蓝色暑假高一数学 算法以后答案最好文档或图片
\u8c01\u6709\u9ad8\u4e00\u6570\u5b66\u84dd\u8272\u6691\u5047\u7684\u5168\u90e8\u7b54\u6848\u53ea\u6709\u586b\u7a7a\u9898
\u6b63\u5f26\u5b9a\u7406
\u4e00
1. 5\uff1a3
2. \u6839\u53f73/3
3. 2\u6839\u53f72
4. \u6839\u53f73/4
\u4e8c
1. 1+\u6839\u53f73/4
2. 60\u00b0\u6216120\u00b0
3. 30\u00b0\u6216150\u00b0
4. \u7b49\u8170
5. 400/3
6. \u2460
\u4e09
1. 60\u00b0
2. -2\u6839\u53f73
\u4f59\u5f26\u5b9a\u7406
\u4e00
1. \u6839\u53f77
2. 120\u00b0
3. 60\u00b0
4. 1\uff1a\u6839\u53f73\uff1a2
\u4e8c
1. 60\u00b0
2. 6\u6839\u53f73
3. -1/7
4. 120\u00b0
5 45\u00b0
6. 1
\u4e09
1. 2
2. \u6839\u53f73/3
3. 60\u00b0\u6216120\u00b0
\u6b63\u5f26\u4f59\u5f26\u7efc\u5408\u4e00
\u4e00
1. 150\u00b0
2. -1/4
3. \u76f4\u89d2\u25b3
4. \uff0860\u00b0\uff0c90\u00b0\uff09
\u4e8c
1. \u6839\u53f713
2. 15\u6839\u53f73/4
3. 70
4. 2\u6839\u53f73
5. \u76f4\u89d2\u25b3
6. 45\u00b0
\u4e09
1. 90\u00b0
2. 2\u6839\u53f76
\u6b63\u5f26\u4f59\u5f26\u7efc\u54082
\u4e00
1. 10\u00b0
2. \u76f8\u7b49
3. 10\u6839\u53f77
4. -2
\u4e8c
1. 2\u6839\u53f713
2. 70/43
3. 3\u6216\u6839\u53f73
4. 20+\uff0820\u6839\u53f73/3\uff09
5. 1\u62162
6. 45\u00b0
\u4e09
1. \u6839\u53f76
\u5355\u5143\u6d4b\u8bd51
1. 4\u6839\u53f76
2. 2\u6839\u53f72/3
3. \u6839\u53f713
4. 60\u00b0
5. \u6839\u53f77
6. \u7b49\u8170
7. 2\u6839\u53f73+\u6839\u53f75
8. \u6839\u53f72
9. 1+\u6839\u53f73
10. \uff081\uff0c5\uff09
\u7b49\u5dee
\u4e00
1. -97
2. -2
3. 1
4. 2 \uff1b5
\u4e8c
1. 15
2. an={n\uff08n+2\uff09/2n+1}\u00d7\uff08-1\uff09\u7684n\u6b21\u65b9
3. an=4n-3
4. 60
5. 3/4
6. 11/3\u6216-11/3
\u4e09
1. 1
2. -1/2
3. 13
\u7b49\u5dee\u6c42\u548c
\u4e00
1. 2600
2. 52.5
3. -n\uff085n+1\uff09/2
4. 195
\u4e8c
1. 48
2. 50
3. -66
4. 235/4
5. 5
6. 1800
\u4e09
1. -2
2. 100
3. 100
4. 9
\u7b49\u5dee\u7efc\u5408
\u4e00
1. m²+n²
2. \uff0820/7\uff0c+\u221e\uff09
3. 4n-32
4. -72
\u4e8c
1. 50
2. 40
3. 36
4. 3
5. 10
6. -3
\u4e09
1. 21
2. 10
3. 24
\u7b49\u6bd4
\u4e00
1. -96
2. 2916
3. an=2\u00b73\u7684\uff08n-1\u6b21\u65b9\uff09
4. 16\u6839\u53f72
\u4e8c
1. 20
2. 25
3. 125
4. 1\u6216-1/2
5. 9
6. 4
\u4e09
1. \u6839\u53f72/2
2. 1\u6216-1/2
3. 15/2
\u7b49\u6bd4\u6c42\u548c
\u4e00
1. -8+1/2\u76847\u6b21\u65b9
2. \u6839\u53f713-1/2
3. 4
4. -3 \uff1b9
\u4e8c
1. 1
2. 3/2\u62166
3. 32
4. 3/16
5. \u6b63\u8d1f1/15\u00b72\u7684\uff08n-1\uff09\u6b21\u65b9
6. \u6b63\u8d1f\u6839\u53f765-1/4
\u4e09
1. 16\uff1b255
2. 7/3
3. 15/2
4. 15
\u7b49\u6bd4\u7efc\u5408
\u4e00
1. \uff081+\u6839\u53f75\uff09/2
2. 4
3. 25/2
4. 1\u6216-2
\u4e8c
