check my answers please https://gyazo.com/09538ebbb6628727f7540c7d81d050ad
I disagree with your use of "Associative Property." We've discussed this problem before. I've asked you to explain in your own words how you would go about solving the equation for x, but so far you have not answered.
oh the third one is division property of equality because 24/4 = 6
is this right @mathmale
First, answer this: Where doex the -4x term come from?
thats the only thing im confused about :/
@mathmale
I asked you to add 4x to both sides of the equation and then simplify your results. Would you please do that.
-6x = -2x +4x = +4x ------------- -2x = 2x
@mathmale
The -4x term comes from getting like terms to one side.... We have... \(\huge{-6x=-2x-24}\) Now we need x on one side so we would add 2x to both sides to cancel out -2x....what we do to one side we do to the other.... \(\huge{-6x+2x=(-2x+2x)-24}\) This would simplify to... \(\huge{-4x=-24}\) Do u understand now?
@563blackghost what terms do i put?
I wouldn't agree with the Associative part for the last one.... Associative Property: \(\large{a+(b+c)=(a+b)+c}\) As you can see you can not add to get the variable to itself.....
What is the only way to get \(\Large{-4x}\) to just \(\Large{x}\) ?
divison
Correct :) So we would divide by `-4` from each side... \(\huge{\frac{-4x}{-4}=\frac{-24}{-4}}\)
so all my terms are correct?
And also in the steps I showed above for getting `-4x=-24` that would not be division....what we did to get that is that we used addition...but the question is which one?... Associative Property: `a+(b+c)=(a+b)+c` Associatve Property of Equality: http://math.tutorvista.com/algebra/properties-of-equality.html
wait im confused?
Remember how I showed how we got from `-6x=-2x-24` to `-4x=-24`?
yes
Well I did not do division I used addition in which you put as Division Property of Equality but that is not correct.... We need to find what kind of property I used.... Associative Property: a+(b+c)=(a+b)+c Addition Property of Equality: http://math.tutorvista.com/algebra/properties-of-equality.html Which would it be?
Addition Property of Equality
Correct :)
so whats the last 1?
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