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Practice Test: Civil Engineering (CE)- 8 - Civil Engineering (CE) MCQ


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30 Questions MCQ Test GATE Civil Engineering (CE) 2025 Mock Test Series - Practice Test: Civil Engineering (CE)- 8

Practice Test: Civil Engineering (CE)- 8 for Civil Engineering (CE) 2024 is part of GATE Civil Engineering (CE) 2025 Mock Test Series preparation. The Practice Test: Civil Engineering (CE)- 8 questions and answers have been prepared according to the Civil Engineering (CE) exam syllabus.The Practice Test: Civil Engineering (CE)- 8 MCQs are made for Civil Engineering (CE) 2024 Exam. Find important definitions, questions, notes, meanings, examples, exercises, MCQs and online tests for Practice Test: Civil Engineering (CE)- 8 below.
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Practice Test: Civil Engineering (CE)- 8 - Question 1

Select the pair that does not expresses a relationship similar to that expressed in the pair:

Wheel: spokes

Detailed Solution for Practice Test: Civil Engineering (CE)- 8 - Question 1

The spokes are units which radiate of a wheel and make the wheel a complete entity. Similarly, fingers, tentacles and petals are integral units of hand, octopus and flower respectively. On the other hand, roots and leaves do not share this kind of relationship. Thus option 4 does not expresses a relationship similar to that expressed in the given pair.

*Answer can only contain numeric values
Practice Test: Civil Engineering (CE)- 8 - Question 2

If a, b and c are three positive integers such that a and b are in the ratio 3:4 while b and c are in the ratio 2:1, then minimum integer value of a + b + c is _________ 


Detailed Solution for Practice Test: Civil Engineering (CE)- 8 - Question 2

Let a = 3x and b = 4x

Similarly b = 2y and c = y

∴ 4x = 2y ⇒ y = 2x

∴ c = 2x

Now a + b + c = 3x + 4x + 2x = 9x

So, the minimum integer value = 9

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Practice Test: Civil Engineering (CE)- 8 - Question 3

Reaching a place of appointment of Friday. I found that I was two days earlier than the scheduled day. If I had reached on the following Wednesday then how many days late would I have been?

Detailed Solution for Practice Test: Civil Engineering (CE)- 8 - Question 3

Friday → 2 days earlier

Therefore, scheduled day = Friday + 2 = Sunday

Sunday + 3 = Wednesday

Therefore, I would have been late by 3 days

Practice Test: Civil Engineering (CE)- 8 - Question 4

Which of the following options is the closest in the meaning to the word given below?

Impeccable

Detailed Solution for Practice Test: Civil Engineering (CE)- 8 - Question 4

The meaning of the given words is:

Impeccable: in accordance with the highest standards

Flawless: without any imperfections or defects

Indelible: (of ink or a pen) making marks that cannot be removed

Intangible: unable to be touched

Collect: bring or gather together (a number of things)

Hence, option 1 is the correct answer.

Practice Test: Civil Engineering (CE)- 8 - Question 5

Choose the most appropriate word(s) from the options given below to complete the following sentence.

It was hoped at the time that that place would become the centre from which the civilization of Africa would proceed; but this ________ was not fulfilled.

Detailed Solution for Practice Test: Civil Engineering (CE)- 8 - Question 5

The sentence implies that it was hoped that that place would become the point from where the African civilization would proceed, but the belief that it would happen was not fulfilled.

Therefore, the correct word to fill in the blank is expectation as it means a strong belief that something will happen or be the case.

Practice Test: Civil Engineering (CE)- 8 - Question 6

3, k, 2, 8, m, 3

The arithmetic mean of the list of numbers above is 4. If k and m are integers and k ≠ m, what is the median of the list?

Detailed Solution for Practice Test: Civil Engineering (CE)- 8 - Question 6

Mean = 4

k + m = 8

k ≠ m so k = m = 4 is out.

