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olga nikolaevna
22 days ago
14

PLEASE HELP ME  Which of the following is the correct graph of the compound inequality 4p + 1 > −7 or 6p + 3 < 33? (1 poin

t) a number line with open circles at negative 2 and 5 with shading in between. number line with open dot at negative 2 with shading to the left and an open dot at 5 with shading to the right number line with shading everywhere. number line with open dot at negative 2 and a closed dot at 5 with shading in between

Mathematics
2 answers:
Inessa [8.9K]22 days ago
5 0

Response with explanation:

We have two compound inequalities to consider:

1. →→4 p + 1 > -7

By subtracting 1 from both sides, we obtain:

→4 p + 1 - 1 > -7 - 1

→ 4 p > -8

When we divide both sides by 4, it leads us to

p > -2

Then, for the second inequality:

6 p + 3 < 33

By subtracting 3 from both sides, we have:

→6 p + 3 - 3 < 33 - 3

→6 p < 30

Dividing both sides by 5 yields:

→p < 5

Consequently, the combined solution of the two inequalities is:

1.→ p > -2 and p < 5.

≡-2 < p < 5

By combining, our solution set is reflected as p ∈ (-2,5).

Option A corresponds to: →A number line with open circles at -2 and 5, shaded in between.

Leona [9.2K]22 days ago
4 0

For the first inequality, the solution is derived as follows:
4p > -8...... by subtracting 1
p > -2....... when divided by 4
This solution is represented on a graph as an open dot at -2, with the shading extending rightwards.

Since no inequality symbols incorporate "or equal to", all depicted dots remain open. The correct option is the first one:
a number line marked with open circles at -2 and 5, shaded in between.
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