solve for k: f=g-h+k/7
any ideas?
no
\[f=g-h+\frac{ k }{ 7 }\] ^ Is this what your problem looks like?
use the idea of "balance"
7 is divide by all three
\(f=\dfrac{g-h+k}{7} \)
what you do to one side of the equation you must do the same to the other to keep it balanced
yes
ah okay
i know skull but im lost on the first part
remember, what is the inverse of division ^ kind of feeds into the whole "balance" idea
so g/7 -h/7+k/7
the change it around
You can't do anything to g, h or k because they are all being divided by 7. The first step is to get rid of the division by 7 on the right side. The opposite operation to division is multiplication, so multiply both sides by 7.
basically, we're asking you what you need to multiply by in order to get rid of the denominator
which you do by multiplying both sides by 7. lel you beat me @mathstudent55 ;-;
ok so 7*f=g-h+k
Yes^
\(7 \times f=7 \times \left( \dfrac{g-h+k}{7} \right) \) \(7f = g - h + k\)
Good.
then -g+h-k
now subtract g from both sides
7*f/h-g-k
Now look at the right side. Anything that is being added to k, subtract from both sides. Anything that is being subtracted from k, add to both sides.
yeah i got that part thank you
\(7f = g - h + k\) \(7f = k + g - h\)
If I may add, you know how you have the order of operations? We shorten it to PEMDAS. In order to solve for something, we reverse it and use SadMep :( <--Gotta have the frowny face :)
\(7f \color{red}{-g + h}= k + g - h \color{red}{-g + h}\)
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