1. 50/9
2. \uff08\u6839\u53f75-1\uff09/2
3. 2/3\u62163/2
4. 2\u4e2a
5. T17
6. -4
\u4e09
1. 32/3\u00b7{1-\uff081/4\u7684n\u6b21\u65b9\uff09}
2. n²
3. 4
\u7b49\u5dee\u7b49\u6bd4\u7efc\u54081
\u4e00
1. 7
2. -1/2
3. 39/4
4. 15/2
\u4e8c
1. 4
2. 24
3. 3/2
4. 13
5. 1-{1/\uff082\u7684n\u6b21\u65b9\uff09}
6. 2600
\u4e09
1. 38
2. -30
3. \uff08n²-n-6\uff09/2
4. 2+ln n
\u7b49\u5dee\u7b49\u6bd4\u7efc\u54082
\u4e00
1. 29
2. 8
3. 12
4. -1
\u4e8c
1. 3
2. 2\u6216-4
3. 0
4. 54
5. -2
6. 3
\u4e09
1. -72
2. \u6839\u53f72/2
3. T8/T4\uff1bT12/T8
\u6570\u5217\u6c42\u548c
\u4e00
1. 211
2. \uff08 2\u7684n\u6b21\u65b9\uff09-1
3. n/n+1
4. 95
\u4e8c
1. 1+\uff08n-1\uff09{\u6839\u53f7\uff08n+1\uff09-\u6839\u53f7n}
2. n/3n+1
3. 7/2
4. n\uff083n-1\uff09/2 +a\uff081-1/a\u7684n\u6b21\u65b9\uff09/a-1
5. n\u00b7\uff08-1\uff09\u7684n\u6b21\u65b9
6. n²-2n+21
\u4e09
1. 60
2. \uff08n²+7n\uff09/4
3. 470
\u5355\u5143\u68c0\u6d4b2
1. n²/2\u00b7\uff08-1\uff09\u7684\uff08n+1\uff09\u6b21\u65b9
2. 3/4
3. 1/2
4. 10
5. 2
6. 4
7. 1/2
8. 23
9. 4
10. 503\uff1b3
P49
\u5355\u5143\u68c0\u6d4b3
1. \uff08-1\uff0c-2\uff09
2. 7
3. \uff08-\u221e\uff0c-1\uff09
4. M\uff1eN
5. 12
6. 11/3
7. -1\u2264x\u22642
8. x\uff1c-1\u6216x\uff1e3
9. 2
10. \u30101/2\uff0c+\u221e)
\u5fc5\u4fee5\u7efc\u5408\u68c0\u6d4b
1. \u6b63\u8d1f2
2. 84
3. \uff083+2\u6839\u53f7 2)/4
4. 49
5. 36
6. 1/2
7. 12
8. 8
9. an+1\uff1ean
10. 7
\u7b97\u6cd51
\u4e00
1. \u2462
2. 8
3. -2.35
4. 150
\u4e8c
1. \u6c42a\uff0cb\uff0cc\uff0c\u4e2d\u7684\u6700\u5927\u503c
2. 2\u7684\u6574\u6570\u500d
3. 75\uff1b21\uff1b32
4. k\uff1c9
5. -5
\u4e09
1. 4
2. y=2\u7684x\u6b21\u65b9 \uff1b x\u22641
y=x-2 \uff1b x\uff1e1
\u7b97\u6cd52
\u4e00
1. \u2461\u2463\u2466
2. \u6c42x\u7684\u7edd\u5bf9\u503c
3. i\uff1e7
4. 2
\u4e8c
1. 1
2. \u6c42a\uff0cb\uff0cc\uff0c\u4e2d\u7684\u6700\u5c0f\u503c
3. y=2x-3 \uff1bx\u22642
y=log2 x \uff1bx\uff1e2
4. 4
5. 21
\u4e09
1. 4
2. 127
3. \uff08a1+a2+a3+\u2026\u2026an\uff09/n \uff1b\u5e73\u5747\u6570
4. D
\u7edf\u8ba11
\u4e00
1. 82
2. 40\uff1b60\uff1b100
3. 0.7
4. 40
\u4e8c
1. 5
2. \u2460\u2461\u2462
3. x\u5e73\u5747+y\u5e73\u5747
4. 53\uff1b94
5. 40
6. 0.9
\u4e09
1. 18
2. 40
3. 37\uff1b20
4. 64\uff1b0.4
\u7edf\u8ba12
\u4e00
1. 200\u4e2a\u96f6\u4ef6\u7684\u957f\u5ea6
2. 3\uff1b9\uff1b18
3. 16
4. 80
\u4e8c
1. 9.5\uff1b0.016
2. a²s²
3. 10.5\uff0c10.5
4. \u5206\u5c42\u62bd\u6837
5. 0.1
6. 1.9
\u4e09
1. 40
2. 120
3. 2/5
4. 1013
\u7b97\u6cd5\u4e0e\u7edf\u8ba1\u68c0\u6d4b
1. 2
2. 6\uff1b12\uff1b18
3. 3
4. \u2463\u2464\u2465
