1. The problem is to understand the concept of "remedies in addition" in a mathematical or algebraic context. 2. "Remedies in addition" is not a standard mathematical term, so let's interpret it as understanding how to correct or adjust sums in addition problems. 3. When adding numbers, if there is an error or a need to adjust, remedies could include rechecking the addition, carrying over digits correctly, or using properties of addition like commutativity and associativity to simplify. 4. For example, if you add $23 + 47$ and get $69$, you can remedy this by recalculating: $$23 + 47 = 20 + 3 + 40 + 7 = (20 + 40) + (3 + 7) = 60 + 10 = 70$$ 5. The correct sum is $70$, so the remedy is to carefully add the tens and units separately. 6. Another remedy is to use the commutative property: $23 + 47 = 47 + 23$, which might be easier to compute mentally. 7. In summary, remedies in addition involve verifying calculations, using properties of addition, and breaking down numbers to avoid mistakes. Final answer: Remedies in addition include rechecking sums, using properties like commutativity and associativity, and breaking numbers into parts to add correctly.