The initial number given is 7231456.
The digits present in this number are 7, 2, 3, 1, 4, 5, and 6.
The question asks us to arrange these digits in ascending order from left to right.
Arranging the digits {1, 2, 3, 4, 5, 6, 7} in ascending order gives us the new sequence:
The new number formed by these ordered digits is 1234567.
We need to find the sum of two specific digits from this new number (1234567):
In the number 1234567:
Finally, we need to calculate the sum of these two identified digits.
The second digit from the left is 2.
The second digit from the right is 6.
The sum is calculated as:
Sum = (Second digit from left) + (Second digit from right)
Sum = 2 + 6
Sum = 8
Using LaTeX notation for the sum:
$\( 2 + 6 = 8 \)$
Therefore, the sum of the digits which are second from the left and second from the right in the newly formed number is 8.
Refer to the following number and symbol series and answer the question that follows.
All numbers are single-digits. Counting to be done from left to right only.
(Left) & 1 # 6 * ^ @ 3 & $ 7 Ω $ 2 # 6 @ 2 % 9 (Right)
If all the symbols are dropped from the series, which of the following will be third from the left?