Refer to the following number and symbol series and answer the question that follows.
Counting to be done from left to right only. (Note: All numbers are single digit numbers only.)
(Left) 8 9 & 8 $ 5 # @ & # 4 @ 3 ! + ? 4 5 & 8 (Right)
If all the symbols are dropped from the series, which of the following will be seventh from the right?
The initial series is given as: $8 9 & 8 $ 5 # @ & # 4 @ 3 ! + ? 4 5 & 8$
The task requires removing all symbols from the series. The symbols present are: $&$, $, $#$, $@$, $!$, $+$, $?$.
After removing these symbols, the series consists only of numbers: $8 9 8 5 4 3 4 5 8$
Now, we need to find the seventh element counting from the right end of the modified series (numbers only).
The modified series is: $8 9 8 5 4 3 4 5 8$
Counting from the right:
Therefore, the seventh element from the right, after dropping all symbols, is $8$.
Identify the correct option to complete the following series.
5, 8, 13, 20, 29, ........., 53, 68, 85Select the alphanumeric-cluster from among the given options that can replace the question mark(?) in the following series.
2D, 3I, 4P, ?
From the given options, select the term that can replace the question mark (?) in the following series.
A1, B27, C125, ?Select the alphanumeric clusters from among the given options that can replace the question mark (?) in the following series.
z1, x4, v9, t16, ?
If all the special characters are dropped from the below arrangement, which of the following will be the 10th to the right of X?
3 X ! I B O # F 4 5 * 1 K 2 $ 8 R 8 % Z