Answer :
Answer :(In the expression \( (xy+5y) + (2x+10) \), we notice that it consists of two terms being added together. Each term is enclosed within parentheses, indicating that they should be added together as a single unit.)
To clear things up :-
To simplify the expression, we can distribute the addition operation and combine like terms:
1. Distribute addition:
\[ xy + 5y + 2x + 10 \]
2. Combine like terms:
\[ (xy + 2x) + (5y + 10) \]
In the simplified form, we have two separate groups of terms: one containing terms involving \( x \) and another containing terms involving \( y \). Each group can be further simplified if needed, depending on the context of the problem.
To clear things up :-
To simplify the expression, we can distribute the addition operation and combine like terms:
1. Distribute addition:
\[ xy + 5y + 2x + 10 \]
2. Combine like terms:
\[ (xy + 2x) + (5y + 10) \]
In the simplified form, we have two separate groups of terms: one containing terms involving \( x \) and another containing terms involving \( y \). Each group can be further simplified if needed, depending on the context of the problem.
