If →u(x)=x^i+(sinx)^j+(1+sinx)^k, →v(x)=^i+cosx(^j+^k) and →w(x)=sinx(^j+^k), all are linearly dependent vectors for x=α, then (2απ) can be equal to

If →u(x)=x^i+(sinx)^j+(1+sinx)^k, →v(x)=^i+cosx(^j+^k) and →w(x)

1.	If →u(x)=x^i+(sinx)^j+(1+sinx)^k, →v(x)=^i+cosx(^j+^k) and →w(x)=sinx(^j+^k), all are linearly dependent vectors for x=α, then (2απ) can be equal to
Answer» If $\to u (x) = x^i + (sin x)^j + (1 + sin x)^k,$ $\to v (x) =^i + cos x (^j +^k)$ and $\to w (x) = sin x (^j +^k),$ all are linearly dependent vectors for $x = α$ , then $(\frac{2 α}{π})$ can be equal to

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If →u(x)=x^i+(sinx)^j+(1+sinx)^k, →v(x)=^i+cosx(^j+^k) and →w(x)=sinx(^j+^k), all are linearly dependent vectors for x=α, then (2απ) can be equal to

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