Step 1: Total number of employees = 500
Coffee lovers = 60% of 500 = 300
Tea lovers = 25% of 500 = 125
No preference = 15% of 500 = 75
Step 2: 20% of coffee lovers also prefer tea
\[ 20% { of } 300 = 60 \quad \Rightarrow {Prefer both coffee and tea} = 60 \] Step 3: Only tea = Total tea - Both coffee and tea
\[ 125 - 60 = \boxed{65} \]
Disregard commonly known facts. Which conclusion would follow on the basis of given statements only?
Statement (I): Some bottles are car. Some cars are cycle.
Conclusion: \[\begin{array}{rl} \bullet & \text{[(I)] Some bottles are cycle is a possibility.} \\ \bullet & \text{[(II)] All bottles are cycle.} \\ \end{array}\]
Five friends A, B, C, D, and E are sitting in a row facing north, but not necessarily in the same order:
B is to the immediate left of C
E is not at any of the ends
D is to the right of E but not next to C
A is at one of the ends
Who is sitting in the middle?