A square with four sets of symbols is to be divided into four equal parts such that each part contains all four symbols. Which of the shapes fulfills the condition? 
Step 1: Read the distribution.
The symbols are arranged so that each row and each column contains all four types. Any valid part must therefore cut one of each type across the placement.
Step 2: Test shapes.
(A) The vertical strip can tile the square into four equal strips; because each column already has all four symbols, each strip captures one of each \(⇒\) Valid.
(B) The symmetric \(T\) also tiles the square in four orientations about the center; its footprint spans cells from distinct rows and columns, ensuring one of each symbol in every part \(⇒\) Valid.
(C) The \(L\)-shape over-weights corners; at least one part would repeat a symbol and miss another \(⇒\) Invalid.
(D) The stepped \(T\) similarly fails to sample all rows/columns evenly \(⇒\) Invalid.
\[ \therefore \boxed{(A)\ \text{and}\ (B)}\ \text{fulfill the requirement.} \]


Count the number of squares in the given figure. 
Count the number of fonts used in the given set of words. 
Count the number of squares in the given figure. 
Shown below are three types of interlocking rods. There are in total 12 rods: 6 of type A (8 cm), 2 of type B (5 cm), and 4 of type C (4 cm). What is the maximum straight length obtainable by connecting the rods appropriately?
Based on the excerpt on Indonesian Shadow Puppet Theatre: 
Shown below is a belt–pulley arrangement. How many pulleys are rotating clockwise?




