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which of the following is not a valid way to log out of gcss
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The answer really depends on what number you are doubling. Let's say that you wish to double the number a (which we assume is greater than 0). If we're raising a to the nth power, then n must satisfy the following equation: an = 2a Taking the natural log on both sides, n log a = log (2a), n = log (2a) / log a. So if we double the number a, it is raised to the log (2a) / log a power.
Not quite. The log(x/y) = log(x) - log(y) In words, this reads "The log of a quotient is the difference of the log of the numerator and the log of the denominator."
"Log" is not a normal variable, it stands for the logarithm function.log (a.b)=log a+log blog(a/b)=log a-log blog (a)^n= n log a
which of the following is not a valid way to log out of gcss
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The root "log" means word or study. This root is commonly found in words like "biology" (study of life) and "geology" (study of the earth).
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Black-Scholes makes the following assumptions (which are not valid in reality)constant volatility (not valid in the long term),efficient markets (hence no room for artbitrage),constant interest rates,log-normal returns,the option are imlicitly European and can only be exercized on their expiration dateno commission or transaction costs,and perfect market liquidity.
That would depend a lot on the specific equations. Often the following tricks can help: (a) Take antilogarithms to get rid of the logarithms. (b) Use the properties of logarithms, especially: log(ab) = log a + log b; log(a/b) = log a - log b; log ab = b log a. (These properties work for logarithms in any base.)
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I am not quite sure what you mean with "log you"; the log is calculated for numbers. The following logarithms are undefined: For real numbers: the logarithm of zero and of negative numbers is undefined. For complex numbers: the logarithm of zero is undefined.
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To find out log removal or (inactivation) in terms of percentage removal, use the following formula: % removal = 100 - 10(2 - x) where x is the number of log removal. So to answer your question, 0.5 log removal would be 63.38%. Slim Chance
Log x is defined only for x > 0. The first derivative of log x is 1/x, which, for x > 0 is also > 0 The second derivative of log x = -1/x2 is always negative over the valid domain for x. Together, these derivatives show that log x is a strictly monotonic increasing function of x and that its rate of increase is always decreasing. Consequently log x is convex.