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Sagot :
To solve this problem, we need to represent the given constraints using two inequalities:
1. The first constraint tells us that the number of sheep, [tex]\( s \)[/tex], is fewer than 14. This can be written as:
[tex]\[ s < 14 \][/tex]
2. The second constraint tells us that the total number of sheep and goats moved is no more than 26. This can be written as:
[tex]\[ s + g \leq 26 \][/tex]
With these two inequalities, we can identify the correct choices:
- Choice [tex]\( C \)[/tex] matches [tex]\( s < 14 \)[/tex].
- Choice [tex]\( D \)[/tex] matches [tex]\( s + g \leq 26 \)[/tex].
Therefore, the two inequalities that represent this situation are:
[tex]\[ \boxed{(C, D)} \][/tex]
1. The first constraint tells us that the number of sheep, [tex]\( s \)[/tex], is fewer than 14. This can be written as:
[tex]\[ s < 14 \][/tex]
2. The second constraint tells us that the total number of sheep and goats moved is no more than 26. This can be written as:
[tex]\[ s + g \leq 26 \][/tex]
With these two inequalities, we can identify the correct choices:
- Choice [tex]\( C \)[/tex] matches [tex]\( s < 14 \)[/tex].
- Choice [tex]\( D \)[/tex] matches [tex]\( s + g \leq 26 \)[/tex].
Therefore, the two inequalities that represent this situation are:
[tex]\[ \boxed{(C, D)} \][/tex]
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