Electronics and Communication Engineering (ECE) Exam  >  Electronics and Communication Engineering (ECE) Test  >  RRB JE Mock Test Series for ECE 2026  >  RRB JE ECE (CBT I) Mock Test- 4 - Electronics and Communication Engineering (ECE) MCQ

RRB JE ECE (CBT I) Mock Test- 4 Free Online Test 2026


Full Mock Test & Solutions: RRB JE ECE (CBT I) Mock Test- 4 (100 Questions)

You can boost your Electronics and Communication Engineering (ECE) 2026 exam preparation with this RRB JE ECE (CBT I) Mock Test- 4 (available with detailed solutions).. This mock test has been designed with the analysis of important topics, recent trends of the exam, and previous year questions of the last 3-years. All the questions have been designed to mirror the official pattern of Electronics and Communication Engineering (ECE) 2026 exam, helping you build speed, accuracy as per the actual exam.

Mock Test Highlights:

  • - Format: Multiple Choice Questions (MCQ)
  • - Duration: 90 minutes
  • - Total Questions: 100
  • - Analysis: Detailed Solutions & Performance Insights
  • - Sections covered: Mathematics

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RRB JE ECE (CBT I) Mock Test- 4 - Question 1

If sinθ + sin2θ = 1, then the value of cos12θ + 3 cos10θ + 3 cos8θ + cos6θ – 1 is:

Detailed Solution: Question 1

sinθ + sin2θ = 1 ⇒ sinθ = cos2θ

Given : cos12θ + 3 cos10θ + 3 cos8θ + cos6θ–1

= (cos4θ + cos2θ)3 – 1 = (sin2θ + cos2θ)3 – 1 = 1 – 1 = 0

RRB JE ECE (CBT I) Mock Test- 4 - Question 2

The height of an equilateral triangle is 4√3 cm, then what will be the area of the equilateral triangle?

Detailed Solution: Question 2

Height = 4 cm

Area of equilateral triangle = √3/4 x 82 = 16√3 cm2.

RRB JE ECE (CBT I) Mock Test- 4 - Question 3

If 10 men can do work in 6 days and 15 women can do the same in 5 days, Then 8 men and 5 women can together do the work in :

Detailed Solution: Question 3

10 Men can do the work in 6 days

If the work is to be finished in 5 days, number of women required = 15

If the work is to be finished in 6 days, number of women required =[15×5]/6 = 25/2

So that 10 men = 25/2 women

or 5 women = 4 men

8 men + 5 women = 8 men + 4 men = 12 men

Now 10 men can finish the work in = 6 days

∴ 12 men can finish the work in [6×10]/12=5 days

RRB JE ECE (CBT I) Mock Test- 4 - Question 4

The average of two numbers is 8, and that of another three numbers is 3. The average of these five numbers is-

Detailed Solution: Question 4

Sum of two numbers = 8 ×2 = 16

Sum of other three numbers = 3 × 3 = 9

Total sum = 25

Average = 25/5 = 5

RRB JE ECE (CBT I) Mock Test- 4 - Question 5

Which of the following is obtained after the rationalization of the expression 1/(√2+√3+√5) ?

Detailed Solution: Question 5

RRB JE ECE (CBT I) Mock Test- 4 - Question 6

If sin θ=8/17, where 0o<θ<90o, then tan θ+sec θ is:

Detailed Solution: Question 6

Using pythagoras theorem

AC2 = AB2 + BC2

(17)2 = AB2 + (8)2

AB2 = 289 - 64

AB = √225

AB = 15

∴ tan θ = 8/15 and sec θ = 17/15

∴ tan θ + sec θ = 8/15 + 17/15 = 25/15 = 5/3

RRB JE ECE (CBT I) Mock Test- 4 - Question 7

OA, OB, OC are 3 lines in a plane which meet at O. If the angles ∠AOB, ∠BOC, ∠COA are 2x, 5x, 8x respectively (where x is a positive angle), then x equals:

Detailed Solution: Question 7

2x + 5x + 8x = 360°

15x + 360°

x = 360°/15 = 24°

RRB JE ECE (CBT I) Mock Test- 4 - Question 8

The value of tan 31° tan 33° ... tan 59° is equal to:

Detailed Solution: Question 8

tan 31°. tan 32°. tan 33° .... tan 59°

= tan 31°. tan 32°. tan 33° ... tan 57°. tan 58°. tan 59°

= tan 31º. tan 32°. tan 33° ... cot 33°. cot 32°. cot 31° = 1

[tan (90°-θ) = cotθ and tanθ cotθ =1]

RRB JE ECE (CBT I) Mock Test- 4 - Question 9

If x = 81, then the value of (x1/4 -1) (x1/4+1) is:

Detailed Solution: Question 9

x1/2 - 1 = (81)1/2 - 1 = 9 - 1 = 8

RRB JE ECE (CBT I) Mock Test- 4 - Question 10

A man sells two scooters for Rs.12000 each. He makes a profit of 20% on one and a loss of 20% on the other. The profit/loss, on the whole, is

Detailed Solution: Question 10

SP1 = 12000

profit = 20%

∴ CP1 = 12000/120 x 100 = Rs.10,000

SP2 = 12000

Loss % = 20%

∴ CP = 12000/80 x 100 = Rs.15,000

Total CP = 25000

Total SP = 24000

Loss = Rs.25000 – Rs.24000 = Rs.1000

(or)

If the selling price of the two items is equal and the percentage of profit on one equals the percentage of loss on the other, then, the result is always loss and the percentage of loss is (loss%2/100).