5. k6 \uff1b kµ
6. 6\uff0c4\uff0c1\uff0c7
7. 3\uff1b-5
8. 34
9. 30
10. 3
\u6982\u73871
\u4e00
1. \u2460\u2462
2. 0.9\uff1b0.3
3. 0.05
4. 0.3
\u4e8c
1. 1/2
2. 1/12
3. 0.3
4. 1/365²
5. 2/3
6. 1/2
\u4e09
1. 1/12
2. 0.2
3. 4/5
\u6982\u73872
\u4e00
1. 1/2
2. 2/\u03c0
3. 3/5
4. 1/2
\u4e8c
1. 3/10
2. 1/16
3. 1/6
4. 1/3
5. 3/4
6. 3/5
\u4e09
1. \u03c0/16
2. 1-(\u03c0/4)
3. 1/2
4. 2/3
\u6982\u73873
\u4e00
1. \u6709\u4e00\u6b21\u6ca1\u79cd\u9776
2. 1/3
3. 1/3
4. 1/2\uff1b3/4
\u4e8c
1. 1-\uff0812/\u03c0\uff09
2. 0
3. 5/12
4. 3/4
5. \u2462
6. 4/9
\u4e09
1. 6/25
2. 4/9
\u6982\u73874
\u4e00
1. 1/2
2. 5/6
3. 1/2
4. BC\uff1bAB
\u4e8c
1. 1/3
2. \u2461
3. 12/27
4. 1/32
5. 3/10
6. 4/5
\u4e09
1. 0.03
2. 30
\u5355\u5143\u68c0\u6d4b4
1. 7/8
2. 5\u03c0/28
3. 1/5
4. \u2460\u2461\u2462\u2463
5. 1/2
6. 25
7. 2/3
8. 1/32
9. 1/4
10. 5/8
\u5fc5\u4fee3\u7efc\u5408\u68c0\u6d4b
1. 72
2. \u7532
3. \u6839\u53f72/2
4. \u2462
5. 4.6 cm²
6. 1/5
7. 10
8. 1/3
9. 1/5
\u7efc\u5408\u68c0\u6d4b1
1. 1/2
2. 3
3. \u6839\u53f713
4. \u76f4\u89d2\u25b3
5. 20
6. 88
7. 1.6
8. 2\u7684\uff08n-1\uff09\u6b21\u65b9
9. f\uff08x\uff09=x²-4x+16
10. 15/2
\u7efc\u5408\u68c0\u6d4b2
1. \uff086-3c\uff09/c
2. 0.53
3. \u2461
4. x\uff1ca\u6216x\uff1e1/a
5. 1/n
6. 1/4
7. 1/4
8. 3/10
9. 2\u6839\u53f73
10. 7\u6839\u53f73/3
\u7efc\u5408\u68c0\u6d4b3
1. 30\u00b0
2. 1/8
3. 7
4. 45
5. 4\u6839\u53f72
6. a5=b5
7. -1
8. 81
9. \u30100\uff0c2\u3011
10\u3001 \uff081\uff0c19)
\u3000\u3000\u6b63\u5f26\u5b9a\u7406
\u3000\u3000\u4e00
\u3000\u30001. 5\uff1a3
\u3000\u30002. \u6839\u53f73/3
\u3000\u30003. 2\u6839\u53f72
\u3000\u30004. \u6839\u53f73/4
\u3000\u3000\u4e8c
\u3000\u30001. 1+\u6839\u53f73/4
\u3000\u30002. 60\u00b0\u6216120\u00b0
\u3000\u30003. 30\u00b0\u6216150\u00b0
\u3000\u30004. \u7b49\u8170
\u3000\u30005. 400/3
\u3000\u30006. \u2460
\u3000\u3000\u4e09
\u3000\u30001. 60\u00b0
\u3000\u30002. -2\u6839\u53f73
\u3000\u3000\u4f59\u5f26\u5b9a\u7406
\u3000\u3000\u4e00
\u3000\u30001. \u6839\u53f77
\u3000\u30002. 120\u00b0
\u3000\u30003. 60\u00b0
\u3000\u30004. 1\uff1a\u6839\u53f73\uff1a2
\u3000\u3000\u4e8c
\u3000\u30001. 60\u00b0
\u3000\u30002. 6\u6839\u53f73
\u3000\u30003. -1/7
\u3000\u30004. 120\u00b0
\u3000\u30005 45\u00b0
\u3000\u30006. 1
\u3000\u3000\u4e09
\u3000\u30001. 2
\u3000\u30002. \u6839\u53f73/3
\u3000\u30003. 60\u00b0\u6216120\u00b0
\u3000\u3000\u6b63\u5f26\u4f59\u5f26\u7efc\u5408\u4e00
\u3000\u3000\u4e00
\u3000\u30001. 150\u00b0
\u3000\u30002. -1/4
\u3000\u30003. \u76f4\u89d2\u25b3
