 9.6, 13.2, 22.6, 14.3, 15.8, 12.2, 19.5, 6.1, 26.7, 10.1, 13.5, 14.7, 4.3, 23.7, 8.0, 20.9, 12.0, 8.2, 13.4, 19.1, 15.0, 8.8, 9.7, 23.8, 10.3, 11.9, 19.1, 5.6, 10.9, 9.8, 9.7.
6.120.5, 2.9, 0.7, 11.7, 0.8, 3.3, 21.8, 9.6, 5.8, 0.8, 13.7, 14.8, 9.5, 10.3, 4.6, 4.7, 15.6, 0.3, 6.0, 0.3, 5.1, 19.2, 9.5, 8.5, 14.7, 4.9, 16.8, 23.8, 0.5, 0.4, 6.5, 1.3, 7.1, 6.5, 9.3, 20.7, 3.3, 6.4, 1.7, 5.5, 2.5, 2.4, 3.3, 8.9, 3.2, 6.9, 6.1, 3.8, 0.6, 8.6, 1.1, 8.6, 7.2, 5.2, 0.4, 2.5, 3.9, 23.1, 1.5, 3.5.
66
6.1315.6, 14.3, 8.9, 6.7, 6.6, 32.4, 1.8, 8.8, 29.0, 34.2, 4.9, 6.8, 12.6, 6.1, 6.6, 4.1, 11.5, 16.2, 7.6, 3.1, 14.4, 26.5, 1.0, 26.4, 27.5, 0.9, 21.4, 14.7, 5.3, 9.4, 15.3, 11.2, 15.5, 20.9, 20.8, 0.4, 18.1, 9.5, 0.2, 4.0, 13.4, 1.0, 1.7, 1.8, 20.0, 1.7, 18.1, 7.2, 32.4, 5.6, 26.5, 5.5, 14.1, 28.5, 0.2, 0.9, 9.8, 10.9, 21.8, 9.0, 18.0, 10.3, 20.3, 16.2, 21.5, 32.1, 6.7, 4.4, 24.7, 12.2, 3.3, 19.5.
6.1425.1, 14.8, 9.3, 11.1, 20.9, 14.6, 8.3, 8.2, 19.2, 8.3, 22.4, 10.4, 17.6, 13.5, 7.9, 6.4, 9.5, 6.3, 10.1, 11.5, 19.2, 11.8, 8.2, 8.1, 8.6, 4.0, 6.3, 17.8, 17.2, 9.1, 15.7, 7.1, 6.9, 2.8, 13.5, 14.6, 12.5, 17.4, 8.2, 18.8, 3.8, 4.8, 13.0, 3.9, 5.1, 4.5, 14.4, 13.3, 10.4, 4.8, 12.1, 6.7, 21.6, 7.1, 4.6, 22.2, 10.2, 8.1, 10.5.
6.1510.1, 8.7, 9.1, 11.2, 6.9, 16.7, 13.2, 24.1, 5.5, 5.6, 10.0, 14.0, 23.5, 5.5, 8.3, 21.1, 12.5, 11.8, 9.0, 8.8, 16.4, 9.9, 12.1, 24.3, 12.3, 27.8, 11.3, 27.1, 19.7, 20.9, 13.6, 12.6, 14.7, 6.8, 16.1, 10.5, 8.2, 5.9, 17.6, 6.5, 15.4, 18.9, 10.0, 4.6, 14.5, 15.4, 15.0, 12.1, 8.2, 13.7, 21.1, 11.4, 10.0, 19.5, 16.5, 6.2.
6.161.7, 1.7, 26.6, 20.7, 15.4, 10.0, 18.1, 3.9, 15.3, 29.0, 1.1, 6.8, 27.7, 1.2, 22.0, 14.3, 5.7, 6.8, 1.5, 20.5, 9.0, 18.8, 24.6, 4.0, 8.7, 27.5, 16.2, 34.2, 6.0, 14, 12.2, 3.3, 0.3, 12.6, 0.9, 0.2, 16.2, 4.8, 10.8, 7.1, 22, 15.5, 26.4, 32, 18.1, 21.4, 22, 21.5, 4.4, 8.7, 20.6, 9.5, 5.3, 1.6, 6.5, 14.2, 32.4, 3.2, 11.1, 26.6, 32.5, 6.6, 0.3, 7.5, 9.6, 28.9, 1.1, 14.9, 13.3, 5.5, 11.5, 3, 6.6, 10.4.
