1.1 Real numbers: algebra essentials  (Page 9/35)

Is $\sqrt{2}$ an example of a rational terminating, rational repeating, or irrational number? Tell why it fits that category.

What is the order of operations? What acronym is used to describe the order of operations, and what does it stand for?

What do the Associative Properties allow us to do when following the order of operations? Explain your answer.

$10+2\times \left(5-3\right)$

$6÷2-\left(81÷3^2\right)$

$18+{\left(6-8\right)}^3$

$\mathrm{-2}\times {\left[16÷{\left(8-4\right)}^2\right]}^2$

$4-6+2\times 7$

$3\left(5-8\right)$

$4+6-10÷2$

$12÷\left(36÷9\right)+6$

${\left(4+5\right)}^2÷3$

$3-12\times 2+19$

$2+8\times 7÷4$

$5+\left(6+4\right)-11$

$9-18÷3^2$

$14\times 3÷7-6$

$9-\left(3+11\right)\times 2$

$6+2\times 2-1$

$64÷\left(8+4\times 2\right)$

$9+4\left(2^2\right)$

${\left(12÷3\times 3\right)}^2$

$25÷5^2-7$

$\left(15-7\right)\times \left(3-7\right)$

$2\times 4-9\left(\mathrm{-1}\right)$

$4^2-25\times \frac{1}{5}$

$12\left(3-1\right)÷6$

$8\left(x+3\right)=64$