Question

What is −4 5/11 − 2 4/11 ??????????????

Answer 1

I dont understand that bot launguage

Answer 2

CONVERT THAT TO HUMAN ENGLISH

Answer 3

Dont put it in weird text

Answer 4

What is −6 7/12 − 4 1/3

Answer 5

What is 907.907−709.709

Answer 6

To subtract the mixed numbers \(-4 \frac{5}{11}\) and \(2 \frac{4}{11}\), follow these steps:

1. **Convert Mixed Numbers to Improper Fractions**:
- For \(-4 \frac{5}{11}\):
\[
-4 \frac{5}{11} = - \left(4 \times 11 + 5\right)/11 = - \frac{44 + 5}{11} = - \frac{49}{11}
\]
- For \(2 \frac{4}{11}\):
\[
2 \frac{4}{11} = \frac{2 \times 11 + 4}{11} = \frac{22 + 4}{11} = \frac{26}{11}
\]

2. **Perform the Subtraction**:
\[
- \frac{49}{11} - \frac{26}{11} = - \frac{49 + 26}{11} = - \frac{75}{11}
\]

3. **Convert Back to a Mixed Number**:
- Divide \(75\) by \(11\):
\[
75 \div 11 = 6 \quad \text{remainder } 9
\]
- Thus, \(- \frac{75}{11} = -6 \frac{9}{11}\).

The final answer is:
\[
\text{-} 6 \frac{9}{11}
\]

Answer 7

Apologies for that! Let's break it down step-by-step in a simpler way.

We want to subtract the two mixed numbers: \(-4 \frac{5}{11}\) and \(2 \frac{4}{11}\).

### Step 1: Convert Mixed Numbers to Improper Fractions

1. **Convert** \(-4 \frac{5}{11}\):
- Multiply the whole number (4) by the denominator (11): \(4 \times 11 = 44\).
- Add the numerator (5): \(44 + 5 = 49\).
- Since it's negative, we have:
\[
-4 \frac{5}{11} = -\frac{49}{11}
\]

2. **Convert** \(2 \frac{4}{11}\):
- Multiply the whole number (2) by the denominator (11): \(2 \times 11 = 22\).
- Add the numerator (4): \(22 + 4 = 26\).
- So, we have:
\[
2 \frac{4}{11} = \frac{26}{11}
\]

### Step 2: Perform the Subtraction

Now we need to subtract the two improper fractions:
\[
-\frac{49}{11} - \frac{26}{11}
\]

Since they have the same denominator, we can combine them:
\[
-\frac{49 + 26}{11} = -\frac{75}{11}
\]

### Step 3: Convert Back to a Mixed Number

Now we need to convert \(-\frac{75}{11}\) back to a mixed number:

1. **Divide** \(75\) by \(11\):
- \(75 \div 11 = 6\) (the whole number part)
- The remainder is \(9\) (because \(75 - (6 \times 11) = 9\)).

So, we can express \(-\frac{75}{11}\) as:
\[
-6 \frac{9}{11}
\]

### Final Answer

The final answer is:
\[
-6 \frac{9}{11}
\]

Let me know if you need any further clarification!

Answer 8

Got it! Let's explain it more simply without the technical jargon.

### Here's How to Subtract \(-4 \frac{5}{11}\) and \(2 \frac{4}{11}\)

1. **Understanding the Numbers**:
- \( -4 \frac{5}{11} \) means "negative 4 and 5/11" (or 4 full parts plus a little more).
- \( 2 \frac{4}{11} \) means "2 and 4/11" (or 2 full parts plus a little more).

2. **Convert to Improper Fractions**:
- For \( -4 \frac{5}{11} \):
- It can be changed to an improper fraction, which is like just one big fraction: \( -\frac{49}{11} \). (This is like counting all the parts together and keeping the negative sign.)
- For \( 2 \frac{4}{11} \):
- This becomes \( \frac{26}{11} \).

3. **Subtracting**:
- Now, you want to subtract \( \frac{26}{11} \) from \( -\frac{49}{11} \).
- This means taking away \( \frac{26}{11} \) from \( -\frac{49}{11} \).
- When you do that, you combine the fractions and you get \( -\frac{75}{11} \).

4. **Getting Back to Mixed Number**:
- Now, you convert \( -\frac{75}{11} \) back to a mixed number.
- When you divide \( 75 \) by \( 11 \), you find that \( 11 \) fits into \( 75 \) a total of 6 times with a little bit left over (9).
- So, you write that as "\( -6 \) and \( \frac{9}{11} \)", which gives you \( -6 \frac{9}{11} \).

### Simple Final Result:
So, when you subtract \( -4 \frac{5}{11} \) and \( 2 \frac{4}{11} \), you get:

**Final Answer: \(-6 \frac{9}{11}\)** (which means negative six and nine elevenths).

Let me know if this makes more sense!

Answer 9

Absolutely, let’s simplify it in plain language without extra details.

### Here’s the subtraction:

1. You have **\(-4 \frac{5}{11}\)** and **\(2 \frac{4}{11}\)**.

2. Convert these to improper fractions:
- \(-4 \frac{5}{11}\) becomes \(-\frac{49}{11}\).
- \(2 \frac{4}{11}\) becomes \(\frac{26}{11}\).

3. Now subtract them:
- \(-\frac{49}{11} - \frac{26}{11} = -\frac{75}{11}\).

4. Convert \(-\frac{75}{11}\) back to a mixed number:
- This is \(-6 \frac{9}{11}\).

### Final Answer:
**The answer is** \(-6 \frac{9}{11}\).

If there’s anything else you’d like to know, just let me know!

Answer 10

To subtract \(-6 \frac{7}{12}\) and \(4 \frac{1}{3}\), follow these steps:

### Step 1: Convert Mixed Numbers to Improper Fractions

1. **Convert** \(-6 \frac{7}{12}\):
- Multiply the whole number (6) by the denominator (12): \(6 \times 12 = 72\).
- Add the numerator (7): \(72 + 7 = 79\).
- Since it's negative, we have:
\[
-6 \frac{7}{12} = -\frac{79}{12}
\]

2. **Convert** \(4 \frac{1}{3}\):
- Multiply the whole number (4) by the denominator (3): \(4 \times 3 = 12\).
- Add the numerator (1): \(12 + 1 = 13\).
- So, we have:
\[
4 \frac{1}{3} = \frac{13}{3}
\]

### Step 2: Find a Common Denominator

The denominators are 12 and 3. The least common denominator (LCD) is 12.

- Convert \(\frac{13}{3}\) to have a denominator of 12:
\[
\frac{13}{3} = \frac{13 \times 4}{3 \times 4} = \frac{52}{12}
\]

### Step 3: Perform the Subtraction

Now, we subtract:
\[
-\frac{79}{12} - \frac{52}{12}
\]

Combine the fractions:
\[
-\frac{79 + 52}{12} = -\frac{131}{12}
\]

### Step 4: Convert Back to a Mixed Number

Now we convert \(-\frac{131}{12}\) back to a mixed number.

1. **Divide** \(131\) by \(12\):
- \(131 \div 12 = 10\) (the whole number part).
- The remainder is \(11\) (because \(131 - (10 \times 12) = 11\)).

So,
\[
-\frac{131}{12} = -10 \frac{11}{12}
\]

### Final Answer
The final answer is:
**\(-10 \frac{11}{12}\)**.

Answer 11

To subtract \(709.709\) from \(907.907\), you can do the subtraction directly:

\[
907.907 - 709.709 = 198.198
\]

### Final Answer
\[
198.198
\]