1. The problem is to make the right-hand side (rhs) equal to the left-hand side (lhs) of an equation. 2. To do this, we need to identify the equation and then manipulate one side to match the other. 3. Since the user did not provide a specific equation, let's consider a general example: $a = b$. 4. To make rhs equal lhs, we can perform algebraic operations such as addition, subtraction, multiplication, or division on both sides, ensuring the equality remains true. 5. For example, if we have $lhs = x + 3$ and $rhs = 7$, to make rhs equal lhs, set $x + 3 = 7$. 6. Solve for $x$: subtract 3 from both sides: $$x + \cancel{3} - \cancel{3} = 7 - 3$$ $$x = 4$$ 7. Now, substituting back, lhs = $4 + 3 = 7$, which equals rhs. 8. Therefore, the rhs equals lhs when $x = 4$. This is the general approach to making rhs equal lhs by solving for the variable.