3.2 Grouping symbols and the order of operations  (Page 2/2)

$8+(\text{32}-7)$

$(\text{34}+\text{18}-2\cdot 3)+\text{11}$

$8(\text{10})+4(2+3)-(\text{20}+3\cdot \text{15}+\text{40}-5)$

$5\cdot 8+4^2-2^2$

$4(6^2-3^3)÷(4^2-4)$

$(8+9\cdot 3)÷7+5\cdot (8÷4+7+3\cdot 5)$

$\frac{3^3+2^3}{6^2-\text{29}}+5\left(\frac{8^2+2^4}{7^2-3^2}\right)÷\frac{8\cdot 3+1^8}{2^3-3}$

$\mathrm{9,}\text{285}+\text{86}(\text{49})$

$\text{55}(\text{84}-\text{26})+\text{120}(\text{512}-\text{488})$

${\text{106}}^3-{\text{17}}^4$

$\mathrm{6,}{\text{053}}^3$

$2+3\cdot (8)$

$\text{18}+7\cdot (4-1)$

$3+8\cdot (6-2)+\text{11}$

$1-5\cdot (8-8)$

$\text{37}-1\cdot 6^2$

$\text{98}÷2÷7^2$

$(4^2-2\cdot 4)-2^3$

$\sqrt{9}+\text{14}$

$\sqrt{\text{100}}+\sqrt{\text{81}}-4^2$

$\sqrt[3]{8}+8-2\cdot 5$

$\sqrt[4]{\text{16}}-1+5^2$

$\text{61}-\text{22}+4[3\cdot (\text{10})+\text{11}]$

$\text{121}-4\cdot [(4)\cdot (5)-\text{12}]+\frac{\text{16}}{2}$

$\frac{(1+\text{16})-3}{7}+5\cdot (\text{12})$

$\frac{8\cdot (6+\text{20})}{8}+\frac{3\cdot (6+\text{16})}{\text{22}}$

$\text{10}\cdot [8+2\cdot (6+7)]$

$\text{21}÷7÷3$

${\text{10}}^2\cdot 3÷5^2\cdot 3-2\cdot 3$

$\text{85}÷5\cdot 5-\text{85}$

$\frac{\text{51}}{\text{17}}+7-2\cdot 5\cdot \left(\frac{\text{12}}{3}\right)$

$2^2\cdot 3+2^3\cdot (6-2)-(3+\text{17})+\text{11}(6)$

$\text{26}-2\cdot \left\{\frac{6+\text{20}}{\text{13}}\right\}$

$2\cdot \{(7+7)+6\cdot [4\cdot (8+2)]\}$

$0+\text{10}(0)+\text{15}\cdot \{4\cdot 3+1\}$

$\text{18}+\frac{7+2}{9}$

$(4+7)\cdot (8-3)$

$(6+8)\cdot (5+2-4)$

$(\text{21}-3)\cdot (6-1)\cdot (7)+4(6+3)$

$(\text{10}+5)\cdot (\text{10}+5)-4\cdot (\text{60}-4)$

$6\cdot \left\{2\cdot 8+3\right\}-(5)\cdot (2)+\frac{8}{4}+(1+8)\cdot (1+\text{11})$

$2^5+3\cdot (8+1)$

$3^4+2^4\cdot (1+5)$

$1^6+0^8+5^2\cdot (2+8{)}^3$

$(7)\cdot (\text{16})-3^4+2^2\cdot (1^7+3^2)$

$\frac{2^3-7}{5^2}$

$\frac{{\left(1+6\right)}^2+2}{3\cdot 6+1}$

$\frac{6^2-1}{2^3-3}+\frac{4^3+2\cdot 3}{2\cdot 5}$

$\frac{5\left(8^2-9\cdot 6\right)}{2^5-7}+\frac{7^2-4^2}{2^4-5}$

$\frac{(2+1{)}^3+2^3+1^{\text{10}}}{6^2}-\frac{{\text{15}}^2-{\left[2\cdot 5\right]}^2}{5\cdot 5^2}$

$\frac{6^3-2\cdot {\text{10}}^2}{2^2}+\frac{\text{18}(2^3+7^2)}{2(\text{19})-3^3}$

$2\cdot \left\{6+\left[{\text{10}}^2-6\sqrt{\text{25}}\right]\right\}$

$\text{181}-3\cdot \left(2\sqrt{\text{36}}+3\sqrt[3]{\text{64}}\right)$

$\frac{2\cdot \left(\sqrt{\text{81}}-\sqrt[3]{\text{125}}\right)}{4^2-\text{10}+2^2}$

( [link] ) The fact that 0 + any whole number = that particular whole number is an example of which property of addition?

( [link] ) Find the product. $\mathrm{4,}\text{271}\times \text{630}$ .

( [link] ) In the statement $\text{27}÷3=9$ , what name is given to the result 9?

( [link] ) What number is the multiplicative identity?

( [link] ) Find the value of $2^4$ .