v(2y-5)-V(y-3)=1

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Solution for v(2y-5)-V(y-3)=1 equation:


Simplifying
v(2y + -5) + -1V(y + -3) = 1

Reorder the terms:
v(-5 + 2y) + -1V(y + -3) = 1
(-5 * v + 2y * v) + -1V(y + -3) = 1
(-5v + 2vy) + -1V(y + -3) = 1

Reorder the terms:
-5v + 2vy + -1V(-3 + y) = 1
-5v + 2vy + (-3 * -1V + y * -1V) = 1
-5v + 2vy + (3V + -1yV) = 1

Reorder the terms:
3V + -5v + 2vy + -1yV = 1

Solving
3V + -5v + 2vy + -1yV = 1

Solving for variable 'V'.

Move all terms containing V to the left, all other terms to the right.

Add '5v' to each side of the equation.
3V + -5v + 2vy + 5v + -1yV = 1 + 5v

Reorder the terms:
3V + -5v + 5v + 2vy + -1yV = 1 + 5v

Combine like terms: -5v + 5v = 0
3V + 0 + 2vy + -1yV = 1 + 5v
3V + 2vy + -1yV = 1 + 5v

Add '-2vy' to each side of the equation.
3V + 2vy + -2vy + -1yV = 1 + 5v + -2vy

Combine like terms: 2vy + -2vy = 0
3V + 0 + -1yV = 1 + 5v + -2vy
3V + -1yV = 1 + 5v + -2vy

Reorder the terms:
-1 + 3V + -5v + 2vy + -1yV = 1 + 5v + -2vy + -1 + -5v + 2vy

Reorder the terms:
-1 + 3V + -5v + 2vy + -1yV = 1 + -1 + 5v + -5v + -2vy + 2vy

Combine like terms: 1 + -1 = 0
-1 + 3V + -5v + 2vy + -1yV = 0 + 5v + -5v + -2vy + 2vy
-1 + 3V + -5v + 2vy + -1yV = 5v + -5v + -2vy + 2vy

Combine like terms: 5v + -5v = 0
-1 + 3V + -5v + 2vy + -1yV = 0 + -2vy + 2vy
-1 + 3V + -5v + 2vy + -1yV = -2vy + 2vy

Combine like terms: -2vy + 2vy = 0
-1 + 3V + -5v + 2vy + -1yV = 0

The solution to this equation could not be determined.

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