5. $\frac{13}{100}$\
6. $\frac{4}{5}$\
7. $\frac{7}{10}$\
8. $\frac{7}{8}$\
9. $\frac{1}{4}$ (with a hand - written 0.25 circled)\
10. $\frac{7}{50}$\
11. $-\frac{3}{10}$\
12. $\frac{1}{11}$ (with a hand - written 0.9)

Question

Accepted Answer

Since the problem is not clearly stated (e.g., whether to convert fractions to decimals, compare values, etc.), we'll assume a common task like converting fractions to decimals for each:

### Problem 5: $\boldsymbol{\frac{13}{100}}$
# Explanation:
## Step1: Divide 13 by 100.
$13 \div 100 = 0.13$
# Answer:
0.13

### Problem 6: $\boldsymbol{\frac{4}{5}}$
# Explanation:
## Step1: Divide 4 by 5.
$4 \div 5 = 0.8$
# Answer:
0.8

### Problem 7: $\boldsymbol{\frac{7}{10}}$
# Explanation:
## Step1: Divide 7 by 10.
$7 \div 10 = 0.7$
# Answer:
0.7

### Problem 8: $\boldsymbol{\frac{7}{8}}$
# Explanation:
## Step1: Divide 7 by 8.
$7 \div 8 = 0.875$
# Answer:
0.875

### Problem 9: $\boldsymbol{\frac{1}{4}}$ (and the circled 0.25)
# Explanation:
## Step1: Divide 1 by 4.
$1 \div 4 = 0.25$ (matches the circled decimal)
# Answer:
0.25

### Problem 10: $\boldsymbol{\frac{7}{50}}$
# Explanation:
## Step1: Divide 7 by 50.
$7 \div 50 = 0.14$
# Answer:
0.14

### Problem 11: $\boldsymbol{-\frac{3}{10}}$
# Explanation:
## Step1: Divide 3 by 10 and apply the negative sign.
$-3 \div 10 = -0.3$
# Answer:
-0.3

### Problem 12: $\boldsymbol{0.9^{\frac{1}{11}}}$ (assuming it's $0.9^{1/11}$, a root or exponent)
# Explanation:
## Step1: Calculate the 11th root of 0.9 (or $0.9^{0.0909...}$). Using a calculator: $0.9^{1/11} \approx e^{\frac{\ln(0.9)}{11}} \approx e^{\frac{-0.10536}{11}} \approx e^{-0.009578} \approx 0.99048$
## Step2: (Optional: Verify with calculator input) $0.9^{1/11} \approx 0.9905$ (rounded)
# Answer:
$\approx 0.9905$ (or more precise: ~0.99048)

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QUESTION IMAGE

Question

Explanation:

Problem 5: $\boldsymbol{\frac{13}{100}}$

Step1: Divide 13 by 100.

Step1: Divide 4 by 5.

Step1: Divide 7 by 10.

Answer:

Problem 6: $\boldsymbol{\frac{4}{5}}$