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Which of the following can not be the resultant of the vectors of magnitude 5 and 10?

Posted on August 26, 2022 by Author

Which of the following can not be the resultant of the vectors of magnitude 5 and 10?

Hence 2 N is the answer to the question.

How do you find the magnitude of the resultant of two vectors?

R = A + B. Vectors in the opposite direction are subtracted from each other to obtain the resultant vector. Here the vector B is opposite in direction to the vector A, and R is the resultant vector.

Which resultant force is not possible?

The minimum resultant force acting on the object is if they both go opposite ways; 6-4=2N , therefore it is absolutely impossible to get 1N as a resultant force.

What is the resultant magnitude of two forces?

When two forces act on the same point or object their sum is often called their resultant, the resultant of the two forces, so I want to determine the resultant or sum of two forces f and g, so imagine these two forces f and g are acting on some point or object and the magnitude of f is 500 newtons, that’s the unit of …

Which pair of following forces will never give resultant force of 2n?

1 N and 1 N.

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Which of following is not a vector quantity?

Answer: Speed is not a vector quantity. It has only magnitude and no direction and hence it is a scalar quantity.

What is the resultant of two vectors?

The resultant is the vector sum of two or more vectors. It is the result of adding two or more vectors together. If displacement vectors A, B, and C are added together, the result will be vector R. If two or more velocity vectors are added, then the result is a resultant velocity.

What is the magnitude of resultant vector?

The magnitude of the resultant vector (R) can be determined using the Pythagorean theorem. As can be seen in these two examples, the resultant of the addition of three or more right angle vectors can be easily determined using the Pythagorean theorem. Doing so involves the adding of the vectors in a different order.

Which of the following resultant of two forces Cannot be 4N?

Adding (maximum) refers to forces are in same direction and Subtracting(minimum) them refers to they are in opposite direction. first will give u maximum 4N and minimum 0N. second will give maximum of 6N and minimum of 2N. third will give maximum 8N and minimum of 4N.

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Which of the following pair of forces Cannot be added to give a resultant force of 4a?

Therefore, the pair of force 2 N and 8 N cannot be added to give a resultant force of 4 N.

Which of the following sets of magnitudes of three forces Cannot make zero resultant?

In the triangle, addition of the two sides is greater than the third side then the resultant might be zero but when addition of the two sides is less than the third side then the resultant can not zero.

What is the magnitude of the force with the 15-newton magnitude?

Let, P and Q be the two forces having magnitudes 15 Newtons and 20 Newtons respectively. They are acting at an angle α = 60°. Let, R be the resultant vector. Vector R acts at an angle θ with vector P. So, magnitude of the resultant force = 30.4138 Newtons and the resultant force acts at an angle 34.715° with the 15 Newton magnitude force.

What happens when two forces are not equal in magnitude?

On the other hand, if the two forces are not equal in magnitude: The resultant force will be in the same direction as the force with the larger magnitude (the 5 N force in the example), and have the magnitude equal to the difference between the magnitudes of the two forces (in the example that would be 2 N ):

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How do you find the magnitude of two vectors with different angles?

When the two vectors are in the same direction then they give the maximum magnitude and when they are opposite the magnitude of resultant would be minimum. We can get different values of magnitudes by changing the angle between the vectors but that will not be more or less than the above described.

How do you find the magnitude of a 5n force?

If the angle between the two 5N vectors is 120 degrees, the resulting force will have a magnitude of 5N at a 60 degree offset from each one of the two 5N forces. The opposing components of the two vectors cancels each other out and the complementing parts of the two 5N vectors add up to 5N.

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