Logarithms

How do I solve this using logs? I am having a total math meltdown tonight!

10=2^10/n

Thanks again!

asked by Math genius! Urgent!
  1. 10 = 2^(10/n)
    log 10 = log(2^10/n)
    1 = 10/n log2
    n = 10log2

    posted by Reiny
  2. OMG!! THANKS!!! I totally kept adding in logs where I shouldn't have!! AWESOME!! Thanks!

    posted by Math genius! Urgent!

Respond to this Question

First Name

Your Response

Similar Questions

  1. Trigonometry (Logarthims)

    Give checks to the following two questions Use logarithms and the law of tangents to solve the triangle ABC, given that a=21.46 ft, b=46.28 ft, and C=32°28'30" without logarithms i can do this problem easily and i have. but when
  2. math- logarithms

    how do i solve these logs? log1/2 (3x+1)^1/3= -2 3^(x^3)= 9^x
  3. algebra 2

    Logs are stacked 7 rows high. The top row has 15 logs, the second row has 18 logs, and the third row has 21 logs. This pattern continues similarly. What is the total number of logs in the stack?
  4. trigonometry

    Use logarithms and the law of tangents to solve the triangle ABC, given that a=21.46 ft, b=46.28 ft, and C=32°28'30" Also Give checks. I know the use of logarithms is unnecessary but i have to show my solution by using logarithms
  5. Math (Expanding logarithms)

    Use the properties of logarithms to expand this functiion? ln[ (x^2+1) (x-1) ] So assuming this is a multiplication problem, I would be using the product rule for expanding logs. I tried applying the product rule but I'm not sure
  6. MATH 1111

    College Algebra help with logarithms! Ln (x-4) - Ln (x+1) = 16 How do I take natural logs?? it's a study guide question for our final exams
  7. math logs

    solve 3^(2x+1) = 9^(2x-1) using base 3 logs
  8. trigonometry

    okay so i have this trigonometry problem were i HAVE to use logarithms. Now this is my work but can u help me solve it using logarithms. Find the area of the following triangles:(use logarithms) 1) c=426, A=45degrees 48' 36",and
  9. Math

    1. Given the product law of logarithms, prove the product law of exponents. 2. Given the quotient law of logarithms, prove the quotient law of exponents. 3. Apply algebraic reasoning to show that a=b^(loga/logb) for any a,b>0
  10. Math

    Logs are stacked up in apile as shown in the figure. The top row has 15 logs and the bottom row has 21 logs. How many logs are in the stack? a1= 1+14=15 an= 7+14=21 s1=(n/2)(a1+an) (n/2)(15+21) = 18 How do I figure out the n?

More Similar Questions