In the final inning of a baseball game, the score is 7 to 5. Which inequality represents the number of runs, that the losing
team must score in order to take the lead?
Or+5>7
Or+5<7
Or-5>7
Or-5<7

It is clear that, if the losing team is attempting to win its score must be greater than the score of the winning team. Mathematically, this can be written as:

[tex]L_t>L_w[/tex]

Now, let:

[tex]O_r=Number\hspace{3}of\hspace{3}runs[/tex]

According to the problem:

[tex]L_t=5\\L_w=7[/tex]

So:

[tex]5>7[/tex]

This is not true. However, we need to modify the inequality in order for it to make sense, in another words add to the losing team score a certain amount of runs:

[tex]5+O_r>7[/tex]

If we solve the inequality:

[tex]O_r>2[/tex]

Which is true, because if the lose team wants to take the lead it need to score more than 2 runs.

Therefore, the inequality which represents the number of runs that the losing team must score in order to take the lead is:

[tex]O_r+5>7[/tex]

7v7 7v7 · Answer 2 · 2021-02-09T00:33:51+01:00

7v7 7v7

09-02-2021

Answer:

A) r + 5 > 7

Step-by-step explanation:

if "r" is the number of runs they need to win, plus the amount they already have, it would need to be greater than 7.

so basically,

r + 5 = something greater than the other team's score, 7, so they can take the lead.

so it is r + 5 > 7

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In the final inning of a baseball game, the score is 7 to 5. Which inequality represents the number of runs, that the losing team must score in order to take the lead? Or+5>7 Or+5<7 Or-5>7 Or-5<7

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In the final inning of a baseball game, the score is 7 to 5. Which inequality represents the number of runs, that the losing
team must score in order to take the lead?
Or+5>7
Or+5<7
Or-5>7
Or-5<7