Explore topic-wise InterviewSolutions in Current Affairs.

This section includes 7 InterviewSolutions, each offering curated multiple-choice questions to sharpen your Current Affairs knowledge and support exam preparation. Choose a topic below to get started.

1.

If in the figure a // b and c // d, then name the angles that are congruent to (i) ∠1 and (ii) ∠2.

Answer»

Given that a // b and c // d. 

∠1 = ∠3 (∵ vertically opposite angles) 

∠1 = ∠5 (∵ corresponding angles)

∠1 = ∠9 (∵ corresponding angles) 

Also ∠1 = ∠3 = ∠5 = ∠7 ; 

∠1 = ∠11 = ∠9 = ∠13 = ∠15 

Similarly ∠2 = ∠4 = ∠6 = ∠8 

Also ∠2 = ∠10 = ∠12 = ∠14 = ∠16

2.

The ratio of the interior angle of first polygon to that of the second polygon is 3 : 2 and the number of sides in first are twice that in the second. The number of sides of the two polygons are (A) 3, 6 (B) 8, 4 (C) 2, 4 (D) 6, 12

Answer»

(B) 8, 4 

The ratio of the interior angle of first polygon to that of the second polygon is 3 : 2 and the number of sides in first are twice that in the second. The number of sides of the two polygons are 8, 4 

3.

What is the range of vision?

Answer»

The distance between the near point and the far point is called the range of vision.

4.

If A × B = {(a, x), (a, y), (b, x), (b, y)}. Find A and B.

Answer» It is given that A × B = {(a, x), (a, y), (b, x), (b, y)}
We know that the Cartesian product of two non-empty sets P and Q is
defined as P × Q = {(p, q): p ∈ P, q ∈ Q}
∴ A is the set of all first elements and B is the set of all second elements.
Thus, A = {a, b} and B = {x, y}
5.

How did the grandmother look? दादी कैसी दिखाई देती थीं?

Answer»

The grandmother was an old woman. She was short, fat and slightly bent. Her face was a criss-cross of wrinkles running from everywhere to everywhere. But she was beautiful.

दादी एक वृद्ध महिला थीं। वह एक छोटी, मोटी तथा थोड़ी सी कुबड़ी थीं। उनके चेहरे पर चारों ओर झुर्रियों की रेखाएं थीं। लेकिन वह सुंदर थीं।

6.

How did the grandmother use to walk? दादी किस प्रकार से चला करती थी?

Answer»

The grandmother used to hobble. She had to put one hand on her waist to balance her stoop. She used to tell the beads of her rosary with the other hand.

दादी लंगड़ाकर चलती थीं। अपने कूबड़ को सहारा देने के लिए वह एक हाथ कमर पर रखती थीं। वह दूसरे हाथ से माला फेरा करती थीं।

7.

Here is a page from Renu’s diary. It talks about what Renu did in a week in August 2011. Read carefully and complete the following:First one is done for youEg. Renu went to a movie on Saturday evening. 1. She telephoned Reema 2. She did not do anything special 3. She pressed her clothes 4. She went to the library 5. She went to the music class

Answer»

1. on Thursday, 

2. on Monday, 

3. on Sunday, 

4. on Wednesday evening, 

5. on Tuesday at 5-30.

8.

What did the author think about the games of the grandmother? दादी के खेलों के बारे में लेखक का क्या विचार था?

Answer»

The author did not like the games that his grandmother used to play as a child. They seemed quite absurd and undignified on her part. He treated them like the fables of the Prophets she used to tell them.

लेखक को वे खेल पसंद नहीं थे जिन्हें दादी जब बच्ची थीं खेला करती थीं। वे उनके लिए बिल्कुल अविवेकपूर्ण तथा गरिमाहीन प्रतीत होते थे। वह उन्हें पैगम्बरों की कहानियों की भाँति लिया करते थे जो वह उन्हें सुनाया करती थीं।

9.

Can you think of a song or a poem in your language that talks of homecoming?

Answer»

This question is to be answered on the basis of students’ own understanding and experience. It is strongly recommended that students prepare the answer on their own.

10.

How long had the author known his old grandma?

Answer»

The author had seen his old grandma for twenty long years. She had the same wrinkles and hunchback.

11.

