SOLUTION: I am so confused with this problem.
Express as a sum, difference, and product of logarithims, without using exponents.
3
log b √ x^8/y^2z^5
I could not get i
Algebra ->
Square-cubic-other-roots
-> SOLUTION: I am so confused with this problem.
Express as a sum, difference, and product of logarithims, without using exponents.
3
log b √ x^8/y^2z^5
I could not get i
Log On
Question 212356: I am so confused with this problem.
Express as a sum, difference, and product of logarithims, without using exponents.
3
log b √ x^8/y^2z^5
I could not get it to show the way the problem does. It reads log (small b below) square root with 3 above the square root symbol. Inside the square root symbol it has x^8 over y^2z^5.
You can put this solution on YOUR website! Express as a sum, difference, and product of logarithims, without using exponents.
3
log b √ x^8/y^2z^5
I could not get it to show the way the problem does. It reads log (small b below) square root with 3 above the square root symbol. Inside the square root symbol it has x^8 over y^2z^5.
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log(base b) [x^8/y^2*z^5]^(1/3)
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= (1/3){log(b)[x^8] - log(b)[y^2z^5]}
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= (1/3)[8log(b)x - [2log(b)y + 5log(b)z]}
---
= (8/3)log(b)x - (2/3)log(b)y - (5/3)log(b)z
===================================================
Cheers,
Stan H.