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(Solved): Question 1 Define the two vector valued functions of one variable \[ \boldsymbol{u}(t):=\left(-1 / ...




Question 1 Define the two vector valued functions of one variable
\[
\boldsymbol{u}(t):=\left(-1 / t, 2 t, t^{2}\right), \qua
Question 1 Define the two vector valued functions of one variable \[ \boldsymbol{u}(t):=\left(-1 / t, 2 t, t^{2}\right), \quad \boldsymbol{v}(t):=\left(t^{2}, t,-t^{3}\right) . \] A. Use the formula for the derivative of a dot product to calculate \( (u \cdot v)^{\prime}(1) \). B. Calculate \( \boldsymbol{u} \cdot \boldsymbol{v} \) and using that calculate again the derivative \( (\boldsymbol{u} \cdot \boldsymbol{v})^{\prime}(1) \).


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The given vector valued function is : u(t)=(?1t,2t,
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