Now, 3x = (x + x + £ 3) + £ 2 ⟺ x = £ 5.
Therefore Total money with Mac and Ken = 2x + £ 3 = £ 13.
From above given matrices I and II , we get different values for word CAGE -
C ? 02, 11, 20, 31, 43
A ? 00, 14, 23, 34, 42
G ? 56, 65, 77, 87, 97
E ? 04, 13, 24, 33, 40
From given matrix it is clear that all the values for word CAGE are matched in only option ( 2 ) for every letter . So , the set for the word CAGE will be 20, 00, 65, 40 .From matrix , option ( 2 ) is correct .
So, missing pattern = 169 - 52 = 169 - 25 = 144.
I is strong. Literature and media are often hailed as mirrors of life. If the mirrors doesn't show the dirt on your face, it would be difficult to wipe it clean. II is also strong : there are many such instances.
From above given matrices I and II , we can see that
B ? 59, 65, 76, 87, 98
E ? 04, 13, 22, 31, 40
A ? 02, 11, 20, 34, 43
R ? 03, 12, 21, 30, 44
D ? 55, 66, 77, 88, 99
From given matrix it is clear that all the values for word BEARD are matched in only option ( 3 ) for every letter . So , the set for the word BEARD will be 87, 13, 43, 21, 88 .From matrix , option ( 3 ) is required answer .
So, missing term = 13 x 3 = 39.
I is not strong because it is a stupid argument. In fact, no reason is being given at all. II is not strong because ''wastage of resources'' cannot be arrived at absolutely; it must be seen in a context.
From above given matrices I and II , we can see that
M ? 01, 14, 23, 32, 41
E ? 58, 67, 76, 85, 99
T ? 59, 68, 77, 86, 95
A ? 03, 12, 21, 30, 44
L ? 04, 13, 22, 31, 40
From given matrix it is clear that all the values for word METAL are matched in only option ( 2 ) for every letter . So , the set for the word METAL will be 32, 76, 95, 44, 04 .From matrix , option ( 2 ) is required answer .
So, missing term = 1127 + 8 = 1135.
Clearly with so many people around in joint family, thhere is more security. Also work is shared. So argument I holds. In nuclear families there are lesser number of people and so lesser responsibilities and more freedom. Thus, II also holds.
From above given matrices I and II , we get different values for word PERSON -
P ? 57, 66, 75, 87, 96
E ? 03, 11, 20, 34, 40
R ? 00, 13, 22, 33, 42
S ? 02, 12, 24, 31, 44
O ? 56, 67, 76, 86, 97
N ? 04, 10, 23, 32, 43
From given matrix it is clear that all the values for word PERSON are matched in only option ( 4 ) for every letter . So , the set for the word PERSON will be 87, 11, 22, 24, 67, 04 .From matrix , option ( 4 ) is correct .
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