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MCQs

Total Questions : 43 | Page 1 of 5 pages
Question 1. In the field determination, pumping must continue at a ________
  1.    uniform rate for sufficient time to approach steady state
  2.    non- uniform rate for sufficient time to approach steady state
  3.    uniform rate until just before time to approach steady state
  4.    non-uniform rate until just before time to approach steady state
 Discuss Question
Answer: Option A. -> uniform rate for sufficient time to approach steady state
Answer: (a).uniform rate for sufficient time to approach steady state
Question 2. The coefficient of permeability by Packer for length greater than ten times the radius test is given by ________
  1.    \(k=\frac{q}{2πh}log_{10} \frac{L}{r}\)
  2.    \(k=\frac{v}{2πLh}log_{10} \frac{L}{r}\)
  3.    \(k=\frac{q}{2Lh}log_{10} \frac{L}{r}\)
  4.    \(k=\frac{q}{2πLh}log_{10} \frac{L}{r}\)
 Discuss Question
Answer: Option A. -> \(k=\frac{q}{2πh}log_{10} \frac{L}{r}\)
Answer: (a).\(k=\frac{q}{2πh}log_{10} \frac{L}{r}\)
Question 3. The U.S. Bureau of Reclamation (Earth manual 1960) has devised two types of pumping-in tests _________
  1.    open-end test and packer test
  2.    permeability test and radio test
  3.    dupin test and influence test
  4.    falling head and constant head permeability test
 Discuss Question
Answer: Option A. -> open-end test and packer test
Answer: (a).open-end test and packer test
Question 4. The formula for the open-end test is given by _________
  1.    \(k=\frac{q}{5.5rh} \)
  2.    \(k=\frac{5.5rh}{q} \)
  3.    \(k=\frac{q}{5rh} \)
  4.    \(k=\frac{q}{0.5rh} \)
 Discuss Question
Answer: Option A. -> \(k=\frac{q}{5.5rh} \)
Answer: (a).\(k=\frac{q}{5.5rh} \)
Question 5. The coefficient of permeability by Packer for length in the range 10r > L ≥r test is given by ________
  1.    \(k=\frac{q}{2πh}log_{10} \frac{L}{r} \)
  2.    \(k=\frac{q}{2πLh}log_{10} \frac{L}{r} \)
  3.    \(k=\frac{q}{2Lh}log_{10} \frac{L}{r} \)
  4.    \(k=\frac{q}{2πLh}sinh^{-1}\frac{L}{2r} \)
 Discuss Question
Answer: Option D. -> \(k=\frac{q}{2πLh}sinh^{-1}\frac{L}{2r} \)
Answer: (d).\(k=\frac{q}{2πLh}sinh^{-1}\frac{L}{2r} \)
Question 6. When two wells are situated near each other, the discharge in individual well is ________
  1.    increased
  2.    decreased
  3.    not effected
  4.    remains same with respect to each other
 Discuss Question
Answer: Option B. -> decreased
Answer: (b).decreased
Question 7. The discharge for drawdown of well is given by _______
  1.    \(q=\frac{2πkb(H-h)}{log_{10}\frac{R}{r}}\)
  2.    \(q=\frac{2πkb(H-h)}{log_e\frac{r}{R}}\)
  3.    \(q=\frac{2πkb(H-h)}{log_e\frac{R}{r}}\)
  4.    \(q=\frac{kb(H-h)}{log_e\frac{R}{r}}\)
 Discuss Question
Answer: Option C. -> \(q=\frac{2πkb(H-h)}{log_e\frac{R}{r}}\)
Answer: (c).\(q=\frac{2πkb(H-h)}{log_e\frac{R}{r}}\)
Question 8. The formula for discharge for two wells at distance B is given by ____________
  1.    \(q_1=q_2=\frac{2πkb(H-h)}{log_e \frac{R^2}{rB}} \)
  2.    \(q_1=q_2=\frac{2πkb(H-h)B}{log_e \frac{r}{R}}\)
  3.    \(q_1=q_2=\frac{2πkb(H-h)}{log_e \frac{RB}{r}}\)
  4.    \(q_1=q_2=\frac{kb(H-h)}{log_e \frac{R}{rB}} \)
 Discuss Question
Answer: Option A. -> \(q_1=q_2=\frac{2πkb(H-h)}{log_e \frac{R^2}{rB}} \)
Answer: (a).\(q_1=q_2=\frac{2πkb(H-h)}{log_e \frac{R^2}{rB}} \)
Question 9. Two tube wells of 20cm diameter each are 100m apart. The coefficient of permeability is 4.15*10¯⁴ m/s, drawdown is 4m and aquifer is 30m thick. If radius of influence is 245m, what is the discharge in each well?
  1.    0.033 m³/s
  2.    0.040 m³/s
  3.    0.036 m³/s
  4.    0.042 m³/s
 Discuss Question
Answer: Option C. -> 0.036 m³/s
Answer: (c).0.036 m³/s
Question 10. The formula for discharge for three wells forming an equilateral triangle at distance B on side is given by ____________
  1.    \(q_1=q_2=q_3= \frac{2πkb(H-h)}{log_e \frac{R^2}{rB}} \)
  2.    \(q_1=q_2=q_3= \frac{2πkb(H-h)}{log_e \frac{R^3}{rB^2}}\)
  3.    \(q_1=q_2=q_3= \frac{2πkb(H-h)}{log_e \frac{RB}{r}}\)
  4.    \(q_1=q_2=q_3= \frac{kb(H-h)}{log_e \frac{R}{rB}}\)
 Discuss Question
Answer: Option B. -> \(q_1=q_2=q_3= \frac{2πkb(H-h)}{log_e \frac{R^3}{rB^2}}\)
Answer: (b).\(q_1=q_2=q_3= \frac{2πkb(H-h)}{log_e \frac{R^3}{rB^2}}\)

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