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Sagot :
Alright, let's determine the equilibrium price and quantity from the given table, where [tex]\(D_1\)[/tex] represents the demand and [tex]\(S_1\)[/tex] represents the supply. The equilibrium occurs where the quantity demanded equals the quantity supplied.
Let's analyze the table step by step to compare [tex]\(\$ D_1\)[/tex] with [tex]\( \S 1\)[/tex]:
[tex]\[ \begin{array}{|c|c|c|} \hline \text{Price} & \text{Quantity Demanded (} D_1 \text{)} & \text{Quantity Supplied (} S_1 \text{)} \\ \hline \$ 12 & 5 & 19 \\ \$ 10 & 8 & 17 \\ \$ 8 & 11 & 15 \\ \$ 6 & 13 & 13 \\ \$ 4 & 16 & 11 \\ \$ 2 & 18 & 9 \\ \hline \end{array} \][/tex]
We notice that the only price at which the quantity demanded ([tex]\(D_1\)[/tex]) equals the quantity supplied ([tex]\(S_1\)[/tex]) is at the price of \[tex]$6. Hence, at \$[/tex]6:
- Quantity demanded [tex]\(D_1 = 13\)[/tex]
- Quantity supplied [tex]\(S_1 = 13\)[/tex]
So, the equilibrium price and quantity are [tex]\(\$6\)[/tex] and [tex]\(13\)[/tex] units, respectively.
Therefore, the answer is:
(B) [tex]\(\$6 ; 13\)[/tex]
Let's analyze the table step by step to compare [tex]\(\$ D_1\)[/tex] with [tex]\( \S 1\)[/tex]:
[tex]\[ \begin{array}{|c|c|c|} \hline \text{Price} & \text{Quantity Demanded (} D_1 \text{)} & \text{Quantity Supplied (} S_1 \text{)} \\ \hline \$ 12 & 5 & 19 \\ \$ 10 & 8 & 17 \\ \$ 8 & 11 & 15 \\ \$ 6 & 13 & 13 \\ \$ 4 & 16 & 11 \\ \$ 2 & 18 & 9 \\ \hline \end{array} \][/tex]
We notice that the only price at which the quantity demanded ([tex]\(D_1\)[/tex]) equals the quantity supplied ([tex]\(S_1\)[/tex]) is at the price of \[tex]$6. Hence, at \$[/tex]6:
- Quantity demanded [tex]\(D_1 = 13\)[/tex]
- Quantity supplied [tex]\(S_1 = 13\)[/tex]
So, the equilibrium price and quantity are [tex]\(\$6\)[/tex] and [tex]\(13\)[/tex] units, respectively.
Therefore, the answer is:
(B) [tex]\(\$6 ; 13\)[/tex]
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