What made the dogs follow the grandmother after school hours?

Answer»

Grandmother brought a bundle of stale chapattis with her to the temple. The village dogs followed her. On return, she went on throwing the chapattis to the dogs who growled and fought with each other to have a piece of chapatti.

12.

The grandmother was strong-minded. Justify.

Answer»

Grandmother had strong values and had zest for life. She lived the life the way she wanted it. She spun the wheel, told her beads, fed the dog in the village and sparrows in the city unmindful of changes around her. She played the drum with joy when she realized her impending death. She died a peaceful death after predicting it to all her family members. She is really a strong lady.

13.

What was hard to believe? Why?

Answer»

People said that grandma was once pretty and she even had a husband. This was hard to believe as the author had seen her old right from his boyhood days.

14.

Mention three ways in which the author’s grandmother spent her days after he grew up.

Answer»

The author’s grandmother “accepted her seclusion with resignation”. She spent her days of loneliness by engaging herself in the wheel-spinning activity, reciting prayers and feeding the sparrows.

15.

The Government of India is planning to fix a hoarding board at the face of a building on the road of a busy market for awareness on COVID-19 protocol. Ram, Robert and Rahim are the three engineers who are working on this project. “A” is considered to be a person viewing the hoarding board 20 metres away from the building, standing at the edge of a pathway nearby. Ram, Robert and Rahim suggested to the firm to place the hoarding board at three different locations namely C, D and E. “C” is at the height of 10 metres from the ground level. For the viewer A, the angle of elevation of “D” is double the angle of elevation of “C” The angle of elevation of “E” is triple the angle of elevation of “C” for the same viewer. Look at the figure given and based on the above information answer the following:1. Measure of ∠CAB =a. tan−1 (2)b. tan−1 ( 1/2 )c. tan−1 ( 1)d. tan−1 ( 3)2. Measure of ∠DAB =a. tan−1 ( \(\cfrac34\) )b. tan−1 (3)c. tan−1 ( \(\cfrac43\) )d. tan−1(4)3. Measure of ∠EAB =a. tan−1 (11)b. tan−1 3c. tan−1 ( \(\cfrac2{11}\))d. tan−1 ( \(\cfrac{11}2\))4. | Is another viewer standing on the same line of observation across the road. If the width of the road is 5 meters, then the difference between ∠CAB and ∠CA'B Isa. tan-1 (1/2)b. tan-1 (1/8)c. tan−1 ( 2/5 )d. tan−1 ( \(\cfrac{11}{21}\))5. Domain and Range of tan−1 x = a. R+, (− \(\cfrac{\pi}2\) , \(\cfrac{\pi}2\) )b. R−, (− \(\cfrac{\pi}2\) , \(\cfrac{\pi}2\) )c. R , (− \(\cfrac{\pi}2\) , \(\cfrac{\pi}2\) )d. R , (0 , \(\cfrac{\pi}2\) )

Answer»

1. (b) tan−1 ( 1/2 )

2. (c) tan−1 ( 4/3 )

3. (d) tan−1 ( 11/2 )

4. (b) tan-1 (1/8)

5. (c) R , (− \(\cfrac\pi2\) , \(\cfrac\pi2\) )

16.

On the day before her death, the author’s grandmother A) sat in a comer and said her prayers B) beat an old dmm and sang songs C) talked to the members of the family D) slept in her room soundly.

Answer»

B) beat an old dmm and sang songs

17.

Two men on either side of a temple of 30 meters high observe its top at the angles of elevation α and β respectively. (as shown in the figure above). The distance between the two men is 40√3 meters and the distance between the first person A and the temple is 30√3 meters. Based on the above information answer the following:1. ∠CAB = α =a. sin−1 (\(\cfrac{2}{\sqrt3}\))b. sin−1 (\(\cfrac12\))c. sin−1 (2)d. sin−1 (\(\cfrac{\sqrt3}2\))2. ∠CAB = α =a. cos−1 (\(\cfrac15\))b. cos−1 (\(\cfrac25\))c. cos−1 (\(\cfrac{\sqrt3}2\))d. cos−1 (\(\cfrac45\))3. ∠BCA = β =a. tan−1 (\(\cfrac12\))b. tan−1 (2)c. tan−1 ( \(\cfrac1{\sqrt3}\) )d. tan−1 (\({\sqrt3}\))4. ∠ABC =a. \(\cfrac\pi4\) b. \(\cfrac\pi6\) c. \(\cfrac\pi2\)d.\(\cfrac\pi3\) 5. Domain and Range of cos−1 x =a. ( −1, 1 ), (0, π)b. [ −1, 1 ], (0, π)c. [ −1, 1 ], [0, π]d. ( −1, 1 ) , [− \(\cfrac\pi2\) , \(\cfrac\pi2\) ]

