The number of possible inversions for a mechanism with 10 numbers of links will be:
10
A mechanism is a collection of rigid bodies, called links, connected by joints (also called kinematic pairs) to form a kinematic chain. A mechanism is formed when one link of a kinematic chain is fixed.
An inversion of a mechanism is obtained by fixing a different link of the same kinematic chain. Different inversions of a mechanism can result in different types of motion or applications, even though they are derived from the same kinematic chain. The number of possible inversions for a kinematic chain is equal to the number of links in the chain, provided all links are distinct and form revolute pairs.
For a kinematic chain with 'n' links, if each link can potentially be fixed to produce a unique mechanism, the number of possible inversions is equal to the number of links.
In this specific question, we are given a mechanism (which implies it originated from a kinematic chain) with 10 numbers of links.
Therefore, the number of possible inversions for a mechanism with 10 links is 10.
Each of the 10 links can be chosen as the fixed link, leading to a distinct inversion of the mechanism.
How many inversions are possible for a four-bar kinematic chain?
Which of the following is the inversion of a single slider crank chain mechanism?
_____________ CANNOT be classified as inversion(s) of a single-slider crank mechanism.
State the inversion formed in the single slider crank chain when the cylinder is fixed in the mechanism.
The mechanism obtained by fixing the sliding pair in a single slider crank mechanism is __________.