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Month: January 2020

Spherical Geneva Mechanism

Spherical Geneva mechanism is a type of intermittent motion mechanism. It translates a continuous rotation into intermittent rotary motion. The driver and the driven wheels are on perpendicular shafts. The rotating drive wheel has a pin that reaches into a

Editorial TeamJanuary 19, 2020January 20, 2020 Intermittent Motion Mechanisms, Machines and Mechanisms, Mechanical Engineering, Theory of Machines No Comments Read more

Difference between a machine and a structure

Before we go through the difference between a machine and a structure, let’s first see what they are. Once we comprehend that, understanding the difference between them will be a cakewalk for us. Machine: A machine typically contains mechanisms that

Editorial TeamJanuary 19, 2020January 19, 2020 Machines and Mechanisms, Mechanical Engineering, Theory of Machines No Comments Read more

Linear Geneva Mechanism

Linear Geneva mechanism is a type of intermittent motion mechanism. It translates a continuous rotation into intermittent linear motion. The crank (driver) has a pin that reaches into a slot of the slider. The driver wheel has a raised circular

Editorial TeamJanuary 19, 2020January 19, 2020 Intermittent Motion Mechanisms, Machines and Mechanisms, Mechanical Engineering, Theory of Machines No Comments Read more

Deltoid Linkage

A deltoid linkage is a four bar mechanism which consists of two pairs of equal and adjacent links. It is a grashof linkage for which the sum of the lengths of the shortest link and the longest link is equal

Editorial TeamJanuary 18, 2020January 18, 2020 Machines and Mechanisms, Mechanical Engineering, Theory of Machines No Comments Read more

Grashof’s Law

Consider this four bar mechanism: s = length of the shortest link l = length of the largest link p and q = lengths of the other two links By Grashof law, for at least one link to be capable

Editorial TeamJanuary 3, 2020January 3, 2020 Machines and Mechanisms, Mechanical Engineering, Theory of Machines 1 Comment Read more

Domain and Range of function y = sqrt(1-x^2)

Find the Domain and the Range of the function Solution: For real values of , the quantity cannot be negative. Subtract from both sides of this inequality. Multiply this inequality with (Note that multiplying by a negative number reverses the

Editorial TeamJanuary 2, 2020January 2, 2020 Domain and Range of a Function, Functions, Mathematics, Real Valued Functions No Comments Read more

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