
 👍 0
 👎 0
posted by Steve
Respond to this Question
Similar Questions

Pre Calculus
Assume that x, y, and b are positive numbers. Use the properties of logarithms to write the expression logb ^8xy in terms of the logarithms of x and y. a. logb^8 + logb x + logb^y b. logb^8+logbx c. logb^8+logby d. logb^8 + log8 x
asked by Jessica Maths on July 6, 2016 
Maths
Assume that x, y and z are positive numbers. Use the properties of logarithms to write the expression 2logb^(x6)logb^y+1/7logb^z as the logarithm of one quantity. answers: a. logb z1/7 / x^2y^6 b. logb z 1/7 / x^6y^2 c. log x1/7
asked by Issie on July 7, 2016 
Maths
If X=loga(n), y=logc(n) where nis not equal to one . Prove that xy/x+y=logb(c)logb(a)/logb(c)+logb(a)
asked by Joel on July 23, 2016 
algebra 2
Rewrite as a single logarithm. 5 logb m 6/5 logb n +1/3 logb j  2 logb k
asked by kyle on July 15, 2011 
Business Calculus
Let logb 2=2.217 and logb 3=3.417. Find logb 3b Please walk me through this steo by step.
asked by Josh on April 1, 2018 
AB Calculus
Assume that x, y, z and b are positive numbers. Use the properties of logarithms to write the expression logb 4(square root)x^7y^2 / z^4 in terms of the logarithms of x, y and z a. 28logbx+8logby16logbz b. 7/4 logbx+1/2
asked by Miriam on July 7, 2016 
PreCalc
Assume that x, y, z and b are positive numbers. Use the properties of logarithms to write the expression logb(4) sqrt((x^7 y^2)/(z^4)) in terms of the logarithms x, y, and z.
asked by Anonymous on April 14, 2016 
PreCalc
Assume that x, y, z and b are positive numbers. Use the properties of logarithms to write the expression logb(4) sqrt((x^7 y^2)/(z^4)) in terms of the logarithms x, y, and z.
asked by Anonymous on April 18, 2016 
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
asked by Jus on May 25, 2009 
Math
Which of the following is not a property of logarithms? A. log(A  B) = logA/logB B. logA + logB = logAB C. xloga = loga^x D. log(b) b^x = x
asked by Pat on December 14, 2012