What will come in place of question mark (?) in the following questions.
`(5599)/(1331) xx (3773)/(2036) xx (88)/(49) = ? - 6^(2)`

Options

A. 52
B. 51
C. 50
D. 53

Answer

To solve the equation \((5599)/(1331) \times (3773)/(2036) \times (88)/(49) = ? - 6^2\), we will follow these steps:

### Step 1: Calculate \(6^2\)
First, we need to calculate \(6^2\):
\[ 6^2 = 36 \]

### Step 2: Simplify the left-hand side of the equation
Now we will simplify the left-hand side of the equation:
\[ \frac{5599}{1331} \times \frac{3773}{2036} \times \frac{88}{49} \]

### Step 3: Factor and cancel common terms
We will look for common factors in the fractions to simplify them.

1. **Simplifying \(\frac{5599}{1331}\)**:
- Both numbers can be divided by 11.
- \(5599 \div 11 = 509\)
- \(1331 \div 11 = 121\)

So, \(\frac{5599}{1331} = \frac{509}{121}\).

2. **Simplifying \(\frac{3773}{2036}\)**:
- Again, both numbers can be divided by 11.
- \(3773 \div 11 = 343\)
- \(2036 \div 11 = 185\)

So, \(\frac{3773}{2036} = \frac{343}{185}\).

3. **Simplifying \(\frac{88}{49}\)**:
- This fraction cannot be simplified further.

Now we can rewrite the left-hand side:
\[ \frac{509}{121} \times \frac{343}{185} \times \frac{88}{49} \]

### Step 4: Combine the fractions
Now we will multiply the numerators and denominators:
\[ \frac{509 \times 343 \times 88}{121 \times 185 \times 49} \]

### Step 5: Calculate the numerator and denominator
Calculating the numerator:
- \(509 \times 343 = 174,607\)
- \(174,607 \times 88 = 15,366,536\)

Calculating the denominator:
- \(121 \times 185 = 22,385\)
- \(22,385 \times 49 = 1,095,865\)

So we have:
\[ \frac{15,366,536}{1,095,865} \]

### Step 6: Simplify the fraction
Now we will simplify \(\frac{15,366,536}{1,095,865}\). After performing the division:
\[ \frac{15,366,536}{1,095,865} \approx 14 \]

### Step 7: Set up the equation
Now we can set up the equation:
\[ 14 = ? - 36 \]

### Step 8: Solve for ?
To find the value of \(?\):
\[ ? = 14 + 36 = 50 \]

### Final Answer
Thus, the value that comes in place of the question mark (?) is:
\[ \boxed{50} \]