Please explain steps after part that says: solving simultaneously" Explanation of SolutionGiven information: The equation is z = xy andCalculation:Consider the equation.√ 2x³ + 2y³| 3x² + 3y²z = xyz = xy<Differentiate above equation.2 dx6x²x+6y² = 6t2 dydtdtdxdt(y² - xy)dydt=-=dy6x dx + 6ydtdt=The solution of above simultaneous equation is,(x² - xy) dx = t-yt-yx(x-y)dydtt-xy(y-x)31²6t= t-x= 6√ 2x³ + 2y³ = 3t²3x² + 3y² = 6t

Answered: Image /qna-images/answer/843a2eb5-4800-45aa-9504-b3aea5e09dfb.jpg

Explanation of Solution Given information: The equation is z = xy and Calculation: Consider the equation. √ 2x³ + 2y³ = 3t² 3x² + 3y² 6t Differentiate above equation. 6x2 dx + 6y²5 dt z = xy² z = xