(i) if log 2 (log 2 (log 3 x) = log 2 (log 3 (log 2 y)) = 0 then find the value of (x+y) (ii) if log 2 (4+log 3 (x))=3 then sum of digits of x = ? A)3 B)6 C)9 D)18

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ng29 · Answer

according to me answer of first que i.e x+y=17 in second one value of is x=81 so the answer is C) 9 i will tell u method of one que bcoz both r based on same method log2(log2(log3 x))=0 log2(log3 x)=1 log3 x=2 x=9 similarly y=8 approve if useful

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(i) if log 2 (log 2 (log 3 x) = log 2 (log 3 (log 2 y)) = 0 then find the value of (x+y) (ii) if log 2 (4+log 3 (x))=3 then sum of digits of x = ? A)3 B)6 C)9 D)18

(i) if log₂(log₂(log₃x) = log₂(log₃(log₂y)) = 0 then find the value of (x+y)
(ii) if log₂(4+log₃(x))=3 then sum of digits of x = ?
A)3
B)6
C)9
D)18

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(i) if log 2 (log 2 (log 3 x) = log 2 (log 3 (log 2 y)) = 0 then find the value of (x+y) (ii) if log 2 (4+log 3 (x))=3 then sum of digits of x = ? A)3 B)6 C)9 D)18

(i) if log2(log2(log3x) = log2(log3(log2y)) = 0 then find the value of (x+y)(ii) if log2(4+log3(x))=3 then sum of digits of x = ?A)3B)6C)9D)18

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(i) if log₂(log₂(log₃x) = log₂(log₃(log₂y)) = 0 then find the value of (x+y)
(ii) if log₂(4+log₃(x))=3 then sum of digits of x = ?
A)3
B)6
C)9
D)18