A. Express the following fractions to decimal. If not whole number, compute up to two decimal places and round to the nearest hundredth.

3/9

234/111

11/15

13/11

17/8

In long division

Let's express the following fractions as decimals using long division, rounding to the nearest hundredth if necessary.

### 1. \( \frac{3}{9} \)

- **Step 1:** Divide 3 by 9.
- **Step 2:** 9 goes into 3 zero times, so we add a decimal point and a zero after the 3 to make it 30.
- **Step 3:** 9 goes into 30 three times (9 * 3 = 27).
- **Step 4:** Subtract 27 from 30, leaving a remainder of 3.
- **Step 5:** Bring down another zero to make it 30, and the process repeats. 

So, \( \frac{3}{9} = 0.333\ldots \) which rounds to **0.33**.

### 2. \( \frac{234}{111} \)

- **Step 1:** Divide 234 by 111.
- **Step 2:** 111 goes into 234 two times (111 * 2 = 222).
- **Step 3:** Subtract 222 from 234, leaving a remainder of 12.
- **Step 4:** Bring down a zero to make it 120.
- **Step 5:** 111 goes into 120 one time (111 * 1 = 111).
- **Step 6:** Subtract 111 from 120, leaving a remainder of 9.

So, \( \frac{234}{111} \approx 2.108\ldots \) which rounds to **2.11**.

### 3. \( \frac{11}{15} \)

- **Step 1:** Divide 11 by 15.
- **Step 2:** 15 goes into 11 zero times, so we add a decimal point and a zero after the 11 to make it 110.
- **Step 3:** 15 goes into 110 seven times (15 * 7 = 105).
- **Step 

Learn how to convert fractions to decimals using long division with step-by-step solutions. Explore examples like 3/9, 234/111, 11/15, 13/11, and 17/8 rounded to the nearest hundredth.

Math Problem Statement

Solution

Ask a new question for Free

By Image

Math Problem Analysis

Mathematical Concepts

Formulas

Theorems

Suitable Grade Level

Related Recommendation