-3(4x+3) +4(6x+1) = 43 -12x-9 + 24x+4 =43 +9 +9 -12x +24 +13=43 i still dont know where im going wrong
-3(4x+3)+4(6x+1)=43 This is the equation, right? @datgrlyouenvy ?
correct. i need to know where i went wrong and help finishing
OK, why did you add 9 twice to that one side?
-12x-9 + 24x+4 =43 This is an equation, you must simplify the left side.
I suggest you start from: -12x-9+24x+4=43 and combine like terms.
You cannot add 9 two times on one side of th equation.
On the left side, which terms can we combine?
oh crap i just noticed that. i meant to do it under 43 my dislexia toys with me a lot when im doing math
You may find it helpful to use graph paper to help keep your numbers in line.
we can add the -9 and 4 together. to make -5 correct?
Yep! What other terms can we combine?
-12x and 24x to make 36
Hmm. Not quite. The value should be less than 24, since we have -12x. :)
so you'd subtract 12 from 24 to make 12
Correct! Make sure to put the variable, x. So now our equation reads: \[\large \large 12x - 5 =43\] What do we do next?
subtract 5 from the -5 and 43 to make 12x=38
Great. What is the final step?
dividing them both by 12
Hmm. wait.
Yeah, I know. >_<
what was missed
Oooh. You don't subtract 43 by 5.
How can we get rid of -5?
i said that above
Well. -5 - 5 = -10. Tha does not cancel out. So what is another possibility?
thats how i got the 38
subtracting 43 from its self and subtracting 43 from -5
Hmm. Wait, tell me this. How can -5 turn into 0?
What do you have to do for -5 to = 0 ? If that made sense.
adding
Add -5 by what number?
5
Great! So, -5 + 5 = 0 You must do it to the other side. So, 43 + 5 = ?
48
Great. Now like you said before, divide 12. 48 / 12 = ?
4
Great! Therefore, x = 4. I hope this help! :)
a lot thanks. sometimes im really good at equations and others my dislexia gets the better
Not bad. Even though you have dislexia, you are smarter than some people I know who doesn't have it.
lmao im 29 and just learning. started at fractions about 2 months ago so in actuality its taken many many years to get here and 2 great/patient teachers who know how to do problems multiple ways and not just one
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