If `(log)_3{5+4(log)_3(x-1)}=2,` then `x` is equal to 4 (b) 3 (c) 8 (d) `(log)_2 16`

If 2x^((log)_(4)3)+3^((log)_(4)x)=27, then x is equal to

If log_(4)x+log_(2)x=6, then x is equal to a.2 b.4 c.8 d.16

If 8^(log_(27)3)+27^(log_(8)4)=5^(log_(x)11), then x is equal to

If log_(8)(log_(4)(log_(2)x))=0 then x^(-(2)/(3)) equals

If (a+(log)_(4)3)/(a+(log)_(2)3)=(a+(log)_(8)3)/(a+(log_(4)3)=b, then b is equal to (1)/(2)(2)(2)/(3)( c) (1)/(3)( d ) (3)/(2)

log_(3)(1+(1)/(3))+log_(3)(1+(1)/(4))+log_(3)(1+(1)/(5))+...+log_(3)(1+(1)/(242)) when simplified has the value equal to: 2 (b) 4 (c) 6 (d) log _(2)16

If log_(x)((9)/(16))=-(1)/(2), then x is equal to a.-(3)/(4) b.(3)/(4) c.(81)/(256)d.(256)/(81)

((log)_(5)5)((log)_(4)9)((log)_(3)2) is equal to 2 b.5 c.1 d.(3)/(2)

If 2^(x)*3^(x+4)=7^(x), then x is equal to (A) (4log3)/(log7-log6)(B)(4log3)/(log6-log7)(C)(2log3)/(log7-log6)(D) none of these

I 1,log_9(3^(1-x)+2), log_3(4.3^x-1) are in A.P. then x equals (A) log_34 (B) 1-log_43 (C) 1-log_34 (D) log_4 3