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2.8 2x + 7 = 5 × Z
11
2.9 2x + 1 = 5 × Z
6
2.10 (
73
21
)X + (
2−1
1 5
) = (
0−1
2 0
) × M
2
(Z)
2.11 (
2−1
11
)X + (
0−1
1 3
) = (
0−1
2 0
) × M
2
(Z)
2.12 4x + 3 = 5 × Z
7
2.13 (
12
34
)X + (
4−1
1 2
) = (
3−1
2 0
) × M
2
(R)
2.14 x
2
− 9x = 5 × Q
2.15 (
21
12
)X + (
10
11
) = (
10
05
) × M
2
(Z)
2.16 (2 +
p
(5))x −7 =
p
(5) × {a + b
p
(5)}, a, b ∈ Q
2.17 (2 −
p
(5))x + 7
p
(5) = 3 × {a + b
p
(5)}, a, b ∈ Z
2.18 2x + 10 = 5 × Z
11
2.19 2x + 3 = 4 × Z
6
2.20 (
73
21
)X + (
2−1
1−5
) = (
0−1
2 0
) × M
2
(Z)
2.21 (
2−1
11
)X + (
0−1
43
) = (
0−1
2 0
) × M
2
(Z)
2.22 3 − 2x = 2 × Z
5
2.23 (
12
34
)X + (
2−1
1 2
) = (
3−1
2 10
) × M
2
(R)
2.24 3x
2
− 7x = 5 × Q
2.25 (
21
12
)X + (
10
11
) = (
10
09
) × M
2
(Z)
2.26 (x
2
+ 1)t + 5t = (t − 3)x × Q[x] ÇÄÅ tÎÅÉÚ×ÅÓÔÎÁÑ.
úÁÄÁÞÁ ½ 3.
õÓÔÁÎÏ×ÉÔØ, ÂÕÄÅÔ ÌÉ ÓÌÅÄÕÀÝÉÅ ÍÎÏÖÅÓÔ×Ï: 1) ÇÒÕÐÐÏÊ 2) ËÏÌØÃÏÍ 3) ÐÏ-
23
2.8 2x + 7 = 5 × Z11 2.9 2x + 1 = 5 × Z6 2−1 0−1 2.10 (73 21)X + (1 5 ) = (2 0 ) × M2 (Z) 2−1 2.11 (11 )X + (10−1 0−1 3 ) = (2 0 ) × M2 (Z) 2.12 4x + 3 = 5 × Z7 4−1 3−1 2.13 (12 34)X + (1 2 ) = (2 0 ) × M2 (R) 2.14 x2 − 9x = 5 × Q 2.15 (21 10 10 12)X + (11 ) = (05 ) × M2 (Z) p p p 2.16 (2 + (5))x − 7 = (5) × {a + b (5)}, a, b ∈ Q p p p 2.17 (2 − (5))x + 7 (5) = 3 × {a + b (5)}, a, b ∈ Z 2.18 2x + 10 = 5 × Z11 2.19 2x + 3 = 4 × Z6 2−1 0−1 2.20 (73 21)X + (1−5 ) = (2 0 ) × M2 (Z) 2−1 0−1 2.21 (11 )X + (43 ) = (20−1 0 ) × M2 (Z) 2.22 3 − 2x = 2 × Z5 2−1 3−1 2.23 (12 34 )X + (1 2 ) = (2 10 ) × M2 (R) 2.24 3x2 − 7x = 5 × Q 2.25 (21 10 10 12)X + (11 ) = (09 ) × M2 (Z) 2.26 (x2 + 1)t + 5t = (t − 3)x × Q[x] ÇÄÅ t ÎÅÉÚ×ÅÓÔÎÁÑ. úÁÄÁÞÁ ½ 3. õÓÔÁÎÏ×ÉÔØ, ÂÕÄÅÔ ÌÉ ÓÌÅÄÕÀÝÉÅ ÍÎÏÖÅÓÔ×Ï: 1) ÇÒÕÐÐÏÊ 2) ËÏÌØÃÏÍ 3) ÐÏ- 23