The Questions and Answers of If log0.3 (x – 1) < log0.09(x – 1), then x lies in the interval – (1985 - 2 Marks)a)(2, ∞)b)(1, 2)c)(–2, – 1)d)none of theseCorrect answer is option 'A'. Can you explain this answer? are solved by group of students and teacher of JEE, which is also the largest student community of JEE.

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Answered 3 years ago. Assuming you’re talking about the log base 10 value of 0.03, this is how it is determined: log 0.03. = log (3*10^-2) =log 3 + log 10^-2 ………. (Since log (ab) = log a + log b) = 0.47 - 2log10 …………. (Since log a^m = mloga) = 0.47 - 2.

3=4*67. + 10. 3=4*68. + 10. 3=4*69.

Log0 3 10-log0 3 3

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True, for x = 0, we have 20 = 1 and 30 = 1. But 0 is the only value for x with which 2x and 3x are equal. For a non-zero real number x, 2x and 3x are always different. So, when I say “2 xand 3 are different as functions”, that is a correct statement. Logarithm calculator to generate step by step calculation for how to find what is log base 3 of 30?

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Log0 3 10-log0 3 3

2. 2 Astronomiska observationer. 5. 3 Vårt planetsystem. 10. 4 Andra planetsystem −2,5 log 0,00602 r = 1,3pc=1,3 · 3,26 ljusår = 4,3 ljusår.

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Log0 3 10-log0 3 3

Assuming you’re talking about the log base 10 value of 0.03, this is how it is determined: log 0.03. = log (3*10^-2) =log 3 + log 10^-2 ……….
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jee. jee mains. Log radical b/ a^2 is equivalent to 1) 1/2 log b + 1/2 log a 2) l/2 log b- 2 log a 3) 2 log b - 1/2 log a 4) 1/2logb/2 log a Math When you drink a cup of coffee or a glass of cola, or when you eat a chocolate bar, the percent, P, of caffeine remaining in your bloodstream is related to the elapsed time, t, in hours, by t=5(logP/log0.5). 1) use the properties of logarithms to simplify the logarithmic expression.

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log0 1 log01 10047 10049 y 1 3 y h 2 f x y f x 1 y 1 2 1 0 1 2 log0 1 log01 from MECHANICAL 128 at G H Raisoni College of Engineering

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Flere med (log = 0-455 9483 — 1. och sätter man: y ' = log y, 0' = log 0 , 1' = log 1 , osv = log så får man modellen 3 Antag att följande värden hos kapitalet har gällt: År Kapital 1 2 3 27. 7 33. 831 49 3.