\u3000\u30004. \uff0860\u00b0\uff0c90\u00b0\uff09
\u3000\u3000\u4e8c
\u3000\u30001. \u6839\u53f713
\u3000\u30002. 15\u6839\u53f73/4
\u3000\u30003. 70
\u3000\u30004. 2\u6839\u53f73
\u3000\u30005. \u76f4\u89d2\u25b3
\u3000\u30006. 45\u00b0
\u3000\u3000\u4e09
\u3000\u30001. 90\u00b0
\u3000\u30002. 2\u6839\u53f76
\u3000\u3000\u6b63\u5f26\u4f59\u5f26\u7efc\u54082
\u3000\u3000\u4e00
\u3000\u30001. 10\u00b0
\u3000\u30002. \u76f8\u7b49
\u3000\u30003. 10\u6839\u53f77
\u3000\u30004. -2
\u3000\u3000\u4e8c
\u3000\u30001. 2\u6839\u53f713
\u3000\u30002. 70/43
\u3000\u30003. 3\u6216\u6839\u53f73
\u3000\u30004. 20+\uff0820\u6839\u53f73/3\uff09
\u3000\u30005. 1\u62162
\u3000\u30006. 45\u00b0
\u3000\u3000\u4e09
\u3000\u30001. \u6839\u53f76
\u3000\u3000\u5355\u5143\u6d4b\u8bd51
\u3000\u30001. 4\u6839\u53f76
\u3000\u30002. 2\u6839\u53f72/3
\u3000\u30003. \u6839\u53f713
\u3000\u30004. 60\u00b0
\u3000\u30005. \u6839\u53f77
\u3000\u30006. \u7b49\u8170
\u3000\u30007. 2\u6839\u53f73+\u6839\u53f75
\u3000\u30008. \u6839\u53f72
\u3000\u30009. 1+\u6839\u53f73
\u3000\u300010. \uff081\uff0c5\uff09
\u3000\u3000\u7b49\u5dee
\u3000\u3000\u4e00
\u3000\u30001. -97
\u3000\u30002. -2
\u3000\u30003. 1
\u3000\u30004. 2 \uff1b5
\u3000\u3000\u4e8c
\u3000\u30001. 15
\u3000\u30002. an={n\uff08n+2\uff09/2n+1}\u00d7\uff08-1\uff09\u7684n\u6b21\u65b9
\u3000\u30003. an=4n-3
\u3000\u30004. 60
\u3000\u30005. 3/4
\u3000\u30006. 11/3\u6216-11/3
\u3000\u3000\u4e09
\u3000\u30001. 1
\u3000\u30002. -1/2
\u3000\u30003. 13
\u3000\u3000\u7b49\u5dee\u6c42\u548c
\u3000\u3000\u4e00
\u3000\u30001. 2600
\u3000\u30002. 52.5
\u3000\u30003. -n\uff085n+1\uff09/2
\u3000\u30004. 195
\u3000\u3000\u4e8c
\u3000\u30001. 48
\u3000\u30002. 50
\u3000\u30003. -66
\u3000\u30004. 235/4
\u3000\u30005. 5
\u3000\u30006. 1800
\u3000\u3000\u4e09
\u3000\u30001. -2
\u3000\u30002. 100
\u3000\u30003. 100
\u3000\u30004. 9
\u3000\u3000\u7b49\u5dee\u7efc\u5408
\u3000\u3000\u4e00
\u3000\u30001. m²+n²
\u3000\u30002. \uff0820/7\uff0c+\u221e\uff09
\u3000\u30003. 4n-32
\u3000\u30004. -72
\u3000\u3000\u4e8c
\u3000\u30001. 50
\u3000\u30002. 40
\u3000\u30003. 36
\u3000\u30004. 3
\u3000\u30005. 10
\u3000\u30006. -3
\u3000\u3000\u4e09
\u3000\u30001. 21
\u3000\u30002. 10
\u3000\u30003. 24
\u3000\u3000\u7b49\u6bd4
\u3000\u3000\u4e00
\u3000\u30001. -96
\u3000\u30002. 2916
\u3000\u30003. an=2\u00b73\u7684\uff08n-1\u6b21\u65b9\uff09
\u3000\u30004. 16\u6839\u53f72
\u3000\u3000\u4e8c
\u3000\u30001. 20
\u3000\u30002. 25
\u3000\u30003. 125
