Convert the vector r = 3i + 2j into a unit vector.
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magnitude of unit vector equals to unity.
I mean, if A is the unit vector then, |A| = 1
we can wire unit vector of any vector . If r is vector then,
Unit vector = r/|r|
here, r = 3i + 2j
So, unit vector = (3i + 2j)/|3i + 2j|
= (3i + 2j)/√(3² + 2²)
= (3i + 2j)/√13
= (3/√13)I + (2/√13)j
Hence, unit vector = (3/√13)i + (2/√13)j
I mean, if A is the unit vector then, |A| = 1
we can wire unit vector of any vector . If r is vector then,
Unit vector = r/|r|
here, r = 3i + 2j
So, unit vector = (3i + 2j)/|3i + 2j|
= (3i + 2j)/√(3² + 2²)
= (3i + 2j)/√13
= (3/√13)I + (2/√13)j
Hence, unit vector = (3/√13)i + (2/√13)j
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