6.1713.2, 11.6, 13, 13.7, 13.8, 20.8, 15.8, 15, 7.6, 16.1, 12.1, 24, 15.1, 11.4, 19.9, 16.9, 21.1, 26.4, 23.1, 17.5, 12.5, 29.3, 12.5, 5.9, 18.5, 12.6, 17.3, 9.3, 9.6, 16, 19.3, 21, 20.9, 14.5, 24, 15.9, 18.4, 28.8, 15.7, 18.3, 19, 19.8, 14.8, 22.3, 13.2, 15.9, 19, 20.3.
6.188.8, 17.4, 3.5, 6.8, 15.5, 3.5, 11.5, 6.8, 16.2, 9.6, 6.7, 5.5, 16.5, 5.5, 1.2, 8, 19.7, 0.7, 3.4, 9.3, 1.9, 1, 0.6, 17.2, 24.1, 20.8, 21.9, 23.3, 11, 2.1, 15.3, 19.7, 6.3, 6.4, 0.9, 4.2, 16.1, 9.8, 11.5, 3.2, 4.8, 4.9, 13.8, 8.9, 7.5, 9.8, 13.8, 15, 0.9, 19.5, 12.9, 11.7, 5.4, 0.6, 10.6, 3.5, 2.8, 4.1, 0.5, 2.8.
6.1918.1, 10, 15.4, 20.7, 26.6, 1.8, 1.7, 6.5, 2.5, 5.4, 0.9, 6.6, 27.5, 1, 21.8, 14.1, 5.5, 1.6, 2.8, 3.3, 16.1, 27.4, 8.6, 3.9, 24.5, 17.9, 8.9, 0.2, 14.8, 7.5, 16, 0.1, 0.8, 12.4, 0.2, 3.1, 12.2, 10.3, 9.5, 0.8, 2.8, 15.2, 26.2, 31.2, 17.5, 2.4, 21.7, 28.9, 11.3, 6.4, 32.1, 14.5, 11, 26.2, 34.1, 4.9, 7, 2.5, 9.2, 1.6, 6.6, 2.5, 34, 14.1, 32.3, 3.7, 6.5, 28.9, 6.1, 15.4.
67
6.2016.5, 3.4, 15.4, 2.5, 12.4, 10.7, 3.7, 7, 8.1, 6, 12.2, 1.5, 6.5, 9.1, 18.1, 12.6, 16.4, 7.2, 2.8, 3.1, 13.5, 16.7, 5.2, 8.7, 16.1, 6.9, 9.3, 8.3, 8.8, 11, 24, 6.8, 14.7, 5.4, 9.1, 6.1, 17.9, 20.6, 13.5, 8.2, 3.7, 7.3, 2.4, 10.4, 7.3, 21.3, 7.7, 13.2, 9.1, 9.6, 5.5, 5.3, 7.1, 13.6, 10.1, 5.7, 18.1, 21, 19.6, 4, 11.7.
6.2115, 9, 21.8, 14.8, 14.5, 12.4, 16.1, 16, 17.3, 12, 18.5, 22.5, 7.3, 21.3, 14.5, 23.8, 15.9, 12.3, 26, 8.7, 11.6, 17.9, 12.8, 25.4, 15, 18.6, 9.4, 13.2, 13.4, 14.6, 10.8, 14.5, 11.7, 16.9, 26.6, 18.5, 14.8, 23.5, 11.1, 29.5, 10.6, 14.8, 16.3, 10.5, 12.4, 13.8, 14.4, 13.7, 9.5, 17.6, 8.5, 9.2, 21.5, 18.5.
6.2217.1, 14.8, 10, 13.9, 22.8, 0.1, 15, 12.3, 9.8, 23.3, 9.9, 10.9, 11.5, 7.8, 10.1, 9.1, 13, 13.3, 1.6, 9, 12.4, 6.6, 13, 7.7, 14.3, 7, 20.4, 6.5, 12.5, 8.8, 11.3, 9.9, 16.3, 5.4, 3.3, 5.6, 9.7, 6.1, 8.5, 15.1, 7.2, 18, 6, 13.8, 18, 3.6, 7.2, 14.9.
6.2312.4, 5.8, 6.1, 0.6, 15.4, 3.9, 10.5, 16.8, 2.9, 8.5, 15, 8.1, 7.5, 8.3, 20.3, 10.6, 10.4, 10, 6, 20.1, 0.7, 1.4, 8.1, 2.6, 8.2, 17.5, 5.1, 2.8, 1.6, 4.6, 4.3, 18.7, 12.5, 4.2, 11.2, 2.1, 12.5, 12.6, 9.8, 4.4, 7.2, 1.5, 5.1, 7.2, 19.6, 6.1, 15.5, 24, 6.6, 17.2, 15.9, 5.1, 7.2, 12.2, 9.5, 10.8.
