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MRTS is the rate at which one input can be reduced for a unit increase in another input, keeping output constant. Mathematically, it's expressed as the negative ratio of the marginal products of the two inputs. It's essential for maintaining efficiency in the production process.

Imagine a construction company building houses. Initially, they used ten workers and five machines to construct a house within a month. If the marginal product of labor is twice that of machines, the MRTS between labor and machines is 2:1. This means if a machine is temporarily unavailable, the company could employ two additional workers to fill the gap, ensuring the house is still completed on time. However, this ratio isn't fixed along the isoquant due to diminishing returns. MRTS helps firms find the least-cost combination of inputs for a given output level.

Nonetheless, advancements in technology can modify this balance. A new, more efficient machine might reduce the number of workers needed, altering the MRTS. Understanding MRTS helps companies to make informed decisions about resource allocation and production techniques.

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Marginal Rate Of Technical Substitution MRTSInput ReductionOutput ConstantMarginal ProductsProduction EfficiencyConstruction CompanyLaborMachinesDiminishing ReturnsLeast cost CombinationResource AllocationProduction Techniques

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6.12 : Marginal Rate of Technical Substitution II

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6.1 : Assumptions on Producer Behavior

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6.2 : Production Function

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6.3 : Short run

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6.4 : Marginal Product I

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6.5 : Marginal Product II

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6.6 : Total Product and Average Product

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6.7 : Relation between Total Product, Marginal Product and Average Product

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6.8 : Long Run

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6.9 : Isoquants

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6.10 : Features of Isoquants

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6.11 : Marginal Rate of Technical Substitution I

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6.13 : Types of Isoquants

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6.14 : Isocost Line I

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6.15 : Isocost Line II

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