Answer:
Given, both vectors have same magnitude i.e., ∣a∣=∣b∣ and scalar product of vectors, a⋅b=
2
1
(given).
Let θ be the angle between two vectors a and b. Then,
cosθ=
∣a∣∣b∣
a⋅b
⇒cos60
∘
=
∣a∣∣a∣
[∵∣a∣=∣b∣(given)]
⇒
2∣a∣
⇒∣a∣=1
∴∣a∣=∣a∣=1.
HOPE IT HELPS PLEASE MARK AS BRAINLIEST
∴∣a∣=∣a∣=1
I hope fully answer
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Answers & Comments
Answer:
Given, both vectors have same magnitude i.e., ∣a∣=∣b∣ and scalar product of vectors, a⋅b=
2
1
(given).
Let θ be the angle between two vectors a and b. Then,
cosθ=
∣a∣∣b∣
a⋅b
⇒cos60
∘
=
∣a∣∣a∣
2
1
[∵∣a∣=∣b∣(given)]
⇒
2
1
=
2∣a∣
2
1
⇒∣a∣=1
∴∣a∣=∣a∣=1.
HOPE IT HELPS PLEASE MARK AS BRAINLIEST
Answer:
Given, both vectors have same magnitude i.e., ∣a∣=∣b∣ and scalar product of vectors, a⋅b=
2
1
(given).
Let θ be the angle between two vectors a and b. Then,
cosθ=
∣a∣∣b∣
a⋅b
⇒cos60
∘
=
∣a∣∣a∣
2
1
[∵∣a∣=∣b∣(given)]
⇒
2
1
=
2∣a∣
2
1
⇒∣a∣=1
∴∣a∣=∣a∣=1
I hope fully answer