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InputOutputMarginal productivity of factor
10 L110\ L_120 Q120\ Q_1MPL=?MP_L = ?
12 L212\ L_225 Q225\ Q_2
8 K38\ K_316 Q316\ Q_3MPK=?MP_K = ?
10 K410\ K_420 Q420\ Q_4

Where labour input L1L_1 and L2L_2 are related to output Q1Q_1 and Q2Q_2 respectively

Capital input K3K_3 and K4K_4 are related to output Q3Q_3 and Q4Q_4 respectively

Find the values of MPLMP_L and MPKMP_K.

Solution

✅ Correct Option: 3

MPL=ΔQΔL=25−2012−10=52=2.5MP_L=\dfrac{\Delta Q}{\Delta L}=\dfrac{25-20}{12-10}=\dfrac{5}{2}=2.5. MPK=ΔQΔK=20−1610−8=42=2MP_K=\dfrac{\Delta Q}{\Delta K}=\dfrac{20-16}{10-8}=\dfrac{4}{2}=2. So MPL=2.5,MPK=2MP_L=2.5, MP_K=2.

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