Choose the pattern that completes the sequence shown below.
The three horizontal rows evolve by independent, simple rules from frame to frame (left to right).
Row 1 (top): The last symbol alternates between a forward slash and a backslash: \[ /,\ \backslash,\ /,\ \backslash,\ \ldots \] The third frame shows \(/\), so the fourth must be \(\backslash\). Options (B) and (D) satisfy this; (A) and (C) do not.
Row 2 (middle): The side brackets cycle deterministically while the centre “\#” stays fixed. Track the left symbol across the first three frames: \[ [\ \to\ )\ \to\ ]\ \to\ \ ? \] i.e., it follows the cycle \([\,\to\,)\,\to\,]\,\to\,(\,\to\,[\,.s)\). Hence the fourth frame should have a left \((\).
Track the right symbol: \[ )\ \to\ (\ \to\ )\ \to\ \ ? \] so it alternates \( ) \leftrightarrow ( \); therefore the fourth frame should have a right \( ) \). Putting these together, Row 2 in the answer must read \[ (\ \#\ ) \] which only option (B) has. (A) gives \([\,\#\,(\), (C) gives \([\,\#\,)\), and (D) gives \(]\,\#\,)\).
Row 3 (bottom): The symbols remain fixed across frames (=\ %\ x), so all options match this row; it does not discriminate.
Combining the row-wise rules, the unique match is \(\boxed{(B)}\).


The pixels in the image on the left are shifted horizontally to create one or more options on the right side. Identify the correct option(s). 
What is the total number of capital letter 'T' shown in the image below?

