Tutors Answer Your Questions about logarithm (FREE)
Question 288936: (LOG64^600)/(LOG4)
This is what I have done so far. I don't know how to write it on here the actual question. This is the question using change of base formula. so it was something like log subscript four of sixtyfour to he power of six hundred.
Click here to see answer by Alan3354(30993)  |
Question 289496: Hi there. I need to obtain y in terms of x for the following logarithmic equation:
ln(y-1) = 2 ln x + ln y-x
The book answer (given without a working) is y = 1 / (1 - x^2 * E^-x),
but using the logarithmic identities I can only seem to get as far as
y = 1 + x^2 + yE^-x. I'm not sure if my error is in the log identities or the basic algebra. Thanks!
Click here to see answer by CharlesG2(828) |
Question 290312: I am trying to help a student and cannot seem to solve this problem...
Nate has a savings account that is at 6% per year, he puts in $600 and adds no more.
The book shows that x = 600(1.06)^t where x is total amount in account and
t is the time in years.
How long will it take to reach $2400.. so:
$2400 = $600(1.06)^t if I have my logs correct that means
first you divide by 600 so the statement reads
4 = (1.06)^t then t=log(1.06)(4)...this answer comes out to be .10 which is no where near the right answer which should be around 12.
Any ideas as to what I am doing wrong?
thanks
Click here to see answer by scott8148(6628)  |
Question 290509: The bacteria E Coli are found in the human bladder. Suppose 1,000 bacteria are present at time t = 0. Then, t minutes later the number of bacteria present can be approximated by N(t) = 1000(3)t/12.
a) How many bacteria will be present after 40 minutes?
b) How long will it take before there are 100,000 bacteria present?
Can someone explain how to solve this problem?
Thank you, Cynthia
Click here to see answer by nerdybill(6951)  |
Question 290509: The bacteria E Coli are found in the human bladder. Suppose 1,000 bacteria are present at time t = 0. Then, t minutes later the number of bacteria present can be approximated by N(t) = 1000(3)t/12.
a) How many bacteria will be present after 40 minutes?
b) How long will it take before there are 100,000 bacteria present?
Can someone explain how to solve this problem?
Thank you, Cynthia
Click here to see answer by richwmiller(9135)  |
Question 290517: Express the following as an equivalent expression using the individual logarithms of w, x, y, and z.
Log a [ (x^3 y ) / ( w^2 z^2 ) ]
I submitted this question without checking the symbols the first time, so i am resubmiting it.
Cynthia
Click here to see answer by richwmiller(9135)  |
Question 290793: Given that 'p' equals log16 to the base 'q' (p=logq 16),
express in terms of p:
logq (8q) (basically log (8q) to the base 'q'.
i managed to answer a previous question linked to this one asking me to express log2 to the base q in terms of p and i managed to get p/4 which is correct.. so i kinda know what i'm doing so far :)
thank you for your time and help
maxine
Click here to see answer by nerdybill(6951)  |
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