A budget analyst is reconciling two accounts. The sum of the account balances (x and y) is -1, and the second account (y) is 5 more than the first (x). To solve the system {x + y = -1, y = x + 5} using the substitution method, arrange the following steps in the correct sequence.

A financial analyst is reconciling two accounts, x and y, where the sum of the balances is -1 and the balance of account y is 5 more than account x. This is represented by the system: x + y = -1 and y = x + 5. According to the substitution method, which equation represents the correct result of substituting the expression for y into the first equation?

An inventory coordinator is analyzing adjustments for two stock items, x and y. The relationship is represented by the system {x + y = -1, y = x + 5}. Match each part of the substitution process to its corresponding algebraic or numerical result.

A financial clerk is reconciling two account adjustments, $x$ and $y$, based on the system of equations $x + y = -1$ and $y = x + 5$. True or False: When using the substitution method to find the values of $x$ and $y$, the first step of isolating a variable is already complete because the second equation is already solved for $y$.

Calculating the Second Adjustment in Account Reconciliation

A logistics coordinator is balancing two delivery routes, $x$ and $y$, where their combined variance from the schedule is $-1$ hour and route $y$ is $5$ hours longer than route $x$. This is represented by the system of equations:

1. $x + y = -1$
2. $y = x + 5$

According to the substitution method, to create a single-variable equation, the expression from the second equation that is substituted for $y$ in the first equation is ____.

Documenting Substitution Steps for Account Reconciliation

Optimizing Substitution in Logistics Analysis

A logistics coordinator is tracking the variance in two shipping routes, $x$ and $y$. The variance is modeled by the system of equations $\{x + y = -1, y = x + 5\}$. Based on the substitution method results provided in the training module, which ordered pair (x, y) represents the correct solution for these routes?

Which substitution correctly checks $(-3, 2)$ in the first equation $x + y = -1$?