3.1 Exponents and roots  (Page 2/2)

$\sqrt{\text{64}}$

$\sqrt{\text{100}}$

$\sqrt[3]{\text{64}}$

$\sqrt[6]{\text{64}}$

$\sqrt[3]{\text{729}}$

$\sqrt[4]{\text{8503056}}$

$\sqrt{\text{53361}}$

$\sqrt[\text{12}]{\text{16777216}}$

$4\cdot 4$

$\text{12}\cdot \text{12}$

$9\cdot 9\cdot 9\cdot 9$

$\text{10}\cdot \text{10}\cdot \text{10}\cdot \text{10}\cdot \text{10}\cdot \text{10}$

$\text{826}\cdot \text{826}\cdot \text{826}$

$\mathrm{3,}\text{021}\cdot \mathrm{3,}\text{021}\cdot \mathrm{3,}\text{021}\cdot \mathrm{3,}\text{021}\cdot \mathrm{3,}\text{021}$

$\underset{\text{85 factors of 6}}{\underbrace{6·6·····6}}$

$\underset{\text{112 factors of 2}}{\underbrace{2·2·····2}}$

$\underset{\text{3,008 factors of 1}}{\underbrace{1·1·····1}}$

$5^3$

$7^4$

${\text{15}}^2$

${\text{117}}^5$

${\text{61}}^6$

${\text{30}}^2$

$3^2$

$4^2$

$1^2$

${\text{10}}^2$

${\text{11}}^2$

${\text{12}}^2$

${\text{13}}^2$

${\text{15}}^2$

$1^4$

$3^4$

$7^3$

${\text{10}}^3$

${\text{100}}^2$

$8^3$

$5^5$

$9^3$

$6^2$

$7^1$

$1^{\text{28}}$

$2^7$

$0^5$

$8^4$

$5^8$

$6^9$

${\text{25}}^3$

${\text{42}}^2$

${\text{31}}^3$

${\text{15}}^5$

$2^{\text{20}}$

${\text{816}}^2$

$\sqrt{9}$

$\sqrt{\text{16}}$

$\sqrt{\text{36}}$

$\sqrt{\text{64}}$

$\sqrt{\text{121}}$

$\sqrt{\text{144}}$

$\sqrt{\text{169}}$

$\sqrt{\text{225}}$

$\sqrt[3]{\text{27}}$

$\sqrt[5]{\text{32}}$

$\sqrt[4]{\text{256}}$

$\sqrt[3]{\text{216}}$

$\sqrt[7]{1}$

$\sqrt{\text{400}}$

$\sqrt{\text{900}}$

$\sqrt{\text{10},\text{000}}$

$\sqrt{\text{324}}$

$\sqrt{\mathrm{3,}\text{600}}$

$\sqrt{\text{676}}$

$\sqrt{\mathrm{1,}\text{156}}$

$\sqrt{\text{46},\text{225}}$

$\sqrt{\text{17},\text{288},\text{964}}$

$\sqrt[3]{\mathrm{3,}\text{375}}$

$\sqrt[4]{\text{331},\text{776}}$

$\sqrt[8]{\mathrm{5,}\text{764},\text{801}}$

$\sqrt[\text{12}]{\text{16},\text{777},\text{216}}$

$\sqrt[8]{\text{16},\text{777},\text{216}}$

$\sqrt[\text{10}]{\mathrm{9,}\text{765},\text{625}}$

$\sqrt[4]{\text{160},\text{000}}$

$\sqrt[3]{\text{531},\text{441}}$

( [link] ) Use the numbers 3, 8, and 9 to illustrate the associative property of addition.

( [link] ) In the multiplication $8\cdot 4=\text{32}$ , specify the name given to the num­bers 8 and 4.

( [link] ) Does the quotient $\text{15}÷0$ exist? If so, what is it?

( [link] ) Does the quotient $0÷\text{15}$ exist? If so, what is it?

( [link] ) Use the numbers 4 and 7 to illustrate the commutative property of multiplication.