The chart compares the Installed Capacity (MW) of four power generation technologies, T1, T2, T3, and T4, and their Electricity Generation (MWh) in 1000 hours. The Capacity Factor of a technology is defined as: 
\[ \text{Capacity Factor} = \frac{\text{Electricity Generation (MWh)}}{\text{Installed Capacity (MW)} \times 1000 \; (h)} \] Which one of the given technologies has the highest Capacity Factor?
Step 1: Extract approximate data from the chart. - For T1: Installed $\approx 20$ MW, Generation $\approx 10000$ MWh
- For T2: Installed $\approx 30$ MW, Generation $\approx 9000$ MWh
- For T3: Installed $\approx 25$ MW, Generation $\approx 7000$ MWh
- For T4: Installed $\approx 40$ MW, Generation $\approx 12000$ MWh
Step 2: Compute Capacity Factors. \[ \text{CF} = \frac{\text{Generation}}{\text{Installed Capacity} \times 1000} \] - T1: $\dfrac{10000}{20 \times 1000} = 0.50 = 50\%$
- T2: $\dfrac{9000}{30 \times 1000} = 0.30 = 30\%$
- T3: $\dfrac{7000}{25 \times 1000} = 0.28 = 28\%$
- T4: $\dfrac{12000}{40 \times 1000} = 0.30 = 30\%$
Step 3: Identify the maximum. The highest capacity factor is for T1 at $50\%$. \[ \boxed{\text{T1}} \]





Here are two analogous groups, Group-I and Group-II, that list words in their decreasing order of intensity. Identify the missing word in Group-II.
Abuse \( \rightarrow \) Insult \( \rightarrow \) Ridicule
__________ \( \rightarrow \) Praise \( \rightarrow \) Appreciate
A stick of length one meter is broken at two locations at distances of \( b_1 \) and \( b_2 \) from the origin (0), as shown in the figure. Note that \( 0<b_1<b_2<1 \). Which one of the following is NOT a necessary condition for forming a triangle using the three pieces?
Note: All lengths are in meter. The figure shown is representative.
