Part 1: Is the following equation true? (2 points) Part 2: Use complete sentences to explain the properties used in making your decision. (6 points) 3 log 2 x + one–half log 2 y – 3 log 2 z = log 2 x-cubed times square root of y all over z–cubed
\[3 \log_{2}x + 1/2 \log_{2}y - 3 \log_{2}z=\log_{2} \frac{ x^3\sqrt{y} }{ z^3 }\]
Medal and fan for correct answer.
@Coralgirl @phi @Potatoes.ramu @ranga @jdoe0001 please, someone help!
@eliassaab @Frostbite @agent0smith
This is the last question on my homework and I'm so confused.
@Zarkon @phi @RadEn
@Opcode
Guys one of our OS pal need help. Please help
@Compassionate
@Luigi0210 @thomaster @
Come on guys! Please help! I have to do my homework from other classes and I can't until this is done!
No worries :) they will sure come for help!
@Coralgirl do you know how to do this?
Unfortunately I don't :( but dont worry someone will soon now start helping you
@ranga
@Mr.ClayLordMath
@e.mccormick
@Loser66
@ranga @dmezzullo @tester97 @jdoe0001 @cwrw238 Get in here.
LOL so many names but nobody is coming!
Thanks compassionate. See? @jontonbon all is here to help you. Look @Compassionate one of the amazing OS ambassador also calling all for you to help. Dont you at all, they will be here soon
You said that 20 minutes ago.
Dont you worry at all! they will be here soon. They are all must be stuck. But some of them already like Compassionate, agentsmith and tester
Yes, but they aren't helping, so they are of no use.
But they are all trying help you.
This is what i got when i googled your question im not sure if this is what your are looking for but here 3log(base2)x + ½log(base2)y - 3log(base2)z use the power property of logs first: log(base2)x³ + log(base2)√y - log(base2)z³ again, use properties of logs where addition means multiply and subtraction means divide: log(base2) [(x³√y)/z³] that's it! ;)
It's better than nothing, so thank you.
Sometimes i google my questions before posting them to see if they have already been answered.
And you're welcome ^_^
I did google it but it was coming up with a bunch of random junk, maybe I didn't search hard enough.
But is the equation true? @tester97
Sorry, I wasn't paying attention. The equation is true, i can tell by looking at it, you can use log laws to prove it.
well @jontonbon if |@agent0smith said its true then it must be xD
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