Question 2 Calculate the values for A0, A1, A2, B1, B2, B3 so that Z = A0 + A₁x + A2y+ ½ (B₁x² +2B2xy + B³y²) and 2 -x-y+3 x = 2x+2y+1 1 pts have, at x = 0, y = 0, the same value, the same first order partial derivatives and the same second order partial derivatives. Then sin(Z(1.888, 1.791)) is -0.365 0.064 0.538 0.794 0.916 -0.261 -0.231 O 0.366

What are Partial Derivatives?

A portfolio has a value P(E, S), so that the value P is a function of E, the price of a Euro in Canadian dollars, and S, the level of the TSX stock index. Presently the portfolio is worth $390,000, while a Euro is $1.50 Canadian, and the index is S = 18,000. If the partial derivatives of P have values = 70,000, and = -17, what approximately will the portfolio value be if the price of a Euro goes down by 0.06 and the stock index goes down by 397?

find the derivative of (z+j)? j2:+2z z4+ j4z³+6z² – j4z+1 j2:2-2z 24+j4z–6z2 – j4z+1 j2:+2z 24+j4:-6z2+j4z+1 j2:2 -2z z4 - j4z+6z² – j4z+1