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 then what is the value of log10N? (Given: log102 = 0.3010)   
  • a)
    6
  • b)
    1.806 
  • c)
    0.618
  • d)
    Cannot be determined
Correct answer is option 'B'. Can you explain this answer?
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then what is the value of log10N? (Given: log102 = 0.3010) a)6b)1.806c...
We use the fact that logab = 
Hence, If [log N - 2 N] x [ log N - 4 (N - 2)] x ... x [log6]

We can see that the numerator of each term cancels with the denominator of the previous term, leaving behind only  = log4N
Since this equals 3, we have, N = 43 = 64
 log10= log1064 = 6 log102 = 6x0.3010 = 1.806. Hence, option 2.
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then what is the value of log10N? (Given: log102 = 0.3010) a)6b)1.806c...
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then what is the value of log10N? (Given: log102 = 0.3010) a)6b)1.806c...
We use the fact that logab = 
Hence, If [log N - 2 N] x [ log N - 4 (N - 2)] x ... x [log6]

We can see that the numerator of each term cancels with the denominator of the previous term, leaving behind only  = log4N
Since this equals 3, we have, N = 43 = 64
 log10= log1064 = 6 log102 = 6x0.3010 = 1.806. Hence, option 2.
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then what is the value of log10N? (Given: log102 = 0.3010) a)6b)1.806c)0.618d)Cannot be determinedCorrect answer is option 'B'. Can you explain this answer?
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