This page consists of the sample questions on the important topic of Logarithms for elitmus preparation. The questions are compiled by Tutorial Diary to help you to prepare for the Logarithms topic for your preparation in Quantitative section. Glimpse through these questions and prepare well.
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ELitmus Logarithms Sample Questions-1 important for Elitmus Preparation Papers
Question: Find the value
of log(a(a(a)^1/4)^1/4)^1/4 here base is a
a)0
b)1
c)3^0.25
d)None of these
Answer: (d)
Question: f(x) = logax + logbx + logcx if
logax>=1
and logax>logbx>logcx
whats the minimum value of f(x) ?
(a) 1
(b) 2
(c) 3
(d) none of above
Answer: (a)
Question: If log 2 ,
log (2^x-1) , log ( 2^x+3) are in A.P, then the value of x will be:
(a) log 5 base 2
b)1/2
c)log 32 base 4
d)log 2 base 5
Answer: (c)
Question: If log
xy^3=a and log x^2y=b
then the value of log y / log x is?
(a) 2a-b /3b-a
(b) 2b-a /3a-b
(c) 3a-b/ 2b-a
(d) 3b-a/2a-b
Answer: (a)
Question: If logN
base3+logN base9, is whole number, then how many number possible for N between
100 to 100?
(a) 1
(b) 20
(c) 111
(d) 121
Answer: (a)
Solution: we can write logN base3=(logN baseX/log3 baseX);
and logN base9=(logN baseX/log9 baseX);
now, logN base3+logN base9= ( logN baseX / log3 baseX + logN
baseX / log9 baseX)
=logN baseX (1/log3 baseX + 1/2log3 baseX) bcz (3 square =9)
=logN baseX ( 3log3 baseX / 2log3 baseX *log3 baseX) by
simple addition
=logN base X ( 3/2log3 base X)
or =logN base X *3 / log9 base X
or =3 * logN base 9:
so N should be 81 because it is a 9 square and it also ies
between 10 to 100.
Question: It is given
that f(x)=log(base a)x + log(base b)x; where a is greater than 1 and less than
b and value of log(base a)x>1,then what is the minimum value of f(x) will
be:
(a) 0
(b) 1
(c) 2
(d) 1+log 2(base 3)
Answer: (b)
Question: What will
be the value of:
log(e(e(e(e.........)^1/3)^1/3)^1/3)^1/3)^1/3
(a) 0
(b) 1
(c)1/3
(d) ½
Answer: (d)
Question: What will be
the value of log(b(b(b........)^1/2)^1/2)^1/2
When base of the algorithm is b?
(a) 0
(b) ½
(c) 1/3
(d) 1
Answer: (d)
Question: When (2.5)
^10=w
Then w is nearly equal to the value
(a) 5500
(b) 9500
(c) 10500
(d) 5500
Answer: (b)
Solution: if, W=(2.5)^10
take log both sides
=> logW = 10*log(2.5) =10*log(5/2)
=> logW = 10(log5-log2)= 10*0.398 =3.98
=> W = 10^(3.98)
=> W = 9549 (approx) i.e near to 9500
Question: If given
equation is: (logA + logB +logC)/log6=6
Then find the count of possible solutions exist
(a) 10
(b) 8
(c) 28
(d) 49
Answer: (a)
Question: Find the
value of
log(3base)N +log(9base)N =
(a) 1
(b) 9
(c) 111
(d) 333
Answer: (b)
Question: It is given
that y>1 and x>=y
What will be the maximum value of log [root x/y]base x +
log[y/x]base y?
(a) -0.5
(b) 0
(c) 1
(d) 0.5
Disclaimer: Tutorial Diary is not connected to elitmus. These questions are intended for you to practice for the elitmus exam and get benefit. Please verify these answers.
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