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24-Pet-B1 Natural Gas Engineering · December 2019

Question 8 of 10: Density-Neutron Crossplot and Fluid Typing

Nivaar worked solution (AI-drafted; not reviewed by a licensed engineer)

Notes on this paper

National Examinations, 17-Pet-B1, Well Logging and Formation Evaluation — December 2019, 3 hours, closed book (Casio or Sharp approved calculators permitted), 10 questions, all marked.

Reference texts: Bassiouni, Theory, Measurement, and Interpretation of Well Logs (SPE Textbook Series Vol. 4); Asquith & Krygowski, Basic Well Log Analysis, 2nd ed. (AAPG); Ellis & Singer, Well Logging for Earth Scientists, 2nd ed.; Schlumberger, Log Interpretation Charts / Log Interpretation Principles and Applications.

Question 8: Density-Neutron Crossplot and Fluid Typing (20 marks)

Question text not reproduced: the examination questions are © Engineers and Geoscientists BC. Open the official past paper (linked at the top of this page) to read the question, then follow the worked solution below.

Given.

QuantityValue
Shale density porosity, φD,sh38%
Shale neutron porosity, φN,sh16%
Shale gamma ray, γsh85 API
Clean-line gamma ray, γclean30 API
Log scales (source p.7 headers)Gamma ray 0–100 API (with the CALIPER, 8–18 in, as the smoother left-hand curve in the same track); porosity tracks a single 60–0 p.u. sandstone-matrix scale, DENSITY the left (higher-porosity) curve of the pair

Find. The φN−φD versus gamma-ray crossplot of the zones picked within intervals A–E, and the fluid type of Zones F (9402 ft) and G (9599 ft).

Approach. Read the question literally: the ordinate is the SEPARATION $\phi_N-\phi_D$ and the abscissa is gamma ray, so no shale correction is applied to the plotted points. Instead the shale effect is carried by a straight SHALE LINE drawn between the two reference points the question supplies — the clean line (γ=30 API, zero separation) and the shale point (γ=85 API, $\phi_{N,sh}-\phi_{D,sh}=16-38=-22$ p.u.). Any zone lying ON that line has exactly the separation its own shaliness explains; a zone lying well BELOW it has more negative separation than shale alone can account for, which in a sandstone can only be gas.

  1. The shale line. $$\phi_N-\phi_D = \frac{\phi_{N,sh}-\phi_{D,sh}}{\gamma_{sh}-\gamma_{clean}}\,(\gamma-\gamma_{clean}) = \frac{16-38}{85-30}(\gamma-30) = \boxed{-0.40\,(\gamma-30)}$$
  2. Zone readings from the printed log. Depths are calibrated from the printed 9400 FT and 9600 FT ticks, which puts the F and G labels at 9402 ft and 9599 ft exactly as the question states.
    ZoneGR (API)φD (p.u.)φN (p.u.)φN−φDShale line at that GRPosition
    F (9402 ft)623321−12.0−12.8on the line
    A1323714−23.0−0.8far below
    A343814−24.0−1.6far below
    A2433816−22.0−5.2far below
    B443125.5−5.5−5.6on the line
    C472825.5−2.5−6.8above
    D373420−14.0−2.8far below
    E4628.525.5−3.0−6.4above
    G (9599 ft)722917−12.0−16.8above
  3. Zone F (9402 ft). GR = 62 API is well up the shale trend, and the measured separation of −12.0 p.u. is within 1 p.u. of the −12.8 p.u. the shale line predicts at that gamma ray. The whole of F’s neutron-density separation is therefore explained by its shale content: Zone F is a shaly, LIQUID-bearing (oil or water) sand — no gas.
  4. Zone G (9599 ft). GR = 72 API is the highest reading of the picked zones (the caliper shows the hole enlarging here, so the true formation GR may be a little lower), and the measured separation of −12.0 p.u. is almost 5 p.u. ABOVE the −16.8 p.u. the shale line predicts. G is on the liquid side of the line, not below it: Zone G is also a shaly, LIQUID-bearing interval — not gas.
  5. The gas zones, for contrast. Zones A, A1, A2 and D plot 11–22 p.u. BELOW the shale line, i.e. they show far more neutron-density separation than their (low) gamma ray can explain — those are the genuine gas sands on this log, and they are exactly the intervals where the printed porosity tracks show the shaded density-neutron crossover. Zones B, C and E sit on or just above the line: shaly, liquid-filled.
20 30 40 50 60 70 80 90 -30 -25 -20 -15 -10 -5 0 5 Gamma ray (API units) phiN − phiD (porosity units) shale line: phiN − phiD = −0.40 (GR − 30) on the line = shaly, liquid-filled clean line (30, 0) shale point (85, −22) A A1 A2 D B C E F G below the line = gas on/above the line = liquid
The crossplot the question asks for: φN−φD against gamma ray, with the shale line drawn between the clean line (30 API, 0 p.u.) and the shale point (85 API, −22 p.u.). Zones A, A1, A2 and D fall far below the line (gas); B, C, E, F and G lie on or above it (liquid).
ZoneGR (API)φN−φD (p.u.)Distance from shale lineFluid type
F (9402 ft)62−12.0+0.8 (on the line)Liquid (oil/water)
G (9599 ft)72−12.0+4.8 (above the line)Liquid (oil/water)
Check: the GR and porosity values above are read from the printed log against its own printed scales (gamma ray 0–100 API, porosity 60–0 p.u. sandstone matrix); treat them as engineering estimates with a ±2–3 p.u. / ±3 API tolerance. Two reading traps on this particular log are worth flagging because both change the answer: (1) track 1 carries the CALIPER as well as the gamma ray, and the caliper is the smoother, left-hand curve — reading it as GR puts Zone F near 40 API instead of 62; (2) the gamma-ray scale is 0–100 API, not 0–200. How much margin each conclusion has is worth stating plainly. The shale line reaches −12.0 p.u. at 60 API, so Zone F (62 API) sits only 2 API clear of it — F is ON the line within reading tolerance, which is itself the finding: its separation is fully explained by its shaliness, and it is 10–22 p.u. away from every genuine gas zone on this log. Zone G has a real margin: its GR would have to read below 60 API, i.e. be misread by more than 12 API, before it fell below the line.