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1

(5

n

+ 2) (5

n

6)

+

2

|

x

x

|

1/2

(5

n

+ 3) (5

n

5)

+

+

2

2

|

x

x

|

(5

n

+ 4) (5

n

4)

+

2

3

|

x

x

|

3/2

(5

n

+ 5) (5

n

3)

+

2

4

|

x

x

|

2

(5

n

+ 6) (5

n

2)

!

,

в случае

N

+ 1 = 5

n

. Для вариантов

N

+ 1 = 5

n

+ 1

,

N

+ 1 = 5

n

+ 2

,

N

+ 1 = 5

n

+ 3

,

N

+ 1 = 5

n

+ 4

соответственно

:

Δ

2

5

n

+1

M

(

M

+ 1)

n

|

x

x

|

5

n

/2

1

2

5

(

M

+ 1)

|

x

x

|

5/2

×

×

1

(5

n

+ 3) (5

n

5)

+

2

|

x

x

|

1/2

(5

n

+ 4) (5

n

4)

+

+

2

2

|

x

x

|

(5

n

+ 5) (5

n

3)

+

2

3

|

x

x

|

3/2

(5

n

+ 6) (5

n

2)

+

2

4

(

M

+ 1)

|

x

x

|

2

(5

n

+ 7) (5

n

1)

!

;

Δ

2

5

n

+2

M

(

M

+ 1)

n

|

x

x

|

(5

n

+1)/2

1

2

5

(

M

+ 1)

|

x

x

|

5/2

×

×

1

(5

n

+ 4) (5

n

4)

+

2

|

x

x

|

1/2

(5

n

+ 5) (5

n

3)

+

+

2

2

|

x

x

|

(5

n

+ 6) (5

n

2)

+

2

3

(+1)

|

x

x

|

3/2

(5

n

+ 7) (5

n

1)

+

2

4

(+1)

|

x

x

|

2

(5

n

+ 8) 5

n

!

;

Δ

2

5

n

+3

M

(

M

+ 1)

n

|

x

x

|

(5

n

+2)/2

1

2

5

(

M

+ 1)

|

x

x

|

5/2

×

×

1

(5

n

+ 5) (5

n

3)

+

2

|

x

x

|

1/2

(5

n

+ 6) (5

n

2)

+

+

2

2

(+1)

|

x

x

|

(5

n

+ 7) (5

n

1)

+

2

3

(+1)

|

x

x

|

3/2

(5

n

+ 8) 5

n

+

2

4

(+1)

|

x

x

|

2

(5

n

+ 9) (5

n

+ 1)

!

;

Δ

2

5

n

+4

M

(

M

+ 1)

n

|

x

x

|

(5

n

+3)/2

1

2

5

(

M

+ 1)

|

x

x

|

5/2

×

×

1

(5

n

+ 6) (5

n

2)

+

2 (+1)

|

x

x

|

1/2

(5

n

+ 7) (5

n

1)

+

32

ISSN 1812-3368. Вестник МГТУ им. Н.Э. Баумана. Сер. “Естественные науки”. 2015. № 2