What is the answer to solvefor N,A=S(1-DN) ?

The answer to solvefor N,A=S(1-DN) is N=-(A-S)/(DS);\quad S\ne 0,D\ne 0

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solvefor N,A=S(1-DN)

solve for

N, A = S (1 - D N)

N = - \frac{A - S}{D S}; S \neq = 0, D \neq = 0

Solution steps

A = S (1 - D N)

Switch sides

S (1 - D N) = A

Divide both sides by

S; S \neq = 0

1 - N D = \frac{A}{S}; S \neq = 0

Move

1

to the right side

- N D = \frac{A}{S} - 1; S \neq = 0

Divide both sides by

- D; S \neq = 0, D \neq = 0

N = - \frac{A - S}{D S}; S \neq = 0, D \neq = 0

8 = - 18 + \frac{3}{8} (16 - 40 x)

x, x y - x - y = - 1

y = (- 3)^{3}

\frac{12 t}{35} - \frac{t}{7} = 1

y - 3 x = 13, y

What is the answer to solvefor N,A=S(1-DN) ?
The answer to solvefor N,A=S(1-DN) is N=-(A-S)/(DS);\quad S\ne 0,D\ne 0