Logarithms : Aptitude Questions and Answers

Logarithms questions and answers are most important for all competitive exams and entrance tests. In this section, you will find many types of logarithms questions and answers. Practice these questions and answers that will help you crack any competitive exam like SSC, IBPS, PO, RBI, PSC, RAIL, PSU, and many more exams. Now, all competitive exams are online so here you can practice free online exams in our online test section. We are providing many exams logarithms questions with solutions regularly. Check out this page regularly to get updated logarithms questions and answers. Here you will find many other subjects general aptitude questions and answers.

Logarithms Questions and Answers


Q1. If \mathbf{log_{10}2=0.3010} and \mathbf{log_{10}7=0.8451}, then the value of \mathbf{log_{10}2.8} is :

A. 3.4471

B. 2.4471

C. 0.4471

D. 1.4471

SHOW ANSWER
Correct Answer : 0.4471


Q2. The value of \mathbf{log_{2}16} is :

A. 4

B. 8

C. 1/8

D. 16

SHOW ANSWER
Correct Answer : 4


Q3. If log 27 = 1.431, then the value of log 9 is :

A. 0.958

B. 0.934

C. 0.954

D. 0.945

SHOW ANSWER
Correct Answer : 0.954


Q4. If \mathbf{log2=0.30103}, the number of digits in 

\mathbf{2^{64}} is :

A. 18

B. 19

C. 20

D. 21

SHOW ANSWER
Correct Answer : 20


Q5. If \mathbf{log_{10}2=0.3010}, the value of \mathbf{log_{10}5} is :

A. 0.6990

B. 0.7525

C. 0.8911

D. 0.3241

SHOW ANSWER
Correct Answer : 0.6990


Q6. If \mathbf{log_{x}} 4 = 0.4, then the value of x is :

A. 32

B. 16

C. 1

D. 4

SHOW ANSWER
Correct Answer : 32


Q7. If \mathbf{log_{10}2=0.3010}, the value of \mathbf{log_{10}80} is :

A. 1.6020

B. 3.9030

C. 3.5080

D. 1.9030

SHOW ANSWER
Correct Answer : 1.9030


Q8. If \mathbf{log_{a}(ab)=x} , then \mathbf{log_{b}(ab)} is :

A. x/1-x

B. x/x-1

C. 1/x

D. x/x+1

SHOW ANSWER
Correct Answer : x/x-1


Q9. If \mathbf{log_{10}7=a}, then \mathbf{log_{10}(\frac{1}{70})} is equal to :

A. 1/10a

B. (1 + a)-1

C. -(1 + a)

D. a/10

SHOW ANSWER
Correct Answer : -(1 + a)


Q10. If \mathbf{log(0.57)=1.756}, then the value of \mathbf{log57+log(0.57)^{3}+log\sqrt{0.57}} is :

A. 1.902

B. 1.146

C. 0.902

D. 2.146

SHOW ANSWER
Correct Answer : 0.902


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