A=3i+4j abd B=4i+3j,unit vector in the direction of (A+B)
Answers
Answered by
1
R = A + B = 7i + 7j
| R | = √7² + 7²
| R | = √2×49
| R | = 7√2
A unit vector = 7i + 7j / 7√2
==> 7i/7√2 + 7j / 7√2
==> 1/√2 i + 1/√2 j
Answered by
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(1/√2)i + (1/√2)j
Explanation:
Given, A = 3i + 4j
B = 4i + 3j
A + B = (3+4)i + (4+3)j
A + B = 7i + 7j
| A + B | = √7^2 + 7^2
| A + B | = √2(49)
| A + B | = 7√2
Unit vector in the direction of (A+B):
(7/7√2)i + (7/7√2)j
Unit vector in the direction of (A+B): (1/√2)i + (1/√2)j
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