{k, m} = {1, 7} or {2, 6} or {3, 5}

for median of {3, k, 2, 8, m, 3}

{1, 2, 3, 3, 7, 8} or {2, 2, 3, 3, 6, 8} or {2, 3, 3, 3, 5, 8}

Median: (3 + 3) /2 = 3

Practice Test: Civil Engineering (CE)- 8 - Question 7

Consider a random walk on an infinite two-dimensional triangular lattice, a part of which is shown in the figure below.

If the probabilities of moving to any of the nearest neighbour sites are equal. What is the probability that the walker returns to the starting position at the end of exactly three steps?

Detailed Solution for Practice Test: Civil Engineering (CE)- 8 - Question 7

A person can take 1st step in any direction independently

Suppose he moves to A

Now to return to O ( initial point) in 2 steps he can move in 2 directions. Either B or f

Thus probability he will move to either B or F will be =

Suppose he moves to B

Now to return back to O

he has only 1 option

⇒ to move in BO

Probability he will move in BO direction =

Total probability he will return

Practice Test: Civil Engineering (CE)- 8 - Question 8

Twelve straight lines are drawn in a plane such that no two of them are parallel and no three of them are concurrent. A circle is now drawn in the same plane such that all the points of intersection of all the lines lie inside the circle. What is the number of non-overlapping regions into which the circle is divided?

Detailed Solution for Practice Test: Civil Engineering (CE)- 8 - Question 8

The nth line drawn will add n more regions to the circle. 

1st line adds 1 region to the circle for a total of 2 regions. 

2nd line adds 2 more regions to the circle, bringing the total number of regions to 2 + 2 = 4. 

3rd line adds 3 more regions to the circle, bringing the total number of regions to 4 + 3 = 7. 

4th line adds 4 more regions to the circle, bringing the total number of regions to 7 + 4 = 11.

5th line adds 5 more regions to the circle, bringing the total number of regions to 11 + 5 = 16. 

6th line adds 6 more regions to the circle, bringing the total number of regions to 16 + 6 = 22. 

7th line adds 7 more regions to the circle, bringing the total number of regions to 22 + 7 = 29. 

8th line adds 8 more regions to the circle, bringing the total number of regions to 29 + 8 = 37. 

9th line adds 9 more regions to the circle, bringing the total number of regions to 37 + 9 = 46. 

10th line adds 10 more regions to the circle, bringing the total number of regions to 46 + 10 = 56. 

11th line adds 11 more regions to the circle, bringing the total number of regions to 56 + 11 = 67. 

12th line adds 12 more regions to the circle, bringing the total number of regions to 67 + 12 = 79. 

Practice Test: Civil Engineering (CE)- 8 - Question 9

Electromagnetic radiation is an insidious culprit. Once upon a time, the major concern around electromagnetic radiation was due to high tension wires which carry huge amounts of electricity to cities. Now, we even carry sources of this radiation with us as cell phones, laptops, tablets and other wireless devices. While the most acute exposures to harmful levels of electromagnetic radiation are immediately realized as burns, the health effects due to chronic or occupational exposure may not manifest effects for months or years.

Which of the following can be the viable solution for electromagnetic radiation reduction?

Detailed Solution for Practice Test: Civil Engineering (CE)- 8 - Question 9

The correct answer is option 2 i.e. To implement hardware protocols to minimize risks and reduce electromagnetic radiation production significantly. 

The passage states about the electromagnetic radiations released from the devices and how they affect the individuals. Out of the given options, only option 2 states the possible solution which can be implemented to reduce electromagnetic radiation.

Practice Test: Civil Engineering (CE)- 8 - Question 10

In a mock exam, there were 3 sections. Out of all students, 60 students cleared the cut off in section 1, 50 students cleared the cutoff in section 2 and 56 students cleared the cut off in section 3. 20 students cleared the cutoff in section 1 and section 2, 16 cleared cut off in section 2 & section 3, 26 cleared the cut off in section 1 & section 3. The number of students who cleared cutoff of the only one section was equal & was 24 for each section. How many students cleared cut off all the three sections?

Detailed Solution for Practice Test: Civil Engineering (CE)- 8 - Question 10

Let the number of students be X who cleared cut off in all sections.