\u3000\u30004. 1\u6216-1/2
\u3000\u30005. 9
\u3000\u30006. 4
\u3000\u3000\u4e09
\u3000\u30001. \u6839\u53f72/2
\u3000\u30002. 1\u6216-1/2
\u3000\u30003. 15/2
\u3000\u3000\u7b49\u6bd4\u6c42\u548c
\u3000\u3000\u4e00
\u3000\u30001. -8+1/2\u76847\u6b21\u65b9
\u3000\u30002. \u6839\u53f713-1/2
\u3000\u30003. 4
\u3000\u30004. -3 \uff1b9
\u3000\u3000\u4e8c
\u3000\u30001. 1
\u3000\u30002. 3/2\u62166
\u3000\u30003. 32
\u3000\u30004. 3/16
\u3000\u30005. \u6b63\u8d1f1/15\u00b72\u7684\uff08n-1\uff09\u6b21\u65b9
\u3000\u30006. \u6b63\u8d1f\u6839\u53f765-1/4
\u3000\u3000\u4e09
\u3000\u30001. 16\uff1b255
\u3000\u30002. 7/3
\u3000\u30003. 15/2
\u3000\u30004. 15
\u3000\u3000\u7b49\u6bd4\u7efc\u5408
\u3000\u3000\u4e00
\u3000\u30001. \uff081+\u6839\u53f75\uff09/2
\u3000\u30002. 4
\u3000\u30003. 25/2
\u3000\u30004. 1\u6216-2
\u3000\u3000\u4e8c
\u3000\u30001. 50/9
\u3000\u30002. \uff08\u6839\u53f75-1\uff09/2
\u3000\u30003. 2/3\u62163/2
\u3000\u30004. 2\u4e2a
\u3000\u30005. T17
\u3000\u30006. -4
\u3000\u3000\u4e09
\u3000\u30001. 32/3\u00b7{1-\uff081/4\u7684n\u6b21\u65b9\uff09}
\u3000\u30002. n²
\u3000\u30003. 4
\u3000\u3000\u7b49\u5dee\u7b49\u6bd4\u7efc\u54081
\u3000\u3000\u4e00
\u3000\u30001. 7
\u3000\u30002. -1/2
\u3000\u30003. 39/4
\u3000\u30004. 15/2
\u3000\u3000\u4e8c
\u3000\u30001. 4
\u3000\u30002. 24
\u3000\u30003. 3/2
\u3000\u30004. 13
\u3000\u30005. 1-{1/\uff082\u7684n\u6b21\u65b9\uff09}
\u3000\u30006. 2600
\u3000\u3000\u4e09
\u3000\u30001. 38
\u3000\u30002. -30
\u3000\u30003. \uff08n²-n-6\uff09/2
\u3000\u30004. 2+ln n
\u3000\u3000\u7b49\u5dee\u7b49\u6bd4\u7efc\u54082
\u3000\u3000\u4e00
\u3000\u30001. 29
\u3000\u30002. 8
\u3000\u30003. 12
\u3000\u30004. -1
\u3000\u3000\u4e8c
\u3000\u30001. 3
\u3000\u30002. 2\u6216-4
\u3000\u30003. 0
\u3000\u30004. 54
\u3000\u30005. -2
\u3000\u30006. 3
\u3000\u3000\u4e09
\u3000\u30001. -72
\u3000\u30002. \u6839\u53f72/2
\u3000\u30003. T8/T4\uff1bT12/T8
\u3000\u3000\u6570\u5217\u6c42\u548c
\u3000\u3000\u4e00
\u3000\u30001. 211
\u3000\u30002. \uff08 2\u7684n\u6b21\u65b9\uff09-1
\u3000\u30003. n/n+1
\u3000\u30004. 95
\u3000\u3000\u4e8c
\u3000\u30001. 1+\uff08n-1\uff09{\u6839\u53f7\uff08n+1\uff09-\u6839\u53f7n}
\u3000\u30002. n/3n+1
\u3000\u30003. 7/2
\u3000\u30004. n\uff083n-1\uff09/2 +a\uff081-1/a\u7684n\u6b21\u65b9\uff09/a-1
\u3000\u30005. n\u00b7\uff08-1\uff09\u7684n\u6b21\u65b9
\u3000\u30006. n²-2n+21
\u3000\u3000\u4e09
\u3000\u30001. 60
\u3000\u30002. \uff08n²+7n\uff09/4
\u3000\u30003. 470
\u3000\u3000\u5355\u5143\u68c0\u6d4b2
