i. Two equal but unlike parallel forces having different line of action produce
When Forces are equal and line of action are same then "NO Motion". When Forces are unequal and line of action same then there will Translational motion. When Forces are equal but the line of action are not the same they produce Couple.
ii. The number of forces that can be added by head to tail rule are:
According to head to tail rule we can add two or more vectors. So among four option "any number " is the correct answer.
iii. The number of perpendicular components of a force are:
The process of splitting of vector into its components is called Resolution of a vector. A Vector can split into two perpendicular components. Force is vector quantity So, The number of perpendicular components of a force are two. F = Fx + Fy
iv. A force of 10 N is making an angle of 30⁰ with the horizontal. Its horizontal component will be:
Given: F = 10 N and θ = 30⁰ The Horizontal Components of Force Fx = F cos θ Putting values we get F= 10 cos 30⁰ = 10 N x 0.866 = 8.66 N = 8.7 N
v. A couple is formed by:
When Forces are equal and line of action are same then "NO Motion". When Forces are unequal and line of action same then there will Translational motion. When Forces are equal but the line of action are not the same they produce Couple.
vi. A body is in equilibrium when its:
According to the First Condition for Equilibrium "A body is said to be in equilibrium if the resultant of all forces acting body is zero" i.e. ΣF = 0. When ΣF = 0 mean that acceleration is also zero.
vii. A body is in neutral equilibrium when its centre of gravity: :
If a body remains in its new potion when disturbed from its previous position, it is said to be in a state of neutral equilibrium. In neutral equilibrium the center of gravity remains at the same height.
viii. Racing cars are made stable by:
A body will be in stable equilibrium if the center of gravity is at the lowest position. So vehicles are made heavy at the bottom. This lower their center of gravity and helps to increase their stability.
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