The number of students who cleared the cutoff in section 1 and section 2, only = 20 – X

The number of students who cleared the cutoff in section 2 and section 3, only = 16 – X

The number of students who cleared the cutoff in section 1 and section 3, only = 26 – X

Now, consider section 1:

24 + 20 – x + x + 26 – x = 60

70 – x = 60

x = 10

Practice Test: Civil Engineering (CE)- 8 - Question 11

The rank of the matrix 

Detailed Solution for Practice Test: Civil Engineering (CE)- 8 - Question 11

R5 → R1 + R2 + R4 + R5

R5 → R5 - R3, R3 → R3 - R1

R4 → 2R4 - R3

R3 → R3 - 4R2

R4 → 5R4 - R3

Now it is in Echelon form.

Rank of matrix = number of non-zero rows = 4.

Practice Test: Civil Engineering (CE)- 8 - Question 12

Let f(z) = z̅ and g(z) = |z|2 for all ϵ C. Then at z = 0.

Detailed Solution for Practice Test: Civil Engineering (CE)- 8 - Question 12

f(z) = z̅ = x - iy

u = x, v = -y

ux = 1, vy = -1

uy = 0, vx = 0

ux ≠ vy, as f(z) is not satisfying CR equations, f(x) is not analytic.

g(z) = |z|2

g(z) = x2 + y2

ux = 2x, vx = 0

uy = 2y, vy = 0

at z = 0, ux = vy and uy = -vx

g(x) is satisfying CR equations at z = 0 but it is not satisfying CR equations at neighborhood of z = 0.

Hence g(z) is not analytic.

*Answer can only contain numeric values
Practice Test: Civil Engineering (CE)- 8 - Question 13

The probability density function of a random variable X is given by


Detailed Solution for Practice Test: Civil Engineering (CE)- 8 - Question 13


Practice Test: Civil Engineering (CE)- 8 - Question 14

  represents the parabola, then the value of m­ will be?

Detailed Solution for Practice Test: Civil Engineering (CE)- 8 - Question 14

The partial differential equation will represent the parabola, if:

B2 – 4AC = 0

Now given equation:

16 – 4 x 1 × m = 0

4m = 16

m = 4

Practice Test: Civil Engineering (CE)- 8 - Question 15

The non-zero of n for which the differential equation (3xy2 + n2 x2y) dx + (nx3 + 3x2y) dy = 0, x ≠ 0 become exact differential equation is:

Detailed Solution for Practice Test: Civil Engineering (CE)- 8 - Question 15

Give equation (3xy2 + n2 x2y) dx + (nx3 + 3x2y) dy = 0, x ≠ 0

Concept:

M dx + N dy = 0, will be exact differential equation if:

Where M and N are functions of x and y.

Here M = 3xy2 + n2 x2y

N = nx3 + 3x2y

Given equation is exact, thus:

6xy + n2 x2 = 3nx2 + 6xy

n2 x2 = 3nx2

n = 3

Practice Test: Civil Engineering (CE)- 8 - Question 16

The normal duration and normal cost of an activity are 25 days and 50,000 rupees respectively. The activity crash duration is 22 days and the indirect cost is 1000 rupees per day. If the cost slope is 1500 rupees per day, then the crash cost of the activity will be

Detailed Solution for Practice Test: Civil Engineering (CE)- 8 - Question 16

The increase in direct cost for 3 days crashing

= 1500×3 

= 4500 rupees

The decrease in indirect cost for 2 days

= 1000×2 

= 2000 rupees

The total cost of the activities after crashing

=  50000 + 4500 - 2000

= 52500 rupees

Practice Test: Civil Engineering (CE)- 8 - Question 17

Which one of the following is incorrect? 

Detailed Solution for Practice Test: Civil Engineering (CE)- 8 - Question 17

Seasoning of timber results in:

1. Increased strength

2. Increased durability

3. Increased resilience

Through the application of preservation of timber,

the life span of the timber can be increased and prevent the growth of fungi in the timber.

The specific gravity of wood is less than 1.

Abel's process treatment is used to make timber fire-resistance.

