Problems Involving All Directions Turning


 
 
Concept Explanation
 

Problems Involving All Directions Turning

Direction Question: This section of verbal reasoning revolves around the various directions. It consist of questions involving all sort of direction puzzle. Candidate is required to make a successive follow-up of directions and ascertain the final direction or the distance between two points. The test is meant to judge the candidate,s ability to trace and follow correctly and sense the directions correctly.

Directions: There are four basic directions North N, South S, East E, West W and four cardinal directions North East NE, North West NW, South East SE, South West SW to help the candidates know the directions. The figure shows all the directions

Problems Involving All Directions: These type of questions are solved by taking the right and left movement of a person is always with reference to the body moving in the scenario. It is not with respect to the person who is solving the questions.A diagram is drawn showing the movement of the object. On analysing the diagram the candidate reaches the desired result

Illustration: If you are facing north-east and move 10 m forward, turn left and move 7.5 m, then you are

A. North of your initial position               B. South of your initial position           C. East of your initial position               D. 12 m from your initial position.

Answer: A

Solution: Clearly, the narrator starts from A, moves towards north-east a distance of 10 m and reaches B, turns left  (90^{circ} anti-clockwise ) and moves 7.5 m and reaches C.

Clearly, C lies to the north of A.

Also, large Delta ABC  is right-angled at B. So by Pythagoras Theorem

So, AC^{2}=AB^{2}+BC^{2}=(10)^{2}+(7.5)^{2}

                 = 100 + 56.25 = 156.25.

Rightarrow ;;;AC=(sqrt{156.25})m=12.5;m

Thus, the narrator is 12.5 m to the north of his initial position. Hence option A is correct.

Illustration: A person starts from a point A and travels 3 km eastwards to B and then turns left and travels thrice that distance to reach C. He again turns left and travels five times the distance he covered between A and B and reaches his destination D. The shortest distance between the starting point and the destination is

A. 12 km           B. 15 km           C. 16 km          D. 18 km

Answer: B

Solution: The movements of the person are as shown in fig.

Clearly, AB = 3 km,

BC = 3AB = (3 large times 3) km = 9 km,

CD = 5AB = (5 large times 3) km = 15 km.

Draw AE large perp CD.

Then, CE = AB = 3 km and AE = BC = 9 km.

DE = (CD - CE) = (15 - 3) km = 12 km.

In large DeltaAED, AD^{2} = AE^{2}  + DE^{2}

large Rightarrow  AD = (sqrt{9^{2}+(12)^{2}})  km

              =(sqrt{81+144}) Km

             = sqrt{225} km = 15 km.

large therefore Required distance = AD = 15 km

Hence the correct option is B

Sample Questions
(More Questions for each concept available in Login)
Question : 1

Study the information given below carefully and answer the questions that follow:


A, B, C, D, E, F, G, H and I are nine houses. C is 2 km east of B. A is 1 km north of B and H is 2 km south of A. G is 1 km west of H while D is 3 km east of G and F is 2 km north of G. I is situated just in middle of B and C while E is just in middle of H and D. Distance between E and G is

Right Option : C
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Explanation
Question : 2

Malti was moving in a river. She moved straight for 500 yards and turned east and moved for 100 yards. Then she moved west for 1000 yards. Then she moved east for 500 yards. In which direction is she from her original position?

Right Option : A
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Explanation
Question : 3

Radhika moved in her right and cover a distance of 10 m and than turns 900 anticlockwise and covers a distance of 12 m and again turns right and covers a distance of 18 m and again turns right and covers a distance of 12 m.

What is the minimum distance covered by Radhika ?

Right Option : C
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Explanation
 
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