In the number 8,992, we can analyze the value of the two instances of the digit 9.
-
The 9 in the square (the first 9) is in the hundreds place:
- The value of this 9 is \(9 \times 100 = 900\).
-
The 9 in the circle (the second 9) is in the tens place:
- The value of this 9 is \(9 \times 10 = 90\).
Now, let's compare the two values:
- The value of the 9 in the square is 900.
- The value of the 9 in the circle is 90.
Now, let's determine the relationship between these two values:
- To find how many times the value of the 9 in the circle fits into the value of the 9 in the square, we can divide the value of the first 9 by the value of the second 9: \[ \frac{900}{90} = 10 \]
Thus, the 9 in the square is 10 times the value of the 9 in the circle.
So, the correct answer is: B. The value of the 9 in the square is 10 times the value of the 9 in the circle.