Find the lowest common denominator that would eliminate the fractions in this equation. 8/9x+2/3x=1/9x+45
How would you do this?
I dont know, thats why im asking
Can you just help me?
I thought you had this figured out
This is different
How?
The last one was just completly different and in a different unit
Im sorry if i disapointed you
You didn't disappoint anyone
Okay:/
Can someone just plzzz help me?
Wanna go back to vyew?
I would but its actually four in the morning here and i have no headphones and my parents are light sleepers:'(
What are you doing up at 4 in the morning?
Well i couldnt sleep and schools tom well today anyways, i just dont feel good and so i decided to do some school instead of drooling into a cup haha
5 & 12
n 3rd is 6
What do you mean 5&12?
we get 3 ans 5 12 6
@igbasalotte i need your help!
i can only have one
@adityanaik28 , there's only one value for x.
Yes, would it be 12? @Hero
Actually, it only wants the lowest common denominator that would eliminate the fractions.
So its none of the answers he said?
There's only one number that would work and it's not 12 and definitely not any of the answers the other guy said.
Oh okay
The LCD is 9x.
lol sorry @PaigeMya i did not notice the tag...next time please tag it to Lgbasallote (just lower case) :DD if you havent had your answer yet look at your denominators 9x, 3x, and (9x+45) we'd like to break down these denominators to a simpler form the first denominator would be (3)(3)(x) the second denominator would be (3)(x) the third denominator would be 9(x+5) -> (3)(3)(x+5) the LCD would be a value that contains ALL of the denominators 3 is surely in your LCD because all of them contains that..however there is still a 3x in your first denominator, an x in your second, and a 3(x+5) in the third and remember that the LCD must contain ALL of the values. so put another 3 in the LCD. This now gives you a 9 in the LCD and leaves you with x in the first denominator, another x in the second denominator and (x+5) in the third. Obviously, we put x in the LCD now.. so... 9x is your LCD so far..9x contains the first denominator already, it also contains the second denominator. But it still leaves (x+5) in the third. so we add that to the LCD.. and so..with the given information..our LCD is 9x(x+5) let us check... 1. does it contain the first denominator a.k.a 9x? \(\checkmark\) 2. does it contain the second denominator a.k.a 3x? 9x is 3x(3) so it does contain 3x \(\checkmark\) 3. Lastly, does it contain the third denominator a.k.a. 9(x+5)? \(\checkmark\) therefore, our LCD as 9x(x+5) is correct...hope that helped ^_^
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