題目 2. (10 pts) A curve in R2\mathbb{R}^2R2 is given parametrically by x=t2+2t+3x=t^2+2t+3x=t2+2t+3 y=t4−3t3y=t^4-3t^3y=t4−3t3 for all t>0t>0t>0. Find dydx\dfrac{dy}{dx}dxdy at the point (6,−2)(6, -2)(6,−2). 解答