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Can two forces of magnitude 6kg and 10kg respectively have a resultant of 12 kg?

Can two forces of magnitude 6kg and 10kg respectively have a resultant of 12 kg?

value of Fnet is 10N. Therefore the resultant of these two vectors cannot be 12N.

What is the formula of magnitude of resultant?

when the forces act at an angle 2α, the resultant of magnitude is equal to (F2cos2α+G2sin2α)

What is magnitude of the resultant?

The resultant is found by adding vectors together. You can use the trig functions to find the x and y components of each vector, add them, and find the magnitude of the new vector…or, you can notice that 110° – 20° = 90°. So what you have is a 3, 4, 5 right triangle. The magnitude is 5.

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Which of the following pair of concurrent forces Cannot have a resultant of 4 Newton?

2N and 4N.

Which pair of forces will never give resultant force of 2N?

1 N and 3 N.

What is the sum of the magnitudes of two forces?

The sum of the magnitudes of two forces acting at a point is and the magnitude of their resultant is The resultant is at an angle of with the smaller force. We want to determine the magnitude of the forces. Let the larger force, the smaller force and the resultant be and respectively, as shown in fig 1.

What is the resultant of two forces?

The resultant of two forces equal in magnitude acting at a point has also the same magnitude as each force. What is the angle between the forces? – Quora The resultant of two forces equal in magnitude acting at a point has also the same magnitude as each force.

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What is the magnitude of each force in 3/5 ratio?

Two forces whose magnitudes are in the ratio of 3:5, gives a resultant of 35N. If the angle between them is 60^o, then the magnitude of each force is Class 11

How do you find the sum of two forces?

Given two forces, the largest magnitude their sum (resultant) can have is the sum of their magnitudes (this occurs when they point in the same direction) while the smallest magnitude their sum can have is the difference of their magnitudes (when they point in opposite directions).