Practice Test: Civil Engineering (CE)- 8 - Question 18

A doubly reinforced concrete beam with effective cover of 50 mm to centre of both tension and compression reinforcement with effective depth of 550 mm. If the maximum permissible stress in the outermost fibres in both steel and concrete reaches at the same time, what will be the maximum strain in concrete at the level of compression reinforcement satisfying codal provisions of IS 456:2000 according to limit state method.

Take Fe 500 grade of steel for both tension and compression reinforcement and M 20 grade of concrete.

Detailed Solution for Practice Test: Civil Engineering (CE)- 8 - Question 18

As the maximum permissible stress in the outermost fibers in both steel and concrete reaches at the same time, therefore it is the case of balanced section:

So,

Xu = Xulim

For Fe 500

Xulim = 0.46 d

d = effective depth of the beam = 550 mm

Xulim = 0.46 x 550 = 253 mm

d' = effective cover to compression reinforcement = 50 mm

Maximum strain in concrete at outermost compression reinforcement as per IS 456: 2000 = 0.0035

Now from similar triangle,

ϵsc = 0.00281

Practice Test: Civil Engineering (CE)- 8 - Question 19

A close box subjected to the following loading conditions as shown in figure below. The ratio of distribution factor for the member AB to member BC is?

Detailed Solution for Practice Test: Civil Engineering (CE)- 8 - Question 19

Stiffness of member AB at 

Stiffness of member AD at

Distribution factor for AB  = 

Stiffness of member BC at B = 

Stiffness of member BA at B = 

Distribution factor (BC) = 

Practice Test: Civil Engineering (CE)- 8 - Question 20

Clear distance between lateral restrains for continuous reinforced concrete beam of size 250 × 500 mm (effective depth) according to IS 456:2000 shall be limited to:

Detailed Solution for Practice Test: Civil Engineering (CE)- 8 - Question 20

For simply supported and continuous beam: 

clear distance between lateral restrains shall not be greater than:

  whichever is lesser 

Where,

B = width of the beam = 250 mm

d = effective depth of the beam = 500 mm

i) 60 B = 60 × 250 = 15000 mm = 15 m

= 31250mm = 31.25m

lesser will be 15 m.

Practice Test: Civil Engineering (CE)- 8 - Question 21

The number of independent degrees of freedom for the beam shown below is

Detailed Solution for Practice Test: Civil Engineering (CE)- 8 - Question 21

Number of independent degrees of freedom is nothing but kinematic indeterminacy of the beam/structure

Dk = 3j – re + rr

J → No. of Joints

rr = No. of released reactions

re = External support Reactions

J = 3

re = 5

rr = m - 1

m = no. of members meeting at a Joint (hinge)

m = 2

rr = 2 – 1 = 1

Dk = 3 × 3 – 5 + 1

Dk = 5

Practice Test: Civil Engineering (CE)- 8 - Question 22

A state of pure shear is shown in figure below. What will be the radius and centre of moh’r circle at x – x shown in figure below

Detailed Solution for Practice Test: Civil Engineering (CE)- 8 - Question 22

Concept: At x – x

σ′x = τxysin2θ 

σ′y = -τxysin2θ 

τxy′ = τxycos2θ

Calculation:

τxy = 50 MPa

θ = 30°

σ′= 50sin60∘ 

σ′= 43.30MPa 

σ′= −50sin60∘ 

σ′= −43.30MPa 

τxy′ = 50cos60∘ =25MPa 

Centre of moh’r circle = (a, 0)

So, centre = (0, 0)

Radius of moh’r circle

r = 25 MPa

*Answer can only contain numeric values
Practice Test: Civil Engineering (CE)- 8 - Question 23

A transmission tower carries a vertical load of 10000 kg, the vertical stress increment at a depth 6 m directly below the tower as per Boussinesq’s theory is____Pa.


Detailed Solution for Practice Test: Civil Engineering (CE)- 8 - Question 23

Concept:

Vertical stress increment at a any depth (z) at a radial distance (r) as per Boussines’q theory is:

Where,

KB = Boussinesq’s influence factor

Calculation:

At r = 0 m,

Q = 10000 × 9.81 = 98100 N

z = 6 m

*Answer can only contain numeric values
Practice Test: Civil Engineering (CE)- 8 - Question 24

For a ladder shown in figure, the velocity of point A is 0.2 m/min in vertically downward direction the velocity of point B in horizontally rightward direction will be ____ m/s.


