题目内容
99999×22222=________
7.2×14.3÷0.8÷1.1×0.01=________
1.25×2.64+12.5×0.726+0.125=________.
2222177778 1.17 12.5
分析:算式(1)可将99999拆分为100000-1后,根据乘法分配律计算;
算式(2)可根据乘法交换律计算;
算式(3)可将式中的乘法算式变为具有相同因数的算式后再根据乘法分配律计算.
解答:(1)99999×22222
=(100000-1)×22222,
=100000×22222-22222×1,
=2222200000-22222,
=2222177778;
(2)7.2×14.3÷0.8÷1.1×0.01
=(7.2÷0.8)×(14.3÷1.1)×0.01,
=9×13×0.01,
=117×0.01,
=1.17;
(3)1.25×2.64+12.5×0.726+0.125
=1.25×2.64+1.25×7.26+1.25×0.1,
=1.25×(2.64+7.26+0.1),
=1.25×10,
=12.5.
故答案为:2222177778,1.17,12.5.
点评:完成本题要注意分析式中数据的特点,然后运用合适的方法进行计算.
分析:算式(1)可将99999拆分为100000-1后,根据乘法分配律计算;
算式(2)可根据乘法交换律计算;
算式(3)可将式中的乘法算式变为具有相同因数的算式后再根据乘法分配律计算.
解答:(1)99999×22222
=(100000-1)×22222,
=100000×22222-22222×1,
=2222200000-22222,
=2222177778;
(2)7.2×14.3÷0.8÷1.1×0.01
=(7.2÷0.8)×(14.3÷1.1)×0.01,
=9×13×0.01,
=117×0.01,
=1.17;
(3)1.25×2.64+12.5×0.726+0.125
=1.25×2.64+1.25×7.26+1.25×0.1,
=1.25×(2.64+7.26+0.1),
=1.25×10,
=12.5.
故答案为:2222177778,1.17,12.5.
点评:完成本题要注意分析式中数据的特点,然后运用合适的方法进行计算.
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