100以内的脱式计算 脱式计算格式

\u8131\u5f0f\u8ba1\u7b97100

\u8131\u5f0f\u8ba1\u7b97\u3002 408\uff0d12\u00d724 \uff0846\uff0b28\uff09\u00d760 42\u00d750\uff0d1715\u00f75 32\uff0b105\u00f75 \uff08108\uff0b47\uff09\u00d752 420\u00d7\uff08327\uff0d238\uff09 (4121+2389)\u00f77 671\u00d715-974 469\u00d712+1492 405\u00d7(3213-3189) 5000-56\u00d723 125\u00d7(97-81) 6942+480\u00f73 304\u00d732-154 20+80\u00f74-20\uff1d 100\u00f7\uff0832-30\uff09\u00d70\uff1d 25\u00d74-12\u00d75\uff1d 70\u00d7\u3014\uff0842-42\uff09\u00f718\u3015\uff1d 75\u00d765+75\u00d735\uff1d \u7528\u7b80\u4fbf\u65b9\u6cd5\u8ba1\u7b97\u4e0b\u9762\u5404\u9898 1\u300189+124+11+26+48 2\u3001875-147-23 3\uff0e25\u00d7125\u00d740\u00d78 4\u3001147\u00d78+8\u00d753 5\u3001125\u00d764 6\u30010.9\uff0b1.08\uff0b0.92\uff0b0.1 \u7528\u7b80\u4fbf\u65b9\u6cd5\u8ba1\u7b97 \u246089+124+11+26+48 \u2461875-147-23 \u2462147\u00d78+8\u00d753 \u2463125\u00d764 \u8ba1\u7b97\u4e0b\u9762\u5404\u9898\uff0e 1\uff0e280\uff0b840\u00f724\u00d75 2\uff0e85\u00d7(95\uff0d1440\u00f724) 3\uff0e58870\u00f7(105\uff0b20\u00d72) 4\uff0e80400\uff0d(4300\uff0b870\u00f715) 5\uff0e1437\u00d727\uff0b27\u00d7563 6\uff0e81432\u00f7(13\u00d752\uff0b78) 7\uff0e125\u00d7(33\uff0d1) 8\uff0e37.4\uff0d(8.6\uff0b7.24\uff0d6.6) \u8ba1\u7b97\u3002\uff081\u22361\uff09 \uff081\uff09156\u00d7107-7729 \uff082\uff0937.85-\uff087.85+6.4\uff09 75\u00f7\u3014138\u00f7\uff08100-54\uff09\u3015 85\u00d7(95\uff0d1440\u00f724) 80400\uff0d(4300\uff0b870\u00f715) 240\u00d778\u00f7\uff08154-115\uff09 1437\u00d727\uff0b27\u00d7563 \u301475-\uff0812+18\uff09\u3015\u00f715 2160\u00f7\u3014\uff0883-79\uff09\u00d718\u3015 280\uff0b840\u00f724\u00d75 325\u00f713\u00d7(266\uff0d250) 85\u00d7(95\uff0d1440\u00f724) 58870\u00f7(105\uff0b20\u00d72) 1437\u00d727\uff0b27\u00d7563 81432\u00f7(13\u00d752\uff0b78) [37.85-\uff087.85+6.4\uff09] \u00d730 156\u00d7[(17.7-7.2)\u00f73] \uff08947\uff0d599\uff09\uff0b76\u00d764 36\u00d7(913\uff0d276\u00f723) [192\uff0d\uff0854\uff0b38\uff09]\u00d767 [\uff087.1-5.6\uff09\u00d70.9-1.15]\u00f72.5 81432\u00f7(13\u00d752\uff0b78) 5.4\u00f7[2.6\u00d7\uff083.7-2.9\uff09+0.62] \uff08947\uff0d599\uff09\uff0b76\u00d764 60\uff0d(9.5\uff0b28.9)]\u00f70.18 2.881\u00f70.43\uff0d0.24\u00d73.5 20\u00d7[(2.44\uff0d1.8)\u00f70.4\uff0b0.15] 28-(3.4 1.25\u00d72.4) 0.8\u00d7\u301415.5-(3.21 5.79)\u3015 \uff0831.8 3.2\u00d74\uff09\u00f75 