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Solutions:
-
System 1:
, -
System 2:
,
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Let’s analyze the two systems of equations provided.
For System 1:
- The equations are
and . - Simplifying the second equation gives us
. - Now, we can solve this system using substitution or elimination. By rearranging the first equation, we get
and substituting into the second gives us a single-variable equation.
For System 2:
- The equations are
and . - The second equation can be rearranged to
. - Substituting
into the first equation allows you to solve for and subsequently for .
Both systems can yield the solutions for
and
that satisfy their respective equations, and exploring the graphical representation of these systems could provide insights into their intersecting lines! Happy solving!