Out of the following statements which one is incorrect?

Options

A. `sqrt5184 = 72`
B. `sqrt15625 = 125`
C. `sqrt1526`= 33`
D. `sqrt1296 = 34`

Answer

To solve the question of identifying the incorrect statement from the given options, we can follow these steps:

### Step 1: Identify the Statements
First, we need to list out all the statements provided in the question. Since the statements are not explicitly provided in the question, we will assume that they relate to the properties of numbers, particularly focusing on the unit digits and powers.

### Step 2: Analyze Each Statement
Next, we will analyze each statement to check for correctness. For example, if one of the statements is about the unit digit of \(3^3\), we can calculate it.

1. **Calculate \(3^3\)**:
\[ 3^3 = 27 \]
The unit digit is **7**.

2. **Calculate \(3^4\)**:
\[ 3^4 = 81 \]
The unit digit is **1**.

3. **Calculate \(3^6\)**:
\[ 3^6 = 729 \]
The unit digit is **9**.

4. **Calculate \(3^2\)**:
\[ 3^2 = 9 \]
The unit digit is **9**.

5. **Calculate \(3^5\)**:
\[ 3^5 = 243 \]
The unit digit is **3**.

### Step 3: Identify the Incorrect Statement
Now, we need to compare our findings with the statements. If any of the statements contradicts our calculations, that will be the incorrect one.

### Conclusion
After checking the calculations:
- If a statement claims that the unit digit of \(3^3\) is 6, that is incorrect.
- If a statement claims that \(3^4\) equals 1296, that is also incorrect since \(3^4 = 81\).

Thus, the incorrect statement can be identified based on our calculations.