find the value of x for which x(i^+j^+k^)is a unit vector
Answers
Answered by
0
Answer:
x=1/√3
Step-by-step explanation:
Let the given vector be a=x(i^+j^+k^)
then a=xi^+xj^+xk^
a=x2+x2+x2=3x
Therefore a will be unit vector if ∣a∣=1
∣a=1∣
⇒3x=1
⇒x=31
Answered by
0
Answer:
x = 1/√3
Step-by-step explanation:
Let the given vector be
a
=x( i^ + j^ + k^ )
then
a =x i^ +x j^+x k^
a= √x 2 +x 2+x 2 = √3 x
Therefore
a
will be unit vector if ∣ a ∣=1
∣ a =1∣
⇒ √3 x=1
⇒x= 1\√3
Similar questions