Hence, in the present case, loss percentage = (20)2/100 percent = 4%.

Loss = 4/96 × Rs.24000 = Rs.1000

RRB JE ECE (CBT I) Mock Test- 4 - Question 11

A train covers a certain distance in 50 minutes, if it runs at a speed of 48 km/hr on an average. The speed at which the train must run so that the time of journey becomes 40 minutes?

Detailed Solution: Question 11

We are having time and speed given, so first we will calculate the distance. Then we can get a new speed for a given time and distance.

Time = 50/60 hr = 5/6 hr

Speed = 48 mph

Distance = S*T = 48 * 5/6 = 40 km

New time will be 40 minutes so,

Time = 40/60 hr = 2/3 hr

Now we know,

Speed = Distance/Time

New speed = 40*3/2 kmph = 60kmph

RRB JE ECE (CBT I) Mock Test- 4 - Question 12

The pie chart given here shows expenditures incurred by a family on various items and their savings, which amount to Rs. 8,000 in a month.

Study the chart and answer the questions based on the pie chart.

How much expenditure is incurred on education?

Detailed Solution: Question 12

∴ 60° = Rs8000

∴ Total expenditure

300° = 8000/60 x 300 = rs 40,000

Expenditure on education

= 30/300 x 40,000 = rs 4000

RRB JE ECE (CBT I) Mock Test- 4 - Question 13

The pie chart given here shows expenditures incurred by a family on various items and their savings, which amount to Rs. 8,000 in a month.

Study the chart and answer the questions based on the pie chart.

The ratio of the expenditure on food to the savings is:

Detailed Solution: Question 13

Expenditure on food

=(120/300)×40,000=₹16,000

Required ratio = 16000 : 8000 ⇒ 2 : 1

RRB JE ECE (CBT I) Mock Test- 4 - Question 14

A solid metallic cone of height 10 cm and radius of base 20 cm is melted to make spherical balls each of 4 cm diameter. How many such balls can be made?

Detailed Solution: Question 14

Volume of cone = 1/3πr2h

= (1/3)×π×(20)2×10

= 400×10

= (π/3)×4000=(4000/3)π

Volume of spherical balls = 4/3πr3

= (4/3)×π×(2)2

= 32/3π

∴ Spherical balls are formed from the cones.

∴ Total volume of all spherical cones = Volume of cones.

∴ No. of spherical balls = Volume of cone/Vol of 1 spherical ball

= 4000/3

= 32/3

= 4000/32=125

RRB JE ECE (CBT I) Mock Test- 4 - Question 15

Sum of the lengths of any two sides of a triangle is always greater than

Detailed Solution: Question 15

The sum of the other two sides of a triangle is always greater than the third side.

RRB JE ECE (CBT I) Mock Test- 4 - Question 16

If D is a point on the side AB of triangle ABC and DE is a line through D meeting AC at E such that ∠ADE = ∠ACB, then AB. AD is equal to:

Detailed Solution: Question 16

Clearly ΔADE and ΔABC are similar

∴ AD/AC = AE/AB

AD. AB = AE. AC

RRB JE ECE (CBT I) Mock Test- 4 - Question 17

A man can row 15 km per hour downstream and 9 km per hour upstream. The speed (in km/hour) of the boat in still water is:

Detailed Solution: Question 17

The Speed of Boat in still water = 1/2 (Rate downstream + Rate upstream)

The speed of the boat in still water = 1/2 (15 +9) = 24/2 = 12 km/hr.

RRB JE ECE (CBT I) Mock Test- 4 - Question 18

If x : y = 3 : 4, then the value of (5x - 2y)/(7x+2y)

Detailed Solution: Question 18

RRB JE ECE (CBT I) Mock Test- 4 - Question 19

The sum of the numerator and denominator of a certain fraction is 8. If 2 is added to both the numerator and the denominator the value of the fraction increased by 4/35, then the fraction is:

Detailed Solution: Question 19

x + y = 8 ……(i)

or 35 (y - x) = 2y (y + 2) (ii)

from (i)

x = 8 - y

substituting this value in (ii)

35 (y - 8 + y) - 2y (y + 2)

35 (y - 4) = y (y + 2)

y2 - 33y + 140 = 0

y = 28 or 5

We can't take 28, taking y = 5, x will become 3

Therefore x/y = 3/5

RRB JE ECE (CBT I) Mock Test- 4 - Question 20

The simple interest on a certain principal at the rate of 9.5 percent per annum is Rs 950 for two year. How much will be the additional interest on the same amount for the same period at the rate of 10.5 percent per annum?

