Substitution 4

Proof: Substitution 4

Let's prove the following theorem:

if a = b, then (a ⋅ c) + d = (b ⋅ c) + d

Proof:

View as a tree | View dependent proofs | Try proving it

Given
1 a = b
Proof Table
# Claim Reason
1 a ⋅ c = b ⋅ c if a = b, then a ⋅ c = b ⋅ c
2 (a ⋅ c) + d = (b ⋅ c) + d if a ⋅ c = b ⋅ c, then (a ⋅ c) + d = (b ⋅ c) + d

Comments

Please log in to add comments