23) $4 \div -4$
24) $16 \div -8$
25) $-12 \div -4$
26) $-64 \div -8$
27) $56 \div -8$
28) $210 \div 15$
29) $169 \div -13$
30) $16 \div 4$
31) $22 \div 11$
32) $-2 \div 2$
33) $\frac{-180}{-12}$
34) $\frac{-75}{-5}$

Question

Accepted Answer

### Problem 23: $ 4 \div -4 $
# Explanation:
## Step 1: Divide the absolute values
Divide $ 4 $ by $ 4 $, which gives $ 1 $.
## Step 2: Determine the sign
Since one number is positive and the other is negative, the result is negative. So $ 4 \div -4 = -1 $.
# Answer: $ -1 $

### Problem 24: $ 16 \div -8 $
# Explanation:
## Step 1: Divide the absolute values
Divide $ 16 $ by $ 8 $, which gives $ 2 $.
## Step 2: Determine the sign
Since one number is positive and the other is negative, the result is negative. So $ 16 \div -8 = -2 $.
# Answer: $ -2 $

### Problem 25: $ -12 \div -4 $
# Explanation:
## Step 1: Divide the absolute values
Divide $ 12 $ by $ 4 $, which gives $ 3 $.
## Step 2: Determine the sign
Since both numbers are negative, the result is positive. So $ -12 \div -4 = 3 $.
# Answer: $ 3 $

### Problem 26: $ -64 \div -8 $
# Explanation:
## Step 1: Divide the absolute values
Divide $ 64 $ by $ 8 $, which gives $ 8 $.
## Step 2: Determine the sign
Since both numbers are negative, the result is positive. So $ -64 \div -8 = 8 $.
# Answer: $ 8 $

### Problem 27: $ 56 \div -8 $
# Explanation:
## Step 1: Divide the absolute values
Divide $ 56 $ by $ 8 $, which gives $ 7 $.
## Step 2: Determine the sign
Since one number is positive and the other is negative, the result is negative. So $ 56 \div -8 = -7 $.
# Answer: $ -7 $

### Problem 28: $ 210 \div 15 $
# Explanation:
## Step 1: Divide the numbers
Divide $ 210 $ by $ 15 $. $ 15 \times 14 = 210 $, so $ 210 \div 15 = 14 $.
# Answer: $ 14 $

### Problem 29: $ 169 \div -13 $
# Explanation:
## Step 1: Divide the absolute values
Divide $ 169 $ by $ 13 $. $ 13 \times 13 = 169 $, so the absolute value division gives $ 13 $.
## Step 2: Determine the sign
Since one number is positive and the other is negative, the result is negative. So $ 169 \div -13 = -13 $.
# Answer: $ -13 $

### Problem 30: $ 16 \div 4 $
# Explanation:
## Step 1: Divide the numbers
Divide $ 16 $ by $ 4 $. $ 4 \times 4 = 16 $, so $ 16 \div 4 = 4 $.
# Answer: $ 4 $

### Problem 31: $ 22 \div 11 $
# Explanation:
## Step 1: Divide the numbers
Divide $ 22 $ by $ 11 $. $ 11 \times 2 = 22 $, so $ 22 \div 11 = 2 $.
# Answer: $ 2 $

### Problem 32: $ -2 \div 2 $
# Explanation:
## Step 1: Divide the absolute values
Divide $ 2 $ by $ 2 $, which gives $ 1 $.
## Step 2: Determine the sign
Since one number is negative and the other is positive, the result is negative. So $ -2 \div 2 = -1 $.
# Answer: $ -1 $

### Problem 33: $ \frac{-180}{-12} $
# Explanation:
## Step 1: Divide the absolute values
Divide $ 180 $ by $ 12 $. $ 12 \times 15 = 180 $, so the absolute value division gives $ 15 $.
## Step 2: Determine the sign
Since both numbers are negative, the result is positive. So $ \frac{-180}{-12} = 15 $.
# Answer: $ 15 $

### Problem 34: $ \frac{-75}{-5} $
# Explanation:
## Step 1: Divide the absolute values
Divide $ 75 $ by $ 5 $. $ 5 \times 15 = 75 $, so the absolute value division gives $ 15 $.
## Step 2: Determine the sign
Since both numbers are negative, the result is positive. So $ \frac{-75}{-5} = 15 $.
# Answer: $ 15 $

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QUESTION IMAGE

Question

Explanation:

Problem 23: \( 4 \div -4 \)

Step 1: Divide the absolute values

Step 2: Determine the sign

Step 1: Divide the absolute values

Step 2: Determine the sign

Step 1: Divide the absolute values

Step 2: Determine the sign

Answer:

Problem 24: \( 16 \div -8 \)