6.243.2, 1.7, 3.2, 3.8, 3.9, 10.8, 5.7, 13.2, –0.4, 2.1, 13.8, 5, 1.4, 9.9, 6.9, 11.1, –2.3, 5.8, 2.5, 19.4, –4, 2.1, 8.4, 2.5, 7.2, 9.1, 10.4, 9.2, 10.9, 20.8, 4.6, 14.5, 6.1, 8.6, 18.5, 6.3, 8.4, 9.2, 9.8, 4.8, 12.3, 3.2, 5.9, –0.5, 7.5, 5, 16.5, –2.5, 13.4, 9.1, 7.8, 1.5, 8.7, 6.2.
6.251.9, 19.8, 5.5, 9.2, 9.7, 6.6, 9, 12.7, 3.1, –2.4, 19.5, 6.4, 9.7, 2.6, 14.5, –1.7, 5.7, 10.4, 3.1, 13.1, –1.7, 1.1, 14.7, 6.5, 5.4, 13.7, 5.2, 11.7, 11.6, 7.6, 4.5, 5.3, 11.4, –3.5, 11.4, 1.8, 6.5, 7.9, 10.4, 13.9, 9.2, 5.6, 0, 8.4, 9.7, 6.3, 0.2, 7.5, 9, 13.5, 14.6, 17.1, 3.9.
6.265, 14.1, 20.2, 27.9, 18.3, 13, 15.1, 18.9, 21.4, 11.1, 13.7, 22.3, 8.7, 19.8, 23, 14.1, 20, 10.4, 12.3, 14.8, 6.9, 25.5, 11.2, 18.3, 17.5, 11.3, 17.5, 18.8, 28.4, 11.5, 16.3, 14.5, 8.5, 17.7, 20.3, 16.9, 10.5, 22.1, 6.9, 17.6, 15.1, 23.2, 18.1, 6, 14, 18.2.
6.2710.8, 6.7, 13.3, 15.1, 11.8, 2.4, 9.4, 20.3, 19.8, 9.5, 0.6, 3.1, 4.2, 5.6, 11.9, 8.7, 7.9, 9.5, 10.9, 6.9, 14.9, 14.2, –3.1, 9.4, 10, 12.1, 7, 5.7, 6.1, 6.1, –1.4, 3, 3.5, 14.5, 10.7, 17.5, 10.3, 10.1, 3.4, 10.1, 2.4, –1.3, 8.5, 11.9, 0.4, 4.9.
68
6.285.4, 5.3, 5.5, 13.7, 1.8, 19.7, 8.8, 4.4, 14.5, 6.4, 13.3, 8.7, 8.3, 10.3, 0.1, 5.2, 11.4, 9.7, 10.3, 9, 3, 9.7, –2.5, 7.5, 1.9, 14.4, 17.1, 19.4, 6.4, 12.9, 9.1, 6.5, –1.8, 7.7, –3.5, 3.9, 7.6, 11.6, 11.5, 9.6, 2.5, 1, –0.1, –1.8, 3.2, 12.8, 14.6, 11.3, 5.2, 6.4, 5.7, 13.9, 6.5.
6.296.8, 8.9, 14.1, 3.7, 1.3, 4.6, 2.8, 11.1, 14.4, 3, 7.2, 10.7, 15.8, 8.3, 8, 6.4, 10, 14, 6.8, 6.7, 5.7, 21.5, 8.3, 5.7, 0.4, –0.8, 15.5, 1.1, 5.2, 0.9, 10.8, 9.5, 8.2, 18.7, 4.4, 4.6, 3.7, 2.9, 1.5, 2.5, 9.2, 19.7, 10.1, 11.1, 1.2, 4.8, 17.5, 5.4.
6.301.2, –3.1, 6.7, 3.2, 6.5, 1.9, 2.3, 9.6, 0.1, 2.6, 0.1, 1.5, 11.2, 0.2, 4.1, 13.6, –3.4, –1.6, 3.6, 17.2, 11.2, 9.6, –1.1, –4.3, –3.5, 5.2, –4, 9.9, 1.3, 12.7, –0.7, –4.4, 6.7, 4.6, –5.2, 4.9, –3, 6.3, 2.7, 14.5, 0.7, –2.5, 7.8, –3.3, 5.6, 5.5, 2.3, –1.7, 3.9, 0.1, –0.9, –1.4, 14.2, 0, 2.1, 9.2.
69