\u3000\u30001. n²/2\u00b7\uff08-1\uff09\u7684\uff08n+1\uff09\u6b21\u65b9
\u3000\u30002. 3/4
\u3000\u30003. 1/2
\u3000\u30004. 10
\u3000\u30005. 2
\u3000\u30006. 4
\u3000\u30007. 1/2
\u3000\u30008. 23
\u3000\u30009. 4
\u3000\u300010. 503\uff1b3
\u3000\u3000P49
\u3000\u3000\u5355\u5143\u68c0\u6d4b3
\u3000\u30001. \uff08-1\uff0c-2\uff09
\u3000\u30002. 7
\u3000\u30003. \uff08-\u221e\uff0c-1\uff09
\u3000\u30004. M\uff1eN
\u3000\u30005. 12
\u3000\u30006. 11/3
\u3000\u30007. -1\u2264x\u22642
\u3000\u30008. x\uff1c-1\u6216x\uff1e3
\u3000\u30009. 2
\u3000\u300010. \u30101/2\uff0c+\u221e)
\u3000\u3000\u5fc5\u4fee5\u7efc\u5408\u68c0\u6d4b
\u3000\u30001. \u6b63\u8d1f2
\u3000\u30002. 84
\u3000\u30003. \uff083+2\u6839\u53f7 2)/4
\u3000\u30004. 49
\u3000\u30005. 36
\u3000\u30006. 1/2
\u3000\u30007. 12
\u3000\u30008. 8
\u3000\u30009. an+1\uff1ean
\u3000\u300010. 7
\u3000\u3000\u7b97\u6cd51
\u3000\u3000\u4e00
\u3000\u30001. \u2462
\u3000\u30002. 8
\u3000\u30003. -2.35
\u3000\u30004. 150
\u3000\u3000\u4e8c
\u3000\u30001. \u6c42a\uff0cb\uff0cc\uff0c\u4e2d\u7684\u6700\u5927\u503c
\u3000\u30002. 2\u7684\u6574\u6570\u500d
\u3000\u30003. 75\uff1b21\uff1b32
\u3000\u30004. k\uff1c9
\u3000\u30005. -5
\u3000\u3000\u4e09
\u3000\u30001. 4
\u3000\u30002. y=2\u7684x\u6b21\u65b9 \uff1b x\u22641
\u3000\u3000y=x-2 \uff1b x\uff1e1
\u3000\u3000\u7b97\u6cd52
\u3000\u3000\u4e00
\u3000\u30001. \u2461\u2463\u2466
\u3000\u30002. \u6c42x\u7684\u7edd\u5bf9\u503c
\u3000\u30003. i\uff1e7
\u3000\u30004. 2
\u3000\u3000\u4e8c
\u3000\u30001. 1
\u3000\u30002. \u6c42a\uff0cb\uff0cc\uff0c\u4e2d\u7684\u6700\u5c0f\u503c
\u3000\u30003. y=2x-3 \uff1bx\u22642
\u3000\u3000y=log2 x \uff1bx\uff1e2
\u3000\u30004. 4
\u3000\u30005. 21
\u3000\u3000\u4e09
\u3000\u30001. 4
\u3000\u30002. 127
\u3000\u30003. \uff08a1+a2+a3+\u2026\u2026an\uff09/n \uff1b\u5e73\u5747\u6570
\u3000\u30004. D
\u3000\u3000\u7edf\u8ba11
\u3000\u3000\u4e00
\u3000\u30001. 82
\u3000\u30002. 40\uff1b60\uff1b100
\u3000\u30003. 0.7
\u3000\u30004. 40
\u3000\u3000\u4e8c
\u3000\u30001. 5
\u3000\u30002. \u2460\u2461\u2462
\u3000\u30003. x\u5e73\u5747+y\u5e73\u5747
\u3000\u30004. 53\uff1b94
\u3000\u30005. 40
\u3000\u30006. 0.9
\u3000\u3000\u4e09
\u3000\u30001. 18
\u3000\u30002. 40
\u3000\u30003. 37\uff1b20
\u3000\u30004. 64\uff1b0.4
\u3000\u3000\u7edf\u8ba12
\u3000\u3000\u4e00
\u3000\u30001. 200\u4e2a\u96f6\u4ef6\u7684\u957f\u5ea6
\u3000\u30002. 3\uff1b9\uff1b18
\u3000\u30003. 16
\u3000\u30004. 80
\u3000\u3000\u4e8c
