Addition and Subtraction in Unit Vector Notation
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Vectors A and B are 6^i−7^j+6^k and 3^i+4^j+6^k respectively. Their vector difference in unit vector notation will be
9icap -3jcap +12kcap
3icap -11jcap + 0kcap
9icap - 11jcap + 12kcap
10icap -jcap -kcap
Given both vector A & B have the same magnitude of 1 unit. Find →c such that →a+→b+→c=0?
Add vectors A & D. Which of these is the correct result?
None of these
Find the unit vector in the direction opposite to the direction of the vector 6^i−8^j+10^k
None of these.
If we add vectors A & E. Which of these is the correct result?
None of these
→A=2^i+^j, 3^j−^k and →C=6^i−2^k. Value of →A−2→B+3→C would be
20^i−5^j+4^k
20^i−5^j−4^k
4^i+5^j+20^k
5^i+4^j+10^k
The angle between the two vectors →A=3^i+4^j+5^k and →B=3^i+4^j−5^k will be
90∘
0∘
60∘
45∘
The three vectors →A=3^i−2^j+^k, →B=^i−3^j+5^k and →C=2^i+^j−4^k form
An equilateral triangle
Isosceles triangle
A right angled triangle
No triangle
Two forces \(\vec{F_1}=5\hat{i}+10\hat{j}-20\hat{k}\) and →F2=10^i−5^j−20^k act on a single point. The angle between →F1 and →F2 is nearly
30∘
45∘
60∘
90∘
Can we add 2 vectors of unequal magnitudes and get a zero vector?
True
False