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Brandon and Jerry like to play video games. Brandon has
v video games, and Jerry has 29 video games. Together they have a total of 73 video games.
Write an equation to describe this situation.

Brandon and Jerry like to play video games. Brandon has $v$ video games, and Jerry has $29$ video games. Together they have a total of $73$ video games. $\newline$ Write an equation to describe this situation.

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Write and solve equations for proportional relationships

Full solution

Q. Brandon and Jerry like to play video games. Brandon has

v

video games, and Jerry has

29

video games. Together they have a total of

73

video games.

\newline

Write an equation to describe this situation.

Define Variables: Let's denote the number of video games Brandon has as $v$ . According to the problem, Jerry has $29$ video games. Together, they have a total of $73$ video games. We can express this relationship with an equation where the sum of Brandon's video games ( $v$ ) and Jerry's video games ( $29$ ) equals the total number of video games ( $73$ ).
Write Equation: Now, let's write the equation based on the relationship described above. The equation will be: $\newline$ $v + 29 = 73$ $\newline$ This equation represents the total number of video games when we add Brandon's video games to Jerry's video games.
Verify Equation: To check if the equation is set up correctly, we can think of a scenario. If Brandon had $0$ video games, then the equation would imply Jerry has $73$ video games, which contradicts the given information that Jerry has $29$ video games. Since this scenario does not violate the given information, our equation is set up correctly.

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