题目内容
计算:
(1)(-20)+(+3)-(-5)-(-7);
(2)-9×(-11)÷3÷(-3);
(3)(1
-
-
)÷(-
)+(-
)÷(1
-
-
);
(4)(-2)3+(-3)×[(-4)2+2]-(-3)2÷(-2);
(5)(8a-7b)-(4a-5b);
(6)5a2-[a2+(5a2-2a)-2(a2-3a)].
(1)(-20)+(+3)-(-5)-(-7);
(2)-9×(-11)÷3÷(-3);
(3)(1
| 3 |
| 4 |
| 7 |
| 8 |
| 7 |
| 12 |
| 7 |
| 8 |
| 7 |
| 8 |
| 3 |
| 4 |
| 7 |
| 8 |
| 7 |
| 12 |
(4)(-2)3+(-3)×[(-4)2+2]-(-3)2÷(-2);
(5)(8a-7b)-(4a-5b);
(6)5a2-[a2+(5a2-2a)-2(a2-3a)].
考点:整式的加减,有理数的混合运算
专题:
分析:(1)先去括号,然后合并;
(2)根据有理数的运算法则求解;
(3)结合分配律进行求解;
(4)根据有理数的运算法则求解;
(5)先去括号,然后合并同类项求解;
(6)先去括号,然后合并同类项求解.
(2)根据有理数的运算法则求解;
(3)结合分配律进行求解;
(4)根据有理数的运算法则求解;
(5)先去括号,然后合并同类项求解;
(6)先去括号,然后合并同类项求解.
解答:解:(1)原式=-20+3+5+7=-5;
(2)原式=-99÷3÷3=-11;
(3)原式=-2+1+
-
+1+
=
;
(4)原式=-8-54+
=-57
;
(5)原式=8a-7b-4a+5b=4a-2b;
(6)原式=5a2-a2-5a2+2a+2a2-6a=a2-4a.
(2)原式=-99÷3÷3=-11;
(3)原式=-2+1+
| 2 |
| 3 |
| 1 |
| 2 |
| 3 |
| 2 |
| 5 |
| 3 |
(4)原式=-8-54+
| 9 |
| 2 |
| 1 |
| 2 |
(5)原式=8a-7b-4a+5b=4a-2b;
(6)原式=5a2-a2-5a2+2a+2a2-6a=a2-4a.
点评:本题考查了整式的加减,解答本题的关键是掌握去括号法则和合并同类项法则.
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