题目内容
细心计算. 99×
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分析:(1)(2)通过数字转化与变形,运用乘法分配律简算;
(3)分母相同,只把分子相加,分子部分运用求和公式简算即可;
(4)把每个分数拆成两个分数相加的形式,然后通过加减相互抵消,求得结果.
(3)分母相同,只把分子相加,分子部分运用求和公式简算即可;
(4)把每个分数拆成两个分数相加的形式,然后通过加减相互抵消,求得结果.
解答:解:(1)99×
-62.5%×68+6.25×0.1
=99×0.625-0.625×68+0.625×1
=(99-68+1)×0.625
=32×0.625
=32×
=20
(2)
×39+
×25+
×
=
×13+
×25+
×2
=
×(13+25+2)
=
×40
=30
(3)
+
+
…+
=
=
=
=1002.5
(4)
+
+
+…+
=1-
+
-
+
-
+…+
-
=1-
=
5 |
8 |
=99×0.625-0.625×68+0.625×1
=(99-68+1)×0.625
=32×0.625
=32×
5 |
8 |
=20
(2)
1 |
4 |
3 |
4 |
26 |
4 |
3 |
13 |
=
3 |
4 |
3 |
4 |
3 |
4 |
=
3 |
4 |
=
3 |
4 |
=30
(3)
1 |
2006 |
2 |
2006 |
3 |
2006 |
2005 |
2006 |
=
1+2+3+…+2005 |
2006 |
=
(1+2005)×2005÷2 |
2006 |
=
2006×2005÷2 |
2006 |
=1002.5
(4)
1 |
1×2 |
1 |
2×3 |
1 |
3×4 |
1 |
9×10 |
=1-
1 |
2 |
1 |
2 |
1 |
3 |
1 |
3 |
1 |
4 |
1 |
9 |
1 |
10 |
=1-
1 |
10 |
=
9 |
10 |
点评:此题主要考查学生能否根据数字特点,通过转化的数学思想,巧妙灵活地运用运算定律,使复杂的问题简单化.
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