
SOLUTION: find the value of log 20 - Algebra Homework Help
For example, log 5270 = 3.72181; the mantissa is 0.72181 and the characteristic is 3. Here you have to find out the value of log 20 Here the given number is 20, which is a whole number. Its …
SOLUTION: log 20 + log 5 - Algebra Homework Help
You can put this solution on YOUR website! log 20 + log 5 ~~~~~ = log(100) = 2*log(10) = 2 (if the base of logarithm is 10).
SOLUTION: how do I solve log base 2 of 20? log base 2 (x to the …
Question 300046: how do I solve log base 2 of 20? log base 2 (x to the 3rd + 2x)= 3? I solve it on a quiz ...
SOLUTION: What is the value of log 20.1? after multiplying 'e' to it..!!
You can put this solution on YOUR website! What is the value of log 20.1? log(20.1) =~ 1.303196
SOLUTION: log base 5 of 20 - Algebra Homework Help
You can put this solution on YOUR website! log5 20 = log5(5*4) = (log5 5)+(log5 4) = 1+log5 2^2 = 1+2log5 (2) 1+2(log10 2)/(log10 5)
SOLUTION: the problem is to simplify the equation 9^{log(3)20} I …
Algebra -> Logarithm Solvers, Trainers and Word Problems -> SOLUTION: the problem is to simplify the equation 9^{log(3)20} I am told the answer is 400 and I dont know how to arrive at …
SOLUTION: Write log 5 in terms of log 3 , log2 , and/or log 20
You can put this solution on YOUR website! Write log 5 in terms of log 3 , log2 , and/or log 20-----log(5) = log(20/4) = log(20)-2log(2) = 1.3010-2*0.3010 = 0.6990
SOLUTION: The half life of cobalt -60 is 5.27 years. Starting with a ...
In terms of the half-life, the general formula for radioactive decay of cobalt-60 is M(t) = . where M(t) is the current mass of the cobalt-60; M(0) is the initial mass, Since 20 mg of the cobalt-60 …
SOLUTION: Evaluate: (log(5) 20^4)(log(20) 5^4). Thanks
Algebra -> Exponential-and-logarithmic-functions-> SOLUTION: Evaluate: (log(5) 20^4)(log(20) 5^4). Thanks Log On Algebra: Exponent and logarithm as functions of power Section
SOLUTION: Log(20×10)-log(x+3)=log3.find the value of x
this becomes log(200 * 3/200) = log(3) which becomes log(3) = log(3) which is true. your soluton is the value of x is 191/3. your can confirm using your calculator by replacing x with 191/3 in …