To find the greatest five-digit square number, we need to identify the largest perfect square that does not exceed the largest five-digit number, which is $99999$.
Follow these steps:
$\sqrt{99999} \approx 316.2261$
$316^2 = 316 \times 316 = 99856$
Therefore, the greatest five-digit square number is $99856$. This matches Option B.
Find the sum of the smallest and the greatest 3-digit numbers formed by using the digits 0, 1, 2, 3, 4 without any repetition of digits.
In a 2-digit number, the tens digit is two times its unit digit, and the number is 12 less than two times the number obtained by interchanging its digits. Find the original number.
Find the length of the longest rod which can be used to measure exactly the lengths 5 m 13 cm, 11 m 34 cm, and 12 m 15 cm.
The position of how many digits in the number 726801 will remain unchanged after the digits within the number are rearranged in descending order (from left to right)?
If a 10-digit number M30348462N is divisible by both 8 and 11, then what is the value of M² + N² - 18?