If the original number was even, the ones place will be zero; otherwise it will be 5.
The product of 15 multiplied by 22 is 330. This can be calculated by multiplying the tens digits first (1 x 2 = 2) to get the tens place value, and then multiplying the ones digits (5 x 2 = 10) to get the ones place value. Combining these results (20 for the tens place and 10 for the ones place) gives us the final answer of 330.
Counting digits: 0 Number of "things" in the ones place: 6 Total "things": 236
10864
The product of 39 multiplied by 39 is 1521. This can be calculated by multiplying the tens place of each number (3 x 3 = 9) to get the hundreds place of the result, and then multiplying each number by the other number's digits and adding them together (3 x 9 = 27) to get the tens and ones place of the result. Therefore, 39 x 39 = 1521.
415
If the digits go from the thousands place to the ones place then we need to use 4 digits. Because the digits are all even, we are forced to use the 4 even digits (2, 4, 6 and 8). As they decrease by 2 each time, the only option for ordering them is greatest to lowest. Therefore, the number described in the question is 8,642.
0 or 5
86,420
2,4,6,8,and 0 are divisible by 2 in the ones digit. Zero is only divisible in a number with 2 digits or more. 0 itself is not divisible by 2.
Counting digits: 0 Number of "things" in the ones place: 6 Total "things": 236
The product of 15 multiplied by 22 is 330. This can be calculated by multiplying the tens digits first (1 x 2 = 2) to get the tens place value, and then multiplying the ones digits (5 x 2 = 10) to get the ones place value. Combining these results (20 for the tens place and 10 for the ones place) gives us the final answer of 330.
63
10864
the 3 digits is the ones place the 5 digits is the tenths place the 9 digits is the hundredths place
50401
86420
There are 5 digits in the number 67392. Each digit represents a place value in the number, with the leftmost digit being the ten-thousands place and the rightmost digit being the ones place. In this case, the digits are 6, 7, 3, 9, and 2.