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数学练习题/运算顺序/整数
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<
数学练习题
|
运算顺序
完成以下问题。使用来自
数学练习题/运算顺序/规则
的规则。
1
(
64
+
74
)
×
253
=
{\displaystyle (64+74)\times 253=}
2
840
÷
(
49
−
34
)
=
{\displaystyle 840\div (49-34)=}
3
(
582
+
1
,
726
)
×
(
1
,
728
−
729
)
=
{\displaystyle (582+1,726)\times (1,728-729)=}
4
1
,
275
×
38
+
9
,
720
÷
12
=
{\displaystyle 1,275\times 38+9,720\div 12=}
5
73
,
281
+
82
,
381
−
56
,
271
=
{\displaystyle 73,281+82,381-56,271=}
6
5
,
628
+
762
×
82
−
8
,
128
=
{\displaystyle 5,628+762\times 82-8,128=}
7
[
(
37
+
64
)
×
82
]
×
(
5
,
324
−
3
,
375
)
=
{\displaystyle [(37+64)\times 82]\times (5,324-3,375)=}
8
[
1
,
645
+
(
7
+
4
,
073
)
+
(
97
−
27
×
2
)
+
(
70
,
238
+
70
,
074
)
]
÷
10
=
{\displaystyle [1,645+(7+4,073)+(97-27\times 2)+(70,238+70,074)]\div 10=}
9
7
,
654
×
65
−
(
10
,
827
+
1
,
273
)
=
{\displaystyle 7,654\times 65-(10,827+1,273)=}
10
17
,
271
+
56
,
791
÷
21
+
6
,
281
=
{\displaystyle 17,271+56,791\div 21+6,281=}
11
[
432
×
(
43
+
34
)
]
×
64
=
{\displaystyle [432\times (43+34)]\times 64=}
12
564
−
[
52
×
(
43
−
24
)
]
+
[
134
+
156
×
74
]
=
{\displaystyle 564-[52\times (43-24)]+[134+156\times 74]=}
13
3
,
437
+
6
,
382
÷
2
=
{\displaystyle 3,437+6,382\div 2=}
14
[
(
364
+
632
)
×
(
321
+
246
)
]
−
[
(
546
−
322
)
×
(
653
−
495
)
]
=
{\displaystyle [(364+632)\times (321+246)]-[(546-322)\times (653-495)]=}
15
3
,
625
−
(
1
,
136
−
11
)
+
4
,
210
÷
10
+
7
,
280
×
7
=
{\displaystyle 3,625-(1,136-11)+4,210\div 10+7,280\times 7=}
16
(
3
,
375
+
6
,
353
)
÷
4
+
[
464
+
37
×
63
]
=
{\displaystyle (3,375+6,353)\div 4+[464+37\times 63]=}
17
[
(
729
+
5
,
324
)
×
42
]
+
684
×
43
=
{\displaystyle [(729+5,324)\times 42]+684\times 43=}
18
1
,
353
÷
(
91
−
58
)
×
756
=
{\displaystyle 1,353\div (91-58)\times 756=}
19
(
23
,
251
−
20
,
357
)
×
[
657
+
43
×
86
]
=
{\displaystyle (23,251-20,357)\times [657+43\times 86]=}
20
543
+
653
×
364
−
5
,
636
+
16
,
461
÷
3
=
{\displaystyle 543+653\times 364-5,636+16,461\div 3=}
21
203
,
453
+
453
,
432
−
4
,
245
×
74
=
{\displaystyle 203,453+453,432-4,245\times 74=}
22
165
,
463
−
[
(
365
+
1
,
253
)
×
(
1
,
253
−
365
)
]
=
{\displaystyle 165,463-[(365+1,253)\times (1,253-365)]=}
23
[
(
570
+
425
)
×
160
]
×
(
53
+
25
−
45
)
=
{\displaystyle [(570+425)\times 160]\times (53+25-45)=}
24
234
÷
37
+
45
×
76
−
532
=
{\displaystyle 234\div 37+45\times 76-532=}
25
[
53
+
42
×
(
125
÷
25
)
+
6
,
667
]
+
4
,
686
=
{\displaystyle [53+42\times (125\div 25)+6,667]+4,686=}
26
(
1
,
283
+
742
)
+
[
46
×
64
+
75
×
139
]
=
{\displaystyle (1,283+742)+[46\times 64+75\times 139]=}
27
[
(
5
,
483
+
3
,
247
)
×
(
7
,
557
÷
3
)
]
+
14
,
535
=
{\displaystyle [(5,483+3,247)\times (7,557\div 3)]+14,535=}
28
78
,
273
−
652
×
37
=
{\displaystyle 78,273-652\times 37=}
29
[
657
×
(
54
+
65
)
−
1
,
248
]
−
3
,
829
=
{\displaystyle [657\times (54+65)-1,248]-3,829=}
30
[
(
5
,
438
−
2
,
357
)
×
(
7
,
659
÷
9
)
]
−
[
(
8
,
000
÷
20
×
76
)
+
673
]
=
{\displaystyle [(5,438-2,357)\times (7,659\div 9)]-[(8,000\div 20\times 76)+673]=}
类别
:
书籍:数学练习册
华夏公益教科书