Detailed Solution for Practice Test: Civil Engineering (CE)- 8 - Question 24

Velocity at point A, VA = 6 cm × ω

⇒ ω = 0.0556 rad/sec

∴ Velocity of point B, VB

= 0.08 × ω

= 0.08 × 0.0556 rad/sec

= 0.444 m/sec

Practice Test: Civil Engineering (CE)- 8 - Question 25

If the liquid limit and plastic limit of the soil is observed as 60% and 45% respectively and the percentage by weight of particles finer than 2μ is 30%, then identify the correct option:

Detailed Solution for Practice Test: Civil Engineering (CE)- 8 - Question 25

Activity of the soil is defined as the ratio of Plasticity Index of the soil to the % by weight of particles finer than 2μ.

IP = wL - wP

wL = 60%

wP = 45%

IP = 60% - 45% = 15%

As Activity is less than 0.75, Soil is classify as Inactive.

Practice Test: Civil Engineering (CE)- 8 - Question 26

Identify the correct Statement:

Detailed Solution for Practice Test: Civil Engineering (CE)- 8 - Question 26

Toughness index is defined as the ratio of Plasticity index to the flow index.

Toughness Index=

IP = Plasticity Index

If = Flow index, which represent the rate of loss of shear strength in soils.

More will be the toughness index, more will be the soil firm.

Practice Test: Civil Engineering (CE)- 8 - Question 27

If in an old map the line PQ was drawn to a magnetic bearing of 9° 30’ and the magnetic declination at the time being 3° West. If the present magnetic declination is 5° 30’ West, then the present magnetic bearing of the line PQ will be?

Detailed Solution for Practice Test: Civil Engineering (CE)- 8 - Question 27

Magnetic bearing of line PQ = 9° 30’

Magnetic Declination = 3° W

True bearing of line PQ = M.B – Declination

= 9° 30’ – 3°

Present Magnetic Bearing = TB + Present Declination = 6° 30’ + 5° 30’ = 12°

*Answer can only contain numeric values
Practice Test: Civil Engineering (CE)- 8 - Question 28

The ratio of Discharge in prototype (Qp) to the Discharge in model (Qm) for a geometrically. Similar model of spillway is 35000, the scale of the model used is 1 in ______.


Detailed Solution for Practice Test: Civil Engineering (CE)- 8 - Question 28

Concept:

Froude number is used in model analysis of spillways

(F)m = (F)P

Calculation:

= 35000 

Practice Test: Civil Engineering (CE)- 8 - Question 29

If the velocity components in 2 – Dimensional incompressible fluid flow is represented as  Find the rate of shear strain in (x – y) plane.

Detailed Solution for Practice Test: Civil Engineering (CE)- 8 - Question 29

Concept:

Velocity field for a flow is represented as:

Where,

u = velocity component in x – direction

v = velocity component in y – direction

Rate of shear strain in x – y plane is given by:

Calculation:

u = 2xy – 4y3

Check for the flow

   (OK, flow is possible)

For rate of shear stain in x – y plane

 = 

*Answer can only contain numeric values
Practice Test: Civil Engineering (CE)- 8 - Question 30

A wastewater is incubated for 8 days and the BOD8 at 20°C is found to be 250 mg/L. The ratio of oxygen available in the wastewater to the total oxygen required to satisfy its first stage BOD demand expressed as the percentage of total oxygen required will be ____ %.


Detailed Solution for Practice Test: Civil Engineering (CE)- 8 - Question 30

The ratio of oxygen available in the wastewater (as dissolved oxygen) to the total oxygen required to satisfy its first state BOD is called relative stability.

Relative stability,

Where, t20 and t37 represent the time in days for a sewage sample to decolorize a standard volume of methylene blue solution, when incubation is done at 20° or 37°C respectively.

S = 100 × 0.842

S = 84.2%

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