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If W is Parallel to U and W is 1/2 Km South of V and 1 Km North of T, Then Which Two Streets Would Be 1 and 1/2 Km Apart? -

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Question

Read the following information carefully and answer the questions given below.

All the streets of a city are either perpendicular or parallel to one another. The streets are all straight. Streets N, O, P, Q and R are parallel to one another. Streets S, T, U, V, W, X and Y are horizontally parallel to one another,

(i) Street N is 1 km east of Street O.
(ii) Street O is 1/2 km west of Street P.
(iii) Street Q is 1 km west of Street R.
(iv) Street S is 1/2 km south of Street T.
(v) Street U is 1 km north of Street V.
(vi) Street W is 1/2 km north of Street X.
(vii) Street W is 1 km south of Street Y.

If W is parallel to U and W is 1/2 km south of V and 1 km north of T, then which two streets would be 1 & 1/2 km apart?

Options

  • U and W

  • V and S

  • V and T

  • W and V

MCQ

Solution

U and W

Explanation:

The vertical North South streets are N, O, P, Q, R. From the basis information we have two relative positions are available - one between O, P and N and the other between Q and R.

The horizontal east west streets are: S, T, U, V, W, X, Y. of these seven streets the relative positioning is given in 3 distinct part as shown here:

If W is parallel to U and W is `1/2` km south of V and I km north of T, then U and W two streets would be 1 & `1/2` km apart.

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