Detailed Solution: Question 20

S.I. = Rs 950, rate = 9.5%

time = 2 years

∴ sum = (950×100)/(9.5×2)=5000

If rate of interest is 10.5% then

Simple Interest = (5000×2×10.5)/100 = Rs 1050

∴ additional interest due to change in rate of interest = Rs 100

RRB JE ECE (CBT I) Mock Test- 4 - Question 21

If the angle of elevation of the top of a tower from two points at the distance x and y meter from the base and in the same straight line with it are complementary, then the height of the tower is?

Detailed Solution: Question 21

Let AB be the tower and C and D be the point of observation on AC.

∠AC B = θ, ∠ADB = 90 - θ, AB = h m

AC = X m, AD = Y m

So, CD = x - y m.

tan θ = h/x

And tan (90 - θ) = h/y

RRB JE ECE (CBT I) Mock Test- 4 - Question 22

Kamya purchased an item of 46,000 and sold it at a loss of 12%. With that amount she purchased another item and sold it at a gain of 12%. What was her overall gain/loss?

Detailed Solution: Question 22

SP of first article = (46000×88)100=₹40,480

SP for second article = (40480×112)/100=₹45,337.60

∴ Loss = 46000 - 45337.60 = ₹662.40.

RRB JE ECE (CBT I) Mock Test- 4 - Question 23

The owner of a cell phone shop charges his customer 23% more than the cost price. If a customer paid Rs.7,011 for a cell phone, then what was the cost price of the cell phone?

Detailed Solution: Question 23

Let the cost price of cell phone be Rs. x

According to the question,

[(100+23)/100] × x = 7011

Or, x = (7011×100)/123 = 5700

RRB JE ECE (CBT I) Mock Test- 4 - Question 24

The cost of an article was Rs.75. The cost was first increased by 20% and later on it was reduced by 20%. The present cost of the article is:

Detailed Solution: Question 24

Effective decrease

= [20 – 20 – 20×(20/100)] % = -4%

∴ Present cost of the article = 96% of Rs.75

= (75×96)/100 = Rs.72

RRB JE ECE (CBT I) Mock Test- 4 - Question 25

A rectangular box measures internally 1.6 m long, 1 m broad and 60 cm deep. The number of cubical block each of edge 20 cm that can be packed inside the box is:

Detailed Solution: Question 25

Volume of rectangular box = 160 x 100 x 60 cm3

and volume of one cubical block = 20 x 20 x 20 cm3

∴ Required number of cubical block = (160×100×60)/(20×20×20) = 120 blocks

RRB JE ECE (CBT I) Mock Test- 4 - Question 26

The diameter of the curved surface of a bucket is 28 decimeter and 14 decimeters and its height is 12 decimeter. Find its volume.

Detailed Solution: Question 26

RRB JE ECE (CBT I) Mock Test- 4 - Question 27

What will be the area of a rhombus, whose one side is 20 cm and one diagonal is 24 cm?

Detailed Solution: Question 27

Let length of another diagonal = 2x

Diagonals of rhombus intersect at right angles, so by using pythagoras theorem,

x2 + 122 = 202

Therefore x = 16 , So diagonal = 2'16 =32

Area of rhombus

RRB JE ECE (CBT I) Mock Test- 4 - Question 28

The ratio of two unequal sides of a rectangle is 1 : 2. If its perimeter is 24 cm, then the length of diagonal in cm is:

Detailed Solution: Question 28

Let the sides of rectangle be 2x, x cm

∴ Perimeter of rectangle = 2 (2x+x)

2 (2x+x) = 24

or 6x = 24

∴ x = 4 cm

hence length of diagonal = √[(2x)2+x2]

= √5x2

= √(5×16)

=√ 80

= 4√5

RRB JE ECE (CBT I) Mock Test- 4 - Question 29

8 hours of work for a woman is equal to 6 hours of work for a man or 12 hours of work for a boy. If 9 men working 6 hours daily can complete a work in 6 days, then in how many days 12 men, 12 women and 12 boys working 8 hours daily will complete the same work?

Detailed Solution: Question 29

1 man done work in 6×6×9 hours

Since 8W=6M=12B

therefore 12M+12W+12B=27M

therefore 27 men will do work in (6×6×9/27) = 12 hours

= 12/8=1.5 days

RRB JE ECE (CBT I) Mock Test- 4 - Question 30

In an examination, the average marks was found to be 50. For deducting marks for computational errors, the marks of 100 candidates had to be changed from 90 to 60 each and so the average of marks came down to 45. The total number of candidates, who appeared at the examination, was:

Detailed Solution: Question 30

Let the total number of candidates be x.

∴ 50x - 30 × 100 = 45x

⇒ 5x = 3000

⇒ x = 3000/5 = 600

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