Answer»

1. ( b ) sin−1 ( \(\cfrac12\) )

2. ( c ) cos−1 (\(\cfrac{\sqrt3}2\))

3. ( d ) tan−1 (√3)

4. ( c ) \(\cfrac{\pi}2\) 

5. ( c ) [ −1, 1 ], [0 , π]

18.

How did the grandmother spend the last few hours of her life?

Answer»

She suspended her prayer for a while. She called the women from neighbourhood, sang and played the drum along with them. The next morning she had fever. She told the family that she was about to die! She died in bed telling her beads and lisping her last prayer.

19.

We know that the author’s grandmother had a premonition of her death because A) the doctor said her fever would not go away B) she dreamt about her death C) she went on feeding the sparrows D) she told them her end was near.

Answer»

D) she told them her end was near.

20.

Did the grandmother predict her death? How?

Answer»

Yes, she predicted her death. As she fell ill, she thought differently. She told the family members that her end was near. She lay peacefully in bed praying and telling her beads.

21.

‘She thumped the sagging skins of the dilapidated drum’. Has the description of the drum anything to do with the grandmother? Explain.

Answer»

The old grandmother became more and more secluded from the family bonds as the years passed. Perhaps this is part of the ageing process. She did not show any emotional changes when the grandson went abroad despite the fact that she had sensed her end. When her end actually neared, she gathered the neighbouring women and sang for the last time with them, playing the drums.

The ‘sagging skins’ and ‘dilapidated drum’ symbolize the old body of hers, the song ‘home-coming of the warrior’ indicates the return of the soul or death of mortal life. It also shows that even as the body sags, the soul sings and sings louder still.

22.

The subscript in bracket can be a variable, a constant or an expression to ……..(a) character(b) integer(c) long double(d) float

Answer»

The subscript in bracket can be a variable, a constant or an expression to integer

23.

The size of the array is referred to as its ………(a) dimension(b) direction(c) location(d) space

Answer»

(a) dimension

24.

Antigen-antibody reaction is the basis of the technique called ..........(a) ELISA (b) PCR (c) RNA interference (d) Gene therapy

Answer»

Antigen-antibody reaction is the basis of the technique called ELISA

25.

Name the technique based on the principle of antigen-antibody interaction used in detection of a virus (HIV).

Answer»

ELISA (Enzyme linked immuno - sorbent Assay)

26.

Which country was called the Golden bird in ancient time? (a) China (b) India (c) Egypt (d) Greece

Answer»

Correct Answer is : (b) India

27.

Where is rock or stone pillar situated, which is standing on the plain earth without support? (a) In Sarnath (b) In Delhi (c) In Belur (Karnataka) (d) In Mankuwar

Answer»

(c) In Belur (Karnataka)

28.

When Chinmay visted chowpati at Mumbai on a holiday, he observed that the ratio of North Indian food stalls to South Indian food stalls is 5:4. If the total number of food stalls is 117, find the number of each type of food stalls.

Answer»

65 North Indian and 52 South Indian foodstalls

29.

The M.P. of an item is ₹ 1600 and allowed adiscountof6%to the purchaser then SP is …………… A) ₹ 1107 B) ₹ 1105 C) ₹ 504 D) ₹ 1504

Answer»

Correct option is  D) ₹ 1504

Correct option is (D) ₹ 1504

Discount = 6% of Rs 1600

\(=Rs(\frac6{100}\times1600)\)

= Rs 96

\(\therefore\) Selling price = Marked price - discount

= Rs (1600 - 96)

= Rs 1504

30.

Express (2kg 250g) : (3kg) ratios in simplest form.