\u3000\u30001. 9.5\uff1b0.016
\u3000\u30002. a²s²
\u3000\u30003. 10.5\uff0c10.5
\u3000\u30004. \u5206\u5c42\u62bd\u6837
\u3000\u30005. 0.1
\u3000\u30006. 1.9
\u3000\u3000\u4e09
\u3000\u30001. 40
\u3000\u30002. 120
\u3000\u30003. 2/5
\u3000\u30004. 1013
\u3000\u3000\u7b97\u6cd5\u4e0e\u7edf\u8ba1\u68c0\u6d4b
\u3000\u30001. 2
\u3000\u30002. 6\uff1b12\uff1b18
\u3000\u30003. 3
\u3000\u30004. \u2463\u2464\u2465
\u3000\u30005. k6 \uff1b kµ
\u3000\u30006. 6\uff0c4\uff0c1\uff0c7
\u3000\u30007. 3\uff1b-5
\u3000\u30008. 34
\u3000\u30009. 30
\u3000\u300010. 3
\u3000\u3000\u6982\u73871
\u3000\u3000\u4e00
\u3000\u30001. \u2460\u2462
\u3000\u30002. 0.9\uff1b0.3
\u3000\u30003. 0.05
\u3000\u30004. 0.3
\u3000\u3000\u4e8c
\u3000\u30001. 1/2
\u3000\u30002. 1/12
\u3000\u30003. 0.3
\u3000\u30004. 1/365²
\u3000\u30005. 2/3
\u3000\u30006. 1/2
\u3000\u3000\u4e09
\u3000\u30001. 1/12
\u3000\u30002. 0.2
\u3000\u30003. 4/5
\u3000\u3000\u6982\u73872
\u3000\u3000\u4e00
\u3000\u30001. 1/2
\u3000\u30002. 2/\u03c0
\u3000\u30003. 3/5
\u3000\u30004. 1/2
\u3000\u3000\u4e8c
\u3000\u30001. 3/10
\u3000\u30002. 1/16
\u3000\u30003. 1/6
\u3000\u30004. 1/3
\u3000\u30005. 3/4
\u3000\u30006. 3/5
\u3000\u3000\u4e09
\u3000\u30001. \u03c0/16
\u3000\u30002. 1-(\u03c0/4)
\u3000\u30003. 1/2
\u3000\u30004. 2/3
\u3000\u3000\u6982\u73873
\u3000\u3000\u4e00
\u3000\u30001. \u6709\u4e00\u6b21\u6ca1\u79cd\u9776
\u3000\u30002. 1/3
\u3000\u30003. 1/3
\u3000\u30004. 1/2\uff1b3/4
\u3000\u3000\u4e8c
\u3000\u30001. 1-\uff0812/\u03c0\uff09
\u3000\u30002. 0
\u3000\u30003. 5/12
\u3000\u30004. 3/4
\u3000\u30005. \u2462
\u3000\u30006. 4/9
\u3000\u3000\u4e09
\u3000\u30001. 6/25
\u3000\u30002. 4/9
\u3000\u3000\u6982\u73874
\u3000\u3000\u4e00
\u3000\u30001. 1/2
\u3000\u30002. 5/6
\u3000\u30003. 1/2
\u3000\u30004. BC\uff1bAB
\u3000\u3000\u4e8c
\u3000\u30001. 1/3
\u3000\u30002. \u2461
\u3000\u30003. 12/27
\u3000\u30004. 1/32
\u3000\u30005. 3/10
\u3000\u30006. 4/5
\u3000\u3000\u4e09
\u3000\u30001. 0.03
\u3000\u30002. 30
\u3000\u3000\u5355\u5143\u68c0\u6d4b4
\u3000\u30001. 7/8
\u3000\u30002. 5\u03c0/28
\u3000\u30003. 1/5
\u3000\u30004. \u2460\u2461\u2462\u2463
\u3000\u30005. 1/2
\u3000\u30006. 25
\u3000\u30007. 2/3
\u3000\u30008. 1/32
\u3000\u30009. 1/4
\u3000\u300010. 5/8
\u3000\u3000\u5fc5\u4fee3\u7efc\u5408\u68c0\u6d4b
\u3000\u30001. 72
\u3000\u30002. \u7532
\u3000\u30003. \u6839\u53f72/2
\u3000\u30004. \u2462
\u3000\u30005. 4.6 cm²
\u3000\u30006. 1/5
\u3000\u30007. 10
\u3000\u30008. 1/3
