Question:
If Log2 x - 5 Log x + 6 = 0, then what would the value / values of x be?
Answer:
x = e2 or e3 Source: CoolInterview.com
x = e2 or e3 Source: CoolInterview.com
Answered by: David Cauz | Date: 2/25/2009
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(2/e^-6)^(1/4) Source: CoolInterview.com
Answered by: A.Arshi Amrin | Date: 5/20/2009
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x=100 or x=1000 since base of log is not mentioned so it is taken base 10 Source: CoolInterview.com
Answered by: manish kumar maurya | Date: 6/29/2009
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x=100 or x=1000 since base of log is not mentioned so it is taken base 10 Source: CoolInterview.com
Answered by: manish kumar maurya | Date: 6/29/2009
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log2x-5logx+6=0 log2+logx-logx-4logx+6=0 log2-4logx +6=0 log2-4logx+log10^6=0 log2+log10^6=logx^4 logx^4=log(2*(10^6)) remove log x^4=2*(10^6) therefore x=root of (root of(2*10^6)) x=21.147
Source: CoolInterview.com
Answered by: anmok | Date: 8/28/2009
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x=e^-1.2 Source: CoolInterview.com
Answered by: Ashok | Date: 1/8/2010
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log2x-5logx+6 = 0 log2+logx-5logx+6 = 0 log2+6 = 4logx e^(log2+6) = e^[log(x^4)] 2(e^6) = x^4
let r = |[2(e^6)]^(1/4)| and i^2 = -1
then the solutions of x are +r, -r, +r*i and -r*i. Source: CoolInterview.com
Answered by: Nicholas Amuyedo | Date: 6/13/2010
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