Answer»

Converting both the given quantities in the same units, we have:

We know that,

= 1 kg = 1000g

Then,

= (2 × 1000) g + 250g: (3 × 1000) g

= 2250g: 3000g

HCF of 2250 and 3000 is 750

= (2250 ÷ 750) / (3000 ÷ 750)

= (3/4)

= 3 g: 4g

31.

S.I on ₹ 500 at the rate of 5% of 2 years is ……………… A) ₹ 16 B) ₹ 50 C) ₹ 20 D) ₹ 90

Answer»

Correct option is  B) ₹ 50

Correct option is (B) ₹ 50

\(S.I.=Rs\frac{PRT}{100}\)

\(=Rs\frac{500\times5\times2}{100}\)

= Rs 50

32.

Simple Interest, I = …………………A) \(\frac{100}{PTR}\)B) \(\frac{PT^2R}{100}\)C) \(\frac{PTR}{100}\)D) \(\frac{P}{100\, \,T}\)

Answer»

Correct option is   C) \(\frac{PTR}{100}\)

Correct option is (C) \(\frac{PTR}{100}\)

Simple Interest \(=\frac{\text{Principal value }(P)\times\text{Rate }(R)\times\text{Time }(T)}{100}\)

\(=\frac{PRT}{100}\)

33.

Express 1km : 750m ratios in simplest form.

Answer»

Converting both the given quantities in the same units, we have:

We know that,

= 1 km = 1000m

Then,

= (1 × 1000) m: 750m

= 1000m: 750m

HCF of 1000 and 750 is 250

= (1000 ÷ 250) / (750 ÷ 250)

= (4/3)

= 4m: 3m

34.

If A: B = 7: 5 and B: C = 9: 14, find A: C.

Answer»

A: B = 7: 5 and B: C = 9: 14

= (A/B) = (7/5) and (B/C) = (9/14)

= (A/B) × (B/C) = (7/5) × (9/14)

= (A/C) = (9/10)

Hence, A: C = 9:10

35.

Compound interest = ………………..A)  \(P(1+\frac{R}{100})^3\,-1\)B)  \(P(1-\frac{R}{100})^n\,-1\)C)  \(P(1+\frac{R}{100})^4\)D)  \(P(1+\frac{R}{100})^n\,-P\)

Answer»

 D)  \(P(1+\frac{R}{100})^n\,-P\)

36.

111 : 125 = …………….. % A) 88.8 B) 16.8 C) 81.8 D) 171

Answer»

Correct option is (A) 88.8

111 : 125 \(=\frac{111}{125}=\frac{111}{125}\times100\%\)

\(=\frac{111}{5}\times4\%\) \(=\frac{111}{10}\times8\%\)

\(=\frac{888}{10}\%\) = 88.8%

Correct option is  A) 88.8

37.

If A: B = 5: 8 and B: C = 16: 25, find A: C.

Answer»

A: B = 5: 8 and B: C = 16: 25

= (A/B) = (5/8) and (B/C) = (16/25)

= (A/B) × (B/C) = (5/8) × (16/25)

= (A/C) = (2/5)

Hence, A: C = 2:5

38.

If A: B =5: 6 and B: C = 4: 7, find A: B: C.

Answer»

A: B = 5: 6 and B: C = 4: 7

HCF of 5 and 6 is 1

= (5/6)

Then,

B: C= (4 × (6/4))/ (7 × (6/4))

B: C = (6 / (21/2))

B: C = 6: (21/2)

∴ A: B: C = 5: 6: (21/2)

A: B: C = 10: 12: 21

39.

The number of time periods for compounded every 6 months, for \(2\frac{1}{2}\) years is ………………… A) 7 B) 6C) 5 D) 10

Answer»

Correct option is  C) 5

Correct option is (C) 5

Number of time periods \(=\frac{2\frac{1}{2}\,years}{6\,months}\)

\(=\cfrac{\frac{5}{2}\,years}{\frac{1}{2}\,year}\)  \((\because\) 6 months = \(\frac12\) year)

\(=\frac52\times\frac21=5\)

40.

