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Let the no. of 5p, 10p, 25 p coins be 3x, 4x & 6x respectively. Then sum of their values = Rs. [{5 x (3x/100) + 10 x (4x /100) + 25 x (6x/100)}] =Rs. [(15x/100) + (40x /100) + (150x/100)] =Rs. (15x + 40x + 150x/100) = Rs. (205x /100) Therefore, 205x /100 = 164 x = 164 x (100/205) x = 80 Hence the no. of 10p coins = 4x = 4 x 80 = 320
In the question, assuming the given statements to be true, find which of the conclusion (s) among given two conclusions is/are definitely true and then...
Statements: Q = R; S ≥ T; P ≤ Q; R > V; R > S; T ≥ U
Conclusions:
(i) R > U (ii) V ≥ U (iii) P = R (iv) P < R
...Statements: R < Y ≤ G = S ≥ T; L ≥ O = S < W ≤ U
Conclusions:
I. R < W
II. T ≤ L
Statement- 1 - 6# ≥ 9# ≥ 10# ≤ 5#
2 - 7* ≤ 10# ˃ 5* ≥ 6*
Conclusions:
1) 5# > 5*
2) 9# ˃ 6*
3) 7...
In the question, assuming the given statements to be true, find which of the following conclusion(s) among the three conclusions is/are true and then ...
Statements: S > V = T, U < X < T, W > U
Conclusions:
I. W > T
II. V > U
III. S > X
Statement: A = X ≥ W = B < C = O
Conclusions:
I. A ≥ B
II. W < O
III. X > O
IV. C > A
...Statement: C ≤ D < E; C > F > G
Conclusions: I. F < E II. C > G
...Statements: A ≥ B ≥ Y = Z = M ≥ N ≤ E ≤ F = J
Conclusions:
I. F > Z
II. J ≤ Y
...Statements: I ≤ J = K < L < M, G ≥ H = I = T
Conclusions:
I. J > G
II. M = H
III. M > H
...