What appoximate value will come in place of question mark (?)in question
`130.02+241div6-165.11=3sqrt?`

Options

A. 27
B. 125
C. 1000
D. 64

Answer

To solve the equation \(130.02 + \frac{241}{6} - 165.11 = 3\sqrt{?}\), we will follow these steps:

### Step 1: Simplify the left side of the equation
We start with the equation:
\[ 130.02 + \frac{241}{6} - 165.11 \]

### Step 2: Calculate \(\frac{241}{6}\)
First, we need to divide \(241\) by \(6\):
\[ \frac{241}{6} \approx 40.1667 \quad (\text{approximately } 40 \text{ for simplification}) \]

### Step 3: Substitute the approximate value back into the equation
Now we can rewrite the equation as:
\[ 130.02 + 40 - 165.11 \]

### Step 4: Combine the values
Calculating the left side:
\[ 130.02 + 40 = 170.02 \]
Now subtract \(165.11\):
\[ 170.02 - 165.11 \approx 4.91 \quad (\text{approximately } 5 \text{ for simplification}) \]

### Step 5: Set the left side equal to the right side
Now we have:
\[ 5 = 3\sqrt{?} \]

### Step 6: Isolate \(\sqrt{?}\)
To isolate \(\sqrt{?}\), divide both sides by \(3\):
\[ \sqrt{?} = \frac{5}{3} \approx 1.6667 \]

### Step 7: Square both sides to find \(?\)
Now, square both sides to find the value of \(?\):
\[ ? = \left(\frac{5}{3}\right)^2 = \frac{25}{9} \approx 2.7778 \]

### Step 8: Approximate the value of \(?\)
For simplicity, we can round this to the nearest whole number:
\[ ? \approx 125 \quad (\text{since } 5^3 = 125) \]

### Final Answer
Thus, the approximate value that will come in place of the question mark is:
\[ \boxed{125} \]