Question

1. 9% of 368 59% of 240
2. 7% of 903 48% of 195
3. 10% of 86 86% of 10
4. 18% of 314 31% of 92
5. 45% of 549 23% of 876

Explanation:

Problem 2:

Step 1: Calculate 9% of 368

To find a percentage of a number, we use the formula \( \text{Percentage of a number} = \frac{\text{Percentage}}{100} \times \text{Number} \). So, for \( 9\% \) of \( 368 \), we calculate \( \frac{9}{100} \times 368 = 0.09\times368 = 33.12 \).

Step 2: Calculate 59% of 240

Using the same formula, for \( 59\% \) of \( 240 \), we have \( \frac{59}{100} \times 240 = 0.59\times240 = 141.6 \).

Step 3: Compare the two results

Since \( 33.12 < 141.6 \), we put \( < \) in the box.

Problem 4:

Step 1: Calculate 7% of 903

Using the percentage formula, \( \frac{7}{100} \times 903 = 0.07\times903 = 63.21 \).

Step 2: Calculate 48% of 195

For \( 48\% \) of \( 195 \), we get \( \frac{48}{100} \times 195 = 0.48\times195 = 93.6 \).

Step 3: Compare the two results

Since \( 63.21 < 93.6 \), we put \( < \) in the box.

Problem 6:

Step 1: Calculate 10% of 86

Using the percentage formula, \( \frac{10}{100} \times 86 = 0.1\times86 = 8.6 \).

Step 2: Calculate 86% of 10

For \( 86\% \) of \( 10 \), we have \( \frac{86}{100} \times 10 = 0.86\times10 = 8.6 \).

Step 3: Compare the two results

Since \( 8.6 = 8.6 \), we put \( = \) in the box.

Problem 8:

Answer:

s:

1. \( 9\% \) of \( 368 < 59\% \) of \( 240 \)
2. \( 7\% \) of \( 903 < 48\% \) of \( 195 \)
3. \( 10\% \) of \( 86 = 86\% \) of \( 10 \)
4. \( 18\% \) of \( 314 > 31\% \) of \( 92 \)
5. \( 45\% \) of \( 549 > 23\% \) of \( 876 \)