111:125 = ……………….. A) 88.8% B) 60% C) 12% D) 69%

Answer»

Correct option is (A) 88.8%

111 : 125 \(=\frac{111}{125}\)

\(=\frac{111}{5^3}\) \(=\frac{111}{5^3}\times\frac{2^3}{2^3}\)

\(=\frac{111\times8}{10^3}\) \(=\frac{888}{1000}\)

\(=\frac{888}{1000}\times100\%\) = 88.8%

Correct option is  A) 88.8%

41.

If A: B =3: 5 and B: C = 10: 13, find A: B: C.

Answer»

A: B = 3: 5 and B: C = 10: 13

HCF of 3 and 5 is 1

= (3/5)

Then,

B: C= (10 ÷ 2)/ (13 ÷ 2)

B: C = 5: (13/2)

∴ A: B: C = 3: 5: (13/2)

A: B: C = 6: 10: 13

42.

Ratio a:b is called ratio of(A) second term : first term(B) first term : second term(C) antecedent : consequent(D) (B) and (C)

Answer»

Correct answer is

(D) (B) and (C)

43.

12.5% = ……………….. A) 3:2 B) 1:4 C) 8:1 D) 1:8

Answer»

Correct option is (D) 1:8

12.5% \(=\frac{12.5}{100}\) \(=\frac{125}{1000}\)

\(=\frac18\) = 1 : 8

Correct option is  D) 1:8

44.

If a certain sum of money is distributed among A and B in the ratio 4:3 and B gets Rs.3000,then what is total money distributed?

Answer»
ABA+B
4x3x7x

3x=3000

x=1000

Total money distributed =7x=7*1000=Rs.7000

45.

If a certain task is distributed among A,B,C and D in the ratio 2:5:7:9 in 1 day then D performs 1800 task in 1 day. Then how many task is completed for 2day when A and B works?

Answer»

D=9x =1800 

x=200.

 A and B when combines in 1 day they does 

= 2x+5x=7x 

7*200=1400 

For 2 days they complete 1400*2=2800 task.

46.

In case of proportion product of means is always equal to _______.(A) value of extremes(B) value of mean(C) product of extremes(D) none of these

Answer»

Correct answer is

(C) product of extremes

47.

If H.C.F. of a and b is 1, then the ratio a : b is said to be in the _______.(A) simplest form(B) proportion(C) continued proportion(D) complex form

Answer»

Correct answer is

(A) simplest form

48.

If a/b = b/c and a, b, c > 0, then show that (a2 + b2)  (b2 + c2) = (ab +bc)2

Answer»

(a2 + b 2)(b2 + c2 ) = (ab + bc)2 

b = ck; a = ck2

 L.H.S = (a2 + b2 ) (b2 + c2

= [(ck2 ) + (ck2) ] [(ck)2 + c2 ] … [From (i) and (ii)] 

= [c2 k2 + c2 k2 ] [c2 k2 + c2

= c2 k2 (k2 + 1) c2 (k2 + 1)

 = c4k2 (k2 + 1)2 

R.H.S = (ab + bc)2 

= [(ck2 ) (ck) + (ck)c]2 …[From (i) and (ii)] 

= [c2 k2 + c2 k]2 

= [c2 k (k2 + 1)]2= c4 (k + 1)2 

∴ L.H.S = R.H.S 

∴ (a2 + b2 ) (b2 + c2 ) = (ab + bc)2

49.

The Rajdhani express takes 18 hours to reach Delhi from Bhubaneshwar while Nilachala Express takes 24 hours for the same of Delhi is 2880 kms from Bhubaneshwar find the ratio between the average speeds of the two trains.

Answer»

Distance Speed =\( \frac{\text { Distance }}{\text { Time taken }}\) 

Speed of Ragdhari express = \(\frac{2880}{18}\)

Speed of Nilachala express = \(\frac{2880}{24}\)

Ratio of average speed = \(\frac{2880}{18}\) : \(\frac{2880}{24}\)

= 24:18 = 4:3

50.

If \(\frac{a}{b}=\frac{c}{d},\) then \(\frac{a + mb}{a - mb}=\)If a/b = c/d, then (a + mb)/(a - mb) =(A) \(\frac{c - md}{c + md}\)(B) \(\frac{a - mb}{a + mb}\)(C) \(\frac{c + md}{c - md}\)(D) \(\frac{a - md}{a + md}\)

Answer»

Correct answer is

(C) \(\frac{c + md}{c - md}\)