Find the next expression in the series: ABZ, ABBYZ, ABBBXYZ, ______?
ABBBBWXYZ
Let's analyze the given series to find the pattern and determine the next expression:
The series is: ABZ, ABBYZ, ABBBXYZ, ______?
We can break down each term in the series and observe how it changes from one term to the next.
Let's look at the changes in each part of the expressions:
In every term, there is always a single 'A' at the beginning. This part remains constant.
The number of 'B's increases by one in each step. Following this pattern, the next term should have four 'B's.
Let's look at the letters that follow the 'A's and 'B's:
The letters at the end form a sequence from the end of the alphabet, adding one letter at the beginning of the sequence in each step, moving backward through the alphabet.
So, the ending letters for the next term will be WXYZ.
Now, let's combine the patterns for the next term:
Putting these parts together, the next expression in the series is ABBBBWXYZ.
Let's compare our result with the given options:
Therefore, the next expression in the series is ABBBBWXYZ.
A series is given with some letters missing. Choose the correct alternative from the given ones that will complete the series:
BR __ __ NB __ O __ NBA series is given with some letters missing. Choose the set of letters which when sequentially placed shall complete it .
a __ __ dba __ __ bcad __ __ da __ __ cdIn the following letter series, some of the letters are missing which are given in that order as one of the alternatives below It. Choose the correct alternative
_ a _ b _ abaa _ bab _ abbSelect the combination of letters that when sequentially placed in the blanks of the given series will complete the series.
Q _ P _ M _ A _ T _ Q A _ T M
In the series _b_a_ba_b_abab_aab;
fill in the six blanks ( _ ) using one of the following given four choices such that the series follows a specific order.