General Knowledge - Physics - Discussion
Discussion Forum : Physics - Section 1 (Q.No. 76)
76.
Minimum number of unequal vectors which can give zero resultant are
Discussion:
23 comments Page 1 of 3.
Ramesh said:
1 decade ago
Answer is Three
One is obviously out. Two is out because if two unequal forces n and p act on an object the resultant with the minimum force in magnitude is |n - p|, which will never be 0 if n =/= p.
Three can be easily resolved with a quick example. Imagine an object with three concurrent forces acting on it.
Two forces, n = 3 N and p = 4 N, create an angle with eachother such that the resultant is 5 N. 180 degrees from the resultant, a force, r = 5 N, is acting on the object.
Thus three unequal vectors on an object can result in 0.
One is obviously out. Two is out because if two unequal forces n and p act on an object the resultant with the minimum force in magnitude is |n - p|, which will never be 0 if n =/= p.
Three can be easily resolved with a quick example. Imagine an object with three concurrent forces acting on it.
Two forces, n = 3 N and p = 4 N, create an angle with eachother such that the resultant is 5 N. 180 degrees from the resultant, a force, r = 5 N, is acting on the object.
Thus three unequal vectors on an object can result in 0.
Amit kushwaha said:
9 years ago
Two vectors never give zero.
But in the case of three, it is possible.
Consider two unequal vectors are placed on two sides of a triangle then it gives the resultant third side so it can never be zero, but if we place another vector as the third side of the triangle then the resultant will be zero.
But in the case of three, it is possible.
Consider two unequal vectors are placed on two sides of a triangle then it gives the resultant third side so it can never be zero, but if we place another vector as the third side of the triangle then the resultant will be zero.
Safa said:
5 years ago
I think the answer is 2. Definition of equal vectors is that both vectors should have the same magnitude and same direction.
For example, two vectors F and -F have the same magnitude but are in opposite direction. So they are unequal vectors. Hence the answer is 2 (option A).
For example, two vectors F and -F have the same magnitude but are in opposite direction. So they are unequal vectors. Hence the answer is 2 (option A).
Yash said:
7 years ago
Answer is three.
I agree because two unequal vectors never gives resultant zero but three unequal vectors give resultant zero.
Ex. We have three vectors N, P and L. N and P goes in same direction and L goes in opposite direction then its resultant is zero.
I agree because two unequal vectors never gives resultant zero but three unequal vectors give resultant zero.
Ex. We have three vectors N, P and L. N and P goes in same direction and L goes in opposite direction then its resultant is zero.
XiyaZ said:
4 years ago
The Correct answer is "2". It is even approved by our physics lecturer.
Let's take an exampl: -5 and 5.
(-5 is not equal to 5, so there are 2 unequal forces)
-5+5=0.
Hence proved.
Let's take an exampl: -5 and 5.
(-5 is not equal to 5, so there are 2 unequal forces)
-5+5=0.
Hence proved.
Adityaraj said:
7 years ago
2 is the most appropriate answer.
Because vectors are equal when their magnitude and direction are equal, Hence if we put 2N force towards east and 2N force towards the west the body will remain in equilibrium.
Because vectors are equal when their magnitude and direction are equal, Hence if we put 2N force towards east and 2N force towards the west the body will remain in equilibrium.
ADEBC said:
1 decade ago
2 vectors can never give zero resultant but 3 vectors will give it, e.g let vectors N and P with value 4 and 6 move rightward while vector T with value 10 moves leftward. Therefore, there resultant is zero (0).
Ishan said:
7 years ago
Two collinear vectors can make zero resultant but they should be of same magnitude and opposite direction in same straight line. When vectors are unequal minimum number required to make zero resultant is three.
Zaigham Feroz (Pakistan) said:
1 decade ago
CORRECT OPTION is option (A) not (B)
We know
A and -A are unequal vectors, they give zero resultant when added.
hence minimum number of vectors is 2
We know
A and -A are unequal vectors, they give zero resultant when added.
hence minimum number of vectors is 2
Ali said:
8 years ago
The answer is 3.
But, if we have one positive vector and other is negative vector so, there sum will be zero.
Hence, both will be correct.
But, if we have one positive vector and other is negative vector so, there sum will be zero.
Hence, both will be correct.
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