194\uff0d64.8\u00f71.8\u00d70.9 36.72\u00f74.25\u00d79.9 3.416\u00f7\uff080.016\u00d735\uff09 0.8\u00d7[(10\uff0d6.76)\u00f71.2] \uff08136+64\uff09\u00d7\uff0865-345\u00f723\uff09 (6.8-6.8\u00d70.55)\u00f78.5 0.12\u00d7 4.8\u00f70.12\u00d74.8 \uff0858+37\uff09\u00f7\uff0864-9\u00d75\uff09 812-700\u00f7\uff089+31\u00d711\uff09 \uff083.2\u00d71.5+2.5\uff09\u00f71.6 85+14\u00d7\uff0814+208\u00f726\uff09 120-36\u00d74\u00f718+35 \uff08284+16\uff09\u00d7\uff08512-8208\u00f718\uff09 9.72\u00d71.6-18.305\u00f77 4/7\u00f7[1/3\u00d7\uff083/5-3/10\uff09] \uff084/5+1/4\uff09\u00f77/3+7/10 12.78\uff0d0\u00f7\uff08 13.4\uff0b156.6 \uff09 37.812-700\u00f7\uff089+31\u00d711\uff09 \uff08136+64\uff09\u00d7\uff0865-345\u00f723\uff09 3.2\u00d7\uff081.5+2.5\uff09\u00f71.6 85+14\u00d7\uff0814+208\u00f726\uff09 \uff0858+37\uff09\u00f7\uff0864-9\u00d75\uff09 (6.8-6.8\u00d70.55)\u00f78.5 \uff08284+16\uff09\u00d7\uff08512-8208\u00f718\uff09 0.12\u00d7 4.8\u00f70.12\u00d74.8 \uff083.2\u00d71.5+2.5\uff09\u00f71.6 120-36\u00d74\u00f718+35 10.15-10.75\u00d70.4-5.7 5.8\u00d7\uff083.87-0.13\uff09+4.2\u00d73.74 347+45\u00d72-4160\u00f752 32.52-\uff086+9.728\u00f73.2\uff09\u00d72.5 87\uff0858+37\uff09\u00f7\uff0864-9\u00d75\uff09 [\uff087.1-5.6\uff09\u00d70.9-1.15] \u00f72.5 \uff083.2\u00d71.5+2.5\uff09\u00f71.6 5.4\u00f7[2.6\u00d7\uff083.7-2.9\uff09+0.62] 12\u00d76\u00f7\uff0812-7.2\uff09-6 3.2\u00d76+\uff081.5+2.5\uff09\u00f71.6 \uff083.2\u00d71.5+2.5\uff09\u00f71.6 5.8\u00d7\uff083.87-0.13\uff09+4.2\u00d73.74 33.02\uff0d\uff08148.4\uff0d90.85\uff09\u00f72.5 \uff083\uff09287\u00d75+96990\u00f7318 \uff084\uff091554\u00f7[\uff0872-58\uff09\u00d73] \u8131\u5f0f\u8ba1\u7b97 2800\u00f7 100\uff0b789 \uff08947\uff0d599\uff09\uff0b76\u00d764 1\uff0e36\u00d7(913\uff0d276\u00f723) 2\uff0e(93\uff0b25\u00d721)\u00d79 3\uff0e507\u00f713\u00d763\uff0b498 4\uff0e723\uff0d(521\uff0b504)\u00f725 5\uff0e384\u00f712\uff0b23\u00d7371 6\uff0e(39\uff0d21)\u00d7(396\u00f76) \uff081\uff09156\u00d7[(17.7-7.2)\u00f73] \uff082\uff09[37.85-\uff087.85+6.4\uff09] \u00d730 \uff083\uff0928\u00d7(5+969.9\u00f7318) \uff084\uff0981\u00f7[\uff0872-54\uff09\u00d79] 57\u00d712\uff0d560\u00f735 848\uff0d640\u00f716\u00d712 960\u00f7\uff081500\uff0d32\u00d745\uff09 [192\uff0d\uff0854\uff0b38\uff09]\u00d767 138\u00d725\u00d74 (13\u00d7125)\u00d7(3\u00d78) (12+24+80)\u00d750 704\u00d725 25\u00d732\u00d7125 32\u00d7(25+125) 