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Addison Wesley Longman Calculus Assessment Form

Addison Wesley Longman Calculus Assessment Form

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problem number 17 says use implicit differentiation to find dydx or the first derivative and the second derivative so the equation they gave us was this and I took the derivative of both sides and using the product rule for um x * y I got x * Dy DX + y * 1 and then the derivative ofx is -1 and derivative of y is dy DX X the derivative of the other side three just becomes zero next I subtracted Y and added one and did the same to the other side to get dydx by itself or try to solve for dydx so here I pulled out the dydx I factored it out and then I divided by the x + one on both sides so now I have the first derivative which equals - y + 1 over x + 1 and to find the second derivative you take the derivative of the first one and so using the quotient rule I got this and then I plugged in the first derivative into dydx because they are equal and simplified it to get the second derivative

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