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In this physics problem exploration, we delve into the intriguing question of how many vectors of unequal magnitudes are needed to achieve a zero resultant. We begin by analyzing the properties of vectors and their resultant forces. Starting with two vectors, we discover that they must be of equal magnitude but opposite in direction to cancel each other out. However, moving to three vectors introduces a fascinating twist: with unequal magnitudes, it becomes possible to arrange them in such a way that their vector sum equals zero, despite their differences in size. Join us as we uncover the reasoning behind why three vectors of unequal magnitudes are the minimum required to produce a zero resultant. Don't forget to like, subscribe, and comment below to engage with us on this intriguing learning journey
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The minimum number of vectors of unequal magnitude required to produce a zero resultant is
a.1
b.2
c.3
d.4
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