A > D > G
C > E > H
D > B > F
G > C
F > G
Combining these , we get A > D > B > F > G > C > E > H
is the correct answer; G, C, E and H
From above given matrices I and II , we get different values for word NICE -
N ? 59, 66, 78, 87, 95
I ? 58, 65, 77, 86, 99
C ? 00, 12, 24, 33, 41
E ? 02, 14, 21, 30, 43
From given matrix it is clear that all the values for word NICE are matched in only option ( 1 ) for every letter . So , the set for the word NICE will be 66, 58, 33, 02 .From matrix , option ( 1 ) is required answer.
From above given matrices I and II , we get different values for word BEAT -
B ? 00, 12, 24, 31, 43
E ? 57, 69, 76, 88, 95
A ? 02, 14, 21, 33, 40, 58, 65, 77, 89, 96
T ? 04, 11, 23, 30, 42
From given matrix it is clear that all the values for word BEAT are matched in only option ( 2 ) for every letter . So , the set for the word BEAT will be 00, 76, 33, 23 .From matrix , option ( 2 ) is correct .
Let the number of spades be x. Then, number of clubs = (7 - x).
Number of diamonds = 2 x number of spades = 2x;
Number of hearts = 2 x number of diamonds = 4x.
Total number of cards = x + 2x + 4x + 7 - x = 6x + 7.
Therefore 6x + 7 = 13 ⟺ 6x = 6 ⟺ x - 1.
Hence, number of clubs = (7 - x) = 6.
From above given matrices I and II , we get different values for word BOAT -
B ? 32, 67, 78
O ? 33, 75, 86
A ? 03, 42, 55
T ? 40, 68, 96
As shown in given figure , all the values for word BOAT are matched in only option ( 1 ) for every letter . So , the set for the word BOAT will be 67, 86, 55, 40 .From matrix , option ( 1 ) is correct .
No. of digits in 2-digit page nos. = 2 x 90 = 180.
No. of digits in 3-digit page nos. = 3 x 900 = 2700.
No. of digits in 4-digit page nos. = 3189 - (9 + 180 + 2700) = 3189 - 2889 = 300.
Therefore No. of pages with 4-digit page nos. = (300/4) = 75.
Hence, total number of pages = (999 + 75) = 1074.
From above given matrices I and II , we get different values for word TEAR -
T ? 58, 65, 77, 89, 96
E ? 03, 11, 22, 34, 40
A ? 04, 12, 23, 30, 41
R ? 55, 67, 79, 86, 98
From given matrix it is clear that all the values for word TEAR are matched in only option ( 3 ) for every letter . So , the set for the word TEAR will be 65, 40, 23, 79 .From matrix , option ( 3 ) is correct .
Then, x + 2x = 48 ⟺ 3x = 48 ⟺ x = 16.
From above given matrices I and II , we get different values for word DEAR -
D ? 59, 65, 76, 87, 98
E ? 03, 14, 20, 31, 42
A ? 57, 68, 79, 85, 96
R ? 04, 10, 21, 32, 43
As shown in given figure , all the values for word DEAR are matched in only option ( 2 ) for every letter . So , the set for the word DEAR will be 76, 14, 85, 21 .From matrix , option ( 2 ) is correct .
Then, father's age = (3x) years.
Mother's age = (3x - 9) years; Son's age = (x + 7) years.
So, x + 7 = (3x-9)/2 ⟺ 2x + 14 = 3x - 9 ⟺ x = 23.
Therefore Mother's age = (3X - 9) = (69 - 9) years = 60 years.
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