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Direction Sense Test Questions and Answers

Important Instructions
71.

Starting from the point X, Jayant walked 15 m towards west. He turned left and walked 20 m. He then turned left and walked 15 m. After this he turned to his right and walked 12 m. How far and in which directions is now Jayant from X?

Answer: A

Correct answer: 32 m, South

Adding the legs: west 15, then south 20, then east 15, then south 12. The east and west cancel, leaving \( 20 + 12 = 32 \) metres. So Jayant is 32 m south of X.

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72.

Y is in the East of X which is in the North of Z. If P is in the South of Z, then in which direction of Y, is P?

Answer: D

Correct answer: None of these

Put X at the origin. Y lies east of X, Z lies south of X, and P lies south of Z - so P is directly south of X and Y is to its east. P therefore lies to the south-west of Y, which is not among the choices offered.

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73.

Ravi started walking from his house east direction on Bus stop which is 3km.away. Then he set off in the bus straight towards his right to the school 4 km away. what is the crow flight distance from his house to the school?

Answer: B

Correct answer: 5 km

The two legs are at right angles - east 3 km, then a right turn onto south for 4 km - so the straight-line distance is the hypotenuse: \[ \sqrt{3^2+4^2} = \sqrt{9+16} = \sqrt{25} = 5\ \mathrm{km}. \] The 7 km offered is the distance actually travelled along the roads, which is what the phrase “as the crow flies” exists to exclude.

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74.

A man walks 5 km toward south and then turns to the right. After walking 3 km he turns to the left and walks 4 km. And then he goes back 10 km straight. Now in which direction is he from the starting place ?

Answer: B

Correct answer: North-West

Track the turns one at a time. He starts south for 5 km, turns right to face west and covers 3 km, turns left to face south again for 4 km, and then goes back - reversing his heading to north - for 10 km. Southward he has gone \( 5+4=9 \) km and northward 10 km, so he ends 1 km north of his start and 3 km west of it. That puts him north-west of the starting place.

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75.

One morning sujata started to walk towards the Sun. After covering some distance she turned to right then again to the right and after covering some distance she again turns to the right. Now in which direction is she facing?

Answer: A

Correct answer: North

Walking towards the morning sun means walking east. Turning right takes her south, right again west, and right a third time north.

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76.

A man facing north turns 90 degrees clockwise, then turns 180 degrees, and then turns 90 degrees anticlockwise. Which direction is he facing now ?

Answer: A

Correct answer: South

Take the turns in order: north turned 90 degrees clockwise gives east; east turned 180 degrees gives west; west turned 90 degrees anticlockwise gives south.

So he ends up facing south, exactly opposite to his original direction.

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77.

I travel 20 miles towards north and then travel 25 miles eastward. I then travel 40 miles rightwards, then travel 30 miles towards right and then travel 12 miles to the left and finally 20 miles northwards. How far am I approximately from my original starting point and in what direction ?

Answer: B

Correct answer: 13 miles towards south-west

Take the start as the origin with east and north positive. North 20 gives \( (0,20) \); east 25 gives \( (25,20) \); facing east, a right turn faces south, so 40 gives \( (25,-20) \); another right turn faces west, so 30 gives \( (-5,-20) \); facing west, a left turn faces south, so 12 gives \( (-5,-32) \); and 20 north gives \( (-5,-12) \). The distance is \[ \sqrt{5^2+12^2} = \sqrt{169} = 13\ \mathrm{miles}, \] and being west and south of the origin, the direction is south-west.

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78.

Village Q is to the North of the village P. The village R is in the East of Village Q. The village S is to the left of the village P. In which direction is the village S with respect to village R?

Answer: B

Correct answer: South-West

Take P at the origin. Q lies north of P and R east of Q, so R is to the north-east. S lies to P’s left, that is west of P. S is therefore both west of and south of R - to R’s south-west.

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79.

A child is looking for his father. He went 90 meters in the east before turning to his right. He went 20 meters before turning to is right again to look for his father at his uncle's place 30 meters from this point. His father was not there. From there, he went 100 meters to his north before meeting his father in a street. How far did the son meet his father from starting point ?

Answer: C

the child moves from A to B 90 metres eastwards upto B, then turns right and moves 20 metre upto C, then turns right and moves upto 30 metre upto D. Finally he turns right and moves upto 100 metre upto E.

So AB = 90 metre, BF = CD = 30 metre,
So, AF = AB - BF = 60 metre

Also DE = 100 metre, DF = BC = 20 metre
So, EF = DE - DF = 80 metre

as we can see in image that triangle AFE is a right angled triangle and we are having two sides, need to calculate third one, so we can apply Pythagoras theorem here 

\begin{aligned}
A = AE = \sqrt{AF^2 + EF^2} \\
= \sqrt{(60)^2+(80)^2} \\
= \sqrt{3600+6400} \\
= \sqrt{10000} = 100
\end{aligned}

So from starting point his father was 100 metre away.

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80.

Laxmi goes 6 km towards South-East from her office.Then she goes 15 km turning to West. After this she goes 6 km towards North-West and in the end she goes 11 km towards East. How far is she from her office ?

Answer: C

Correct answer: 4 km

Resolve the diagonal legs into components, using \( 6/\sqrt{2} = 4.24 \). South-east 6 gives \( (4.24,-4.24) \); west 15 gives \( (-10.76,-4.24) \); north-west 6 adds \( (-4.24,+4.24) \) and gives \( (-15,0) \); east 11 gives \( (-4,0) \). The two diagonal legs are equal and opposite, so they cancel exactly and only the east-west legs survive: \( 15-11 = 4 \) km. Spotting that cancellation removes the need for any arithmetic with surds at all.

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