Find the approximate value of (?) in the following questions.
`11.976 div 484.01 xx 846.99 + (15.99% "of 199") = ?`

Options

A. 53
B. 32
C. 39
D. 48

Answer

To find the approximate value of the expression \(11.976 \div 484.01 \times 846.99 + (15.99\% \text{ of } 199)\), we will follow these steps:

### Step 1: Approximate the values
- Approximate \(11.976\) to \(12\)
- Approximate \(484.01\) to \(484\)
- Approximate \(846.99\) to \(847\)
- Approximate \(15.99\%\) to \(16\%\)
- Approximate \(199\) to \(200\)

### Step 2: Rewrite the expression using the approximated values
The expression now becomes:
\[ 12 \div 484 \times 847 + (16\% \text{ of } 200) \]

### Step 3: Calculate \(16\%\) of \(200\)
To find \(16\%\) of \(200\):
\[ 16\% \text{ of } 200 = \frac{16}{100} \times 200 = \frac{16 \times 200}{100} = \frac{3200}{100} = 32 \]

### Step 4: Calculate \(12 \div 484 \times 847\)
First, calculate \(12 \div 484\):
\[ 12 \div 484 \approx \frac{12}{484} = \frac{12}{484} \approx 0.0248 \]
Now, multiply this result by \(847\):
\[ 0.0248 \times 847 \approx 21 \]

### Step 5: Combine the results
Now we combine the two parts:
\[ 21 + 32 = 53 \]

### Final Answer
Thus, the approximate value of the expression is:
\[ \boxed{53} \]