Answer
Verified
110.7k+ views
Hint We know that a couple is a pair of forces which are equal in magnitude which are oppositely directed and then it is displaced by the perpendicular distance or we can say that the moment. The simplest kind of couple consists of the two equal and opposite forces whose lines of action which do not coincide. This is usually called a ‘simple couple’. Based on this concept we have to answer this question.
Complete step by step answer
We know that a couple consists of two parallel forces that are equal in magnitude, which are opposite in sense and do not share a line of action. It does not produce any translation, but only rotational motion.
By rotational motion we mean that it occurs if every particle in the body moves in a circle about a single line. This line is known as the axis of rotation. Then we can say that the radius vectors from the axis to all particles undergo the same angular displacement at the same time. The axis of rotation need not go through the body.
Examples of such situations where we face rotational motions are fan moving in the house, table fan, hand blender’s blades motion.
Hence, we can say that a couple produces rotational motion. So, the correct answer is option B.
Note We know that the formula of the couple is given as the multiplication of position vector and the perpendicular distance. This is obtained using the vector analysis. Vector analysis is defined to be a branch of mathematics that deals with the quantities that have both magnitude and the direction.
Some of the physical and geometric quantities, which are called scalers, can be fully defined by specifying their magnitude in suitable respective units of measure. There are various applications of this field in the gravitational fields, electromagnetic fields, and the fluid flow.
Complete step by step answer
We know that a couple consists of two parallel forces that are equal in magnitude, which are opposite in sense and do not share a line of action. It does not produce any translation, but only rotational motion.
By rotational motion we mean that it occurs if every particle in the body moves in a circle about a single line. This line is known as the axis of rotation. Then we can say that the radius vectors from the axis to all particles undergo the same angular displacement at the same time. The axis of rotation need not go through the body.
Examples of such situations where we face rotational motions are fan moving in the house, table fan, hand blender’s blades motion.
Hence, we can say that a couple produces rotational motion. So, the correct answer is option B.
Note We know that the formula of the couple is given as the multiplication of position vector and the perpendicular distance. This is obtained using the vector analysis. Vector analysis is defined to be a branch of mathematics that deals with the quantities that have both magnitude and the direction.
Some of the physical and geometric quantities, which are called scalers, can be fully defined by specifying their magnitude in suitable respective units of measure. There are various applications of this field in the gravitational fields, electromagnetic fields, and the fluid flow.
Recently Updated Pages
Write an article on the need and importance of sports class 10 english JEE_Main
Write a composition in approximately 450 500 words class 10 english JEE_Main
Arrange the sentences P Q R between S1 and S5 such class 10 english JEE_Main
If x2 hx 21 0x2 3hx + 35 0h 0 has a common root then class 10 maths JEE_Main
The radius of a sector is 12 cm and the angle is 120circ class 10 maths JEE_Main
For what value of x function fleft x right x4 4x3 + class 10 maths JEE_Main
Other Pages
If a wire of resistance R is stretched to double of class 12 physics JEE_Main
The energy stored is a condenser is in the form of class 12 physics JEE_Main
Excluding stoppages the speed of a bus is 54 kmph and class 11 maths JEE_Main
Electric field due to uniformly charged sphere class 12 physics JEE_Main
In Searles apparatus when the experimental wire is class 11 physics JEE_Main