\u3000\u30009. 1/5
\u3000\u3000\u7efc\u5408\u68c0\u6d4b1
\u3000\u30001. 1/2
\u3000\u30002. 3
\u3000\u30003. \u6839\u53f713
\u3000\u30004. \u76f4\u89d2\u25b3
\u3000\u30005. 20
\u3000\u30006. 88
\u3000\u30007. 1.6
\u3000\u30008. 2\u7684\uff08n-1\uff09\u6b21\u65b9
\u3000\u30009. f\uff08x\uff09=x²-4x+16
\u3000\u300010. 15/2
\u3000\u3000\u7efc\u5408\u68c0\u6d4b2
\u3000\u30001. \uff086-3c\uff09/c
\u3000\u30002. 0.53
\u3000\u30003. \u2461
\u3000\u30004. x\uff1ca\u6216x\uff1e1/a
\u3000\u30005. 1/n
\u3000\u30006. 1/4
\u3000\u30007. 1/4
\u3000\u30008. 3/10
\u3000\u30009. 2\u6839\u53f73
\u3000\u300010. 7\u6839\u53f73/3
\u3000\u3000\u7efc\u5408\u68c0\u6d4b3
\u3000\u30001. 30\u00b0
\u3000\u30002. 1/8
\u3000\u30003. 7
\u3000\u30004. 45
\u3000\u30005. 4\u6839\u53f72
\u3000\u30006. a5=b5
\u3000\u30007. -1
\u3000\u30008. 81
\u3000\u30009. \u30100\uff0c2\u3011
\u3000\u300010\u3001 \uff081\uff0c19)
一共有二十张图
拾扫描的，可以放大了看，蛮清晰的
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一张一张传有点麻烦
没看明白
蛋疼
算法1
一
1. ③
2. 8
3. -2.35
4. 150
二
1. 求a，b，c，中的最大值
2. 2的整数倍
3. 75；21；32
4. k＜9
5. -5
三
1. 4
2. y=2的x次方 ； x≤1
y=x-2 ； x＞1
算法2
一
1. ②④⑦
2. 求x的绝对值
3. i＞7
4. 2
二
1. 1
2. 求a，b，c，中的最小值
3. y=2x-3 ；x≤2
y=log2 x ；x＞2
4. 4
5. 21
三
1. 4
2. 127
3. （a1+a2+a3+……an）/n ；平均数
4. D
统计1
一
1. 82
2. 40；60；100
3. 0.7
4. 40
二
1. 5
2. ①②③
3. x平均+y平均
4. 53；94
5. 40
6. 0.9
三
1. 18
2. 40
3. 37；20
4. 64；0.4
统计2
一
1. 200个零件的长度
2. 3；9；18
3. 16
4. 80
二
1. 9.5；0.016
2. a²s²
3. 10.5，10.5
4. 分层抽样
5. 0.1
6. 1.9
三
1. 40
2. 120
3. 2/5
4. 1013
算法与统计检测
1. 2
2. 6；12；18
3. 3
4. ④⑤⑥
5. k6 ； kµ
6. 6，4，1，7
7. 3；-5
8. 34
9. 30
10. 3
概率1
一
1. ①③
2. 0.9；0.3
3. 0.05
4. 0.3
二
1. 1/2
2. 1/12
3. 0.3
4. 1/365²
5. 2/3
6. 1/2
三
1. 1/12
2. 0.2
3. 4/5
概率2
一
1. 1/2
2. 2/π
3. 3/5
4. 1/2
二
1. 3/10
2. 1/16
3. 1/6
4. 1/3
5. 3/4
6. 3/5
三
1. π/16
2. 1-(π/4)
3. 1/2
4. 2/3
概率3
一
1. 有一次没种靶
2. 1/3
3. 1/3
4. 1/2；3/4
二
1. 1-（12/π）
2. 0
3. 5/12
4. 3/4
5. ③
6. 4/9
三
1. 6/25
2. 4/9
概率4
一
1. 1/2
2. 5/6
3. 1/2
4. BC；AB
二
1. 1/3
2. ②
3. 12/27
4. 1/32
5. 3/10
6. 4/5
三
1. 0.03
2. 30
单元检测4
1. 7/8
2. 5π/28
3. 1/5
4. ①②③④
5. 1/2
6. 25
7. 2/3
8. 1/32
9. 1/4
10. 5/8
必修3综合检测
1. 72
2. 甲
3. 根号2/2
4. ③
5. 4.6 cm²
6. 1/5
7. 10
8. 1/3
9. 1/5
综合检测1
1. 1/2
2. 3
3. 根号13
4. 直角△
5. 20
6. 88
7. 1.6
8. 2的（n-1）次方
9. f（x）=x²-4x+16
10. 15/2
综合检测2
1. （6-3c）/c
2. 0.53
3. ②
4. x＜a或x＞1/a
5. 1/n
6. 1/4
7. 1/4
8. 3/10
9. 2根号3
10. 7根号3/3
综合检测3
1. 30°
2. 1/8
3. 7
4. 45
5. 4根号2
6. a5=b5
7. -1
8. 81
9. 【0，2】
10、 （1，19)
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