Asked by Momo
                Solve for the indicated variable:
(x/a)+(y/b)+(z/c) = 1, for c
This is what I have so far:
z/c = 1-(x/a)-(y/b)
z/c = 1-[(xb-ay)/ab]
z/c=(ab/ab)-[(xb-ay)/ab]
z/c=(ab-xb-ay)/ab
...I'm not sure if it's right so far, and if it is, i don't know where to go after that. Help?
Thanks!
            
        (x/a)+(y/b)+(z/c) = 1, for c
This is what I have so far:
z/c = 1-(x/a)-(y/b)
z/c = 1-[(xb-ay)/ab]
z/c=(ab/ab)-[(xb-ay)/ab]
z/c=(ab-xb-ay)/ab
...I'm not sure if it's right so far, and if it is, i don't know where to go after that. Help?
Thanks!
Answers
                    Answered by
            Damon
            
    z/c=(ab/ab)-[(xb-ay)/ab]
z/c=(ab-xb-ay)/ab
sign wrong I think
z/c=(ab-xb+ay)/ab { - - is +}
c (ab-xb+ay) = a b z
c = a b z / (ab-xb+ay)
    
z/c=(ab-xb-ay)/ab
sign wrong I think
z/c=(ab-xb+ay)/ab { - - is +}
c (ab-xb+ay) = a b z
c = a b z / (ab-xb+ay)
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