The number of links (L) which is required to form a kinematic chain can be expressed in term of the number of pairs (P) as ________.

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  1. L = 2P – 3
  2. L = 2P – 2
  3. L = 2P – 4
  4. L = 3 – 2P

Answer (Detailed Solution Below)

Option 3 : L = 2P – 4
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Detailed Solution

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Explanation:

Kinematic chain:

  • A kinematic chain is a combination of kinematic pairs joined in such a way that each kinematic link forms two kinematic pairs having completely or successfully constrained motion between them.
  • A kinematic chain has no fixed link.

The relation between the number of link and number of kinematic pair is given by,

 l = 2p - 4

where, l = number of links, p = number of kinematic pair.

The above formula is used to check whether a given chain is a kinematic chain or not.

The relation between the number of joints and the number of links is given by,

\(J +\frac{H}{2} ~=~\frac{3L}{2}-2\)

J = Number of binary joints, H = Number of higher pairs

Conditions for different kinematic chains.

  • LHS > RHS  (Locked/Redundent structure)
  • LHS = RHS  (Constrained chain)
  • LHS < RHS  (Unconstrained chain)
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