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Logarithm problems


  • 1. 
    Find the number of digits in 8 10? (Given that log 10 2 = 0.3010)

  • Options
  • A. 19
  • B. 20
  • C. 17
  • D. 10
  • Discuss
  • 2. 
    Find the no. of digits in 8 57 (given that log 102 = 0.3010)

  • Options
  • A. 52
  • B. 50
  • C. 51
  • D. 53
  • Discuss
  • 3. 
    If log(x - 5) = log(x) - log(5) and log(y - 6) = log(y) - log(6) then which of the following is correct?

  • Options
  • A. x > y
  • B. x < y
  • C. x = y
  • D. Can't say
  • Discuss
  • 4. 
    If log (x + 4) = log(4) + log(x) and log (x + 6) = log (6) then which of the following correct?

  • Options
  • A. x = y
  • B. x < y
  • C. x > y
  • D. Can't say
  • Discuss
  • 5. 
    If a x = b, b y = c, c z = a, then the value of xyz is?

  • Options
  • A. 0
  • B. 1
  • C. 2
  • D. 4
  • Discuss
  • 6. 
    If log xy = 100 and log 2x = 10 then the value of y is?

  • Options
  • A. 210
  • B. 21000
  • C. 2100
  • D. 210000
  • Discuss
  • 7. 
    If log x4 = 0.4 then the value of x is?

  • Options
  • A. 4
  • B. 16
  • C. 1
  • D. 32
  • Discuss
  • 8. 
    If log 1227 =a then log 616 is?

  • Options
  • A. 4(3 - a) / 3 + a
  • B. 4(3 + a) / 3 - a
  • C. 3 + a / 4(3 - a)
  • D. 3 - a / 4(3 + a)
  • Discuss
  • 9. 
    If log (0.57) = 1756, then the value of log 57 + log (0.57) 3 + log ? 0.57 is?

  • Options
  • A. 0.902
  • B. 1.902
  • C. 1.146
  • D. 2.146
  • Discuss
  • 10. 
    (log tan1°. log tan2° ............. log tan50°) is?

  • Options
  • A. 0
  • B. 1
  • C. 2
  • D. - 1
  • Discuss

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