178\u00d7101\uff0d178 84\u00d736+64\u00d784 75\u00d799+2\u00d775 83\u00d7102\uff0d83\u00d72 98\u00d7199 123\u00d718\uff0d123\u00d73+85\u00d7123 50\u00d7(34\u00d74)\u00d73 25\u00d7\uff0824+16\uff09 178\u00d799+178 79\u00d742+79+79\u00d757 7300\u00f725\u00f74 8100\u00f74\u00f775 75\u00d727+19\u00d72 5 31\u00d7870+13\u00d7310 4\u00d7(25\u00d765+25\u00d728) 138\u00d725\u00d74 (13\u00d7125)\u00d7(3\u00d78) (12+24+80)\u00d750 25\u00d732\u00d7125 32\u00d7(25+125) 102\u00d776 58\u00d798 178\u00d7101\uff0d178 84\u00d736+64\u00d784 75\u00d799+2\u00d775 83\u00d7102\uff0d83\u00d72 98\u00d7199 123\u00d718\uff0d123\u00d73+85\u00d7123 50\u00d7(34\u00d74)\u00d73 25\u00d7\uff0824+16\uff09 178\u00d799+178 79\u00d742+79+79\u00d757 7300\u00f725\u00f74 8100\u00f74\u00f775 158+262+138 375+219+381+225 5001\uff0d247\uff0d1021\uff0d232 \uff08181+2564\uff09+2719 378+44+114+242+222 276+228+353+219 (375+1034)+(966+125) (2130+783+270)+1017 99+999+9999+99999 7755\uff0d(2187+755) 2214+638+286 3065\uff0d738\uff0d1065 899+344 2357\uff0d183\uff0d317\uff0d357 2365\uff0d1086\uff0d214 497\uff0d299 2370+1995 3999+498 1883\uff0d398 12\u00d725 75\u00d724 138\u00d725\u00d74 (13\u00d7125)\u00d7(3\u00d78) (12+24+80)\u00d750 704\u00d725 25\u00d732\u00d7125 32\u00d7(25+125) 88\u00d7125 102\u00d776 58\u00d798 178\u00d7101\uff0d178 84\u00d736+64\u00d784 75\u00d799+2\u00d775 83\u00d7102\uff0d83\u00d72 98\u00d7199 123\u00d718\uff0d123\u00d73+85\u00d7123 50\u00d7(34\u00d74)\u00d73 25\u00d7\uff0824+16\uff09 178\u00d799+178 79\u00d742+79+79\u00d757 7300\u00f725\u00f74 8100\u00f74\u00f775 16800\u00f7120 30100\u00f72100 32000\u00f7400 49700\u00f7700 1248\u00f724 3150\u00f715 4800\u00f725 21500\u00f7125 \u9644\u52a0\u9898\uff1a 2356\uff0d\uff081356\uff0d721\uff09 1235\uff0d\uff081780\uff0d1665\uff09 75\u00d727+19\u00d72 5 31\u00d7870+13\u00d7310 4\u00d7(25\u00d765+25\u00d728)

\u8131\u5f0f\u8ba1\u7b97\u600e\u4e48\u7b97\uff0c\u8fd9\u662f\u6211\u770b\u8fc7\u8bb2\u89e3\u7684\u6700\u6e05\u6670\u7684\u4e86

例子:66+37-48
解题思路:四则运算规则(按顺序计算,先算乘除后算加减,有括号先算括号,有乘方先算乘方)即脱式运算(递等式计算)需在该原则前提下进行

解题过程:
66+37-48

=103-48

=55

扩展资料:将减数与被减数个位对齐,再分别与对应计数单位上的数相减,不够减的需向高位借1,依次计算可以得出结果,减数小于被减数将两数调换相减最后结果加个负号;小数部分相减可参照整数相减步骤;

解题过程:
步骤一:13-8=5 向高位借1

步骤二:10-4-1=5 向高位借1

步骤三:1-0-1=0

根据以上计算步骤组合计算结果为55

存疑请追问,满意请采纳

100以内的脱式计算,它只需要将她的b和99,然后这样加起来,然后再通过每个相加就可以得到他最终的答案

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