Step 1: Calculate the Remaining Oil in Reservoir (STB)
Original Oil in Place (OOIP) = \(25 \times 10^6\) STB
Cumulative Oil Produced = \(2.5 \times 10^6\) STB
Remaining Oil = OOIP - Cumulative Oil Produced = \((25 - 2.5) \times 10^6 = 22.5 \times 10^6\) STB
Step 2: Convert Remaining Oil to Reservoir Barrels
Using current oil formation volume factor (OFVF):
Remaining Oil (reservoir bbl) = Remaining Oil (STB) × Current OFVF = \(22.5 \times 10^6 \times 1.25 = 28.125 \times 10^6\) res bbl
Step 3: Calculate Pore Volume
Original Pore Volume = Initial Oil (res bbl) = OOIP × Initial OFVF = \(25 \times 10^6 \times 1.35 = 33.75 \times 10^6\) res bbl
Step 4: Calculate Water Volume in Reservoir
Connate Water Saturation = 0.25
Water Volume = Original Pore Volume × Connate Water Saturation = \(33.75 \times 10^6 \times 0.25 = 8.4375 \times 10^6\) res bbl
Step 5: Calculate Remaining Hydrocarbon Pore Volume
Remaining Hydrocarbon Pore Volume = Original Pore Volume - Water Volume = \(33.75 \times 10^6 - 8.4375 \times 10^6 = 25.3125 \times 10^6\) res bbl
Step 6: Calculate Gas Volume in the Reservoir
Gas Volume = Remaining Hydrocarbon Pore Volume - Remaining Oil Volume = \(25.3125 \times 10^6 - 28.125 \times 10^6\) = \(3.1875 \times 10^6\) res bbl
Step 7: Calculate Gas Saturation
Gas Saturation = (Gas Volume / Remaining Hydrocarbon Pore Volume) × 100%
Gas Saturation = \(\frac{3.1875 \times 10^6}{25.3125 \times 10^6} \times 100\% \approx 12.6\%\)
Upon rounding off to one decimal place, Gas Saturation = 12.6%
Four different multilateral well patterns (Forked, Branched, Dual opening and Splayed) are shown in the figure. Which ONE of the following options correctly identifies the multilateral well patterns?

For a hydrocarbon reservoir, the following parameters are used in the general material balance equation (MBE). 
The total pore volume (in rb) of the reservoir is:
Consider the following diffusivity equation for the radial flow of a fluid in an infinite and homogeneous reservoir. \[ \frac{1}{r} \frac{\partial}{\partial r} \left( r \frac{\partial P}{\partial r} \right) = \frac{1}{\eta} \frac{\partial P}{\partial t} \] where, \( P \) denotes pressure, \( r \) is the radial distance from the center of the wellbore, \( t \) denotes time, and \( \eta \) is the diffusivity constant. The initial pressure of the reservoir is \( P_i \). The condition(s) used in the derivation of analytical solution of the above equation for pressure transient analysis in an infinite acting reservoir is/are:
Four different multilateral well patterns (Forked, Branched, Dual opening and Splayed) are shown in the figure. Which ONE of the following options correctly identifies the multilateral well patterns?

For a hydrocarbon reservoir, the following parameters are used in the general material balance equation (MBE). 
The total pore volume (in rb) of the reservoir is:
Consider the following diffusivity equation for the radial flow of a fluid in an infinite and homogeneous reservoir. \[ \frac{1}{r} \frac{\partial}{\partial r} \left( r \frac{\partial P}{\partial r} \right) = \frac{1}{\eta} \frac{\partial P}{\partial t} \] where, \( P \) denotes pressure, \( r \) is the radial distance from the center of the wellbore, \( t \) denotes time, and \( \eta \) is the diffusivity constant. The initial pressure of the reservoir is \( P_i \). The condition(s) used in the derivation of analytical solution of the above equation for pressure transient analysis in an infinite acting reservoir is/are: