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Prove Valid: 1. (z)(Pz --> Qz) 2. (Ex) [(Oy • Py) --> (Qy • Ry)] 3. (x) (-Px v Ox) 4. (x) (Ox --> -Rx) ... :. (Ey) (-Py v -Oy) 1. (x) [(Fx v Hx) --> (Gx • Ax)] 2. -(x) (Ax • Gx) ..... :....

Prove Valid:

1. (z)(Pz --> Qz)
2. (Ex) [(Oy • Py) --> (Qy • Ry)]
3. (x) (-Px v Ox)
4. (x) (Ox --> -Rx)

... :. (Ey) (-Py v -Oy)

1. (x) [(Fx v Hx) --> (Gx • Ax)]
2. -(x) (Ax • Gx)

..... :. (Ex) (-Hx v Ax)

1. (x) (Px --> [(Qx • Rx) v Sx)]
2. (y) [(Qy • Ry) --> - Py]
3. (x) (Tx --> -Sx)

.... :. (y) (Py --> -Ty)

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Prove Valid: 1. (z)(Pz --> Qz) 2. (Ex) [(Oy • Py) --> (Qy • Ry)] 3. (x) (-Px v Ox) 4. (x) (Ox --> -Rx) ... :. (Ey) (-Py v -Oy) 1. (x) [(Fx v Hx) --> (Gx • Ax)] 2. -(x) (Ax • Gx) ..... :....
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