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Sagot :

Answer:

(a - d)/(c + b) = x

Step-by-step explanation:

 a     - bx  = cx + d

   -d          =       -d                      Substract d from both sides

a - d - bx  = cx

       + bx  =     bx                        Add  bx to both sides

 a - d        =  cx + bx                     Simply

a - d   =  x(c + b)                           Distributive

 (a - d)/(c + b) = x(c + b)/(c + d)     Divide both sides by (c + d)

 (a - d)/(c + b) = x

Check

 a - bx = cx + d

a - b(a - d)/(c + b) = c(a - d)/(c + b) + d

a(c + b) - b(a - d)/(c + d) · (c + d)  = c(a - d)/(c - d) · (c + d) + d(c + b)

ac + ab -ab + bd  = ac - cd + dc + bd

ac + bd = ac + bd        check

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