Which of the following numbers are greater than -0.33 ? Choose all answers that apply: (A) -0.3 (B) -(3)/(9) (C)(1)/(6)

Compare with option A: Compare -0.33 with option A (-0.3). Since -0.3 is closer to zero than -0.33, -0.3 is greater than -0.33.Compare with option B: Compare -0.33 with option B (-(3/9)). First, simplify -(3/9) to its simplest form. -(3/9) simplifies to -1/3, which is equal to -0.333... (repeating). Since -0.333... is equal to -1/3, it is not greater than -0.33.Compare with option C: Compare -0.33 with option C (1/6). 1/6 is a positive number, and since -0.33 is negative, any positive number is greater than any negative number. Therefore, 1/6 is greater than -0.33.

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Which of the following numbers are greater than -0.33 ?
Choose all answers that apply:
(A) -0.3
(B) -(3)/(9)
(C)(1)/(6)

Which of the following numbers are greater than $-0.33$ ? $\newline$ Choose all answers that apply: $\newline$ $(A)$ $-0.3$ $\newline$ $(B)$ $-\frac{3}{9}$ $\newline$ $(C)$ $\frac{1}{6}$

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Math Problems

Algebra 1

Multiplication with rational exponents

Full solution

Q. Which of the following numbers are greater than

-0.33

\newline

Choose all answers that apply:

\newline

(A)

-0.3

\newline

(B)

-\frac{3}{9}

\newline

(C)

\frac{1}{6}

Compare with option A: Compare $-0.33$ with option A $-0.3$ . $\newline$ Since $-0.3$ is closer to zero than $-0.33$ , $-0.3$ is greater than $-0.33$ .
Compare with option B: Compare $-0.33$ with option B $-\left(\frac{3}{9}\right)$ . First, simplify $-\left(\frac{3}{9}\right)$ to its simplest form. $-\left(\frac{3}{9}\right)$ simplifies to $-\frac{1}{3}$ , which is equal to $-0.333\ldots$ (repeating). Since $-0.333\ldots$ is equal to $-\frac{1}{3}$ , it is not greater than $-0.33$ .
Compare with option C: Compare $-0.33$ with option C $\frac{1}{6}$ . $\newline$ $\frac{1}{6}$ is a positive number, and since $-0.33$ is negative, any positive number is greater than any negative number. $\newline$ Therefore, $\frac{1}{6}$ is greater than $-0.33$ .