Well, in that case, this is your question R=(mB-t)/k for B
multiply both sides by k
Rk=mB-t
We now want the lots of B bu themselves so I need to get rid of the -t
the opposite of -t is +t
SO I plus t to BOTH sides
Rk+t=mB-t+t
Rk+t=mB
Rk+t=m*B
Now I have to get rid of the m the opposite of *m is divide by m and a divide is the same as a fraction
$$\\\frac{Rk+t}{m}=\frac{mB}{m}\\\\
\frac{Rk+t}{m}=B\\\\
B=\frac{Rk+t}{m}\\\\$$
OR in other words B=(Rk+t)/m
without the brackets it is wrong :)
Sorry Chris I should have let you handle it :))
R= mB - T / K add T/K to both sides
R + T/K = mB divide by m on both sides
[ R + T/K ] / m = B
And there you go....!!!!
Would this be right?
R= mB - T / K (for B)
T= RK - T / m
=mB - T / m + T
B= RK + T / m
hi Kim,
You are trying to do too many things at once it makes my mind boggle lol
$$R= mB - \frac{T}{K} \qquad($solve for B$)$$
Firstly is THIS your intended question? If it is not then you need brackets
R = [ mB - T ] / K multiply both sides by K
KR = mB - T add T to both sides
KR + T = mB divide both sides by m
[KR + T ] / m = B
Well, in that case, this is your question R=(mB-t)/k for B
multiply both sides by k
Rk=mB-t
We now want the lots of B bu themselves so I need to get rid of the -t
the opposite of -t is +t
SO I plus t to BOTH sides
Rk+t=mB-t+t
Rk+t=mB
Rk+t=m*B
Now I have to get rid of the m the opposite of *m is divide by m and a divide is the same as a fraction
$$\\\frac{Rk+t}{m}=\frac{mB}{m}\\\\
\frac{Rk+t}{m}=B\\\\
B=\frac{Rk+t}{m}\\\\$$
OR in other words B=(Rk+t)/m
without the brackets it is wrong :)
Sorry Chris I should have let you handle it :))
Oh, my mistake, sorry! I should have shown the image at first when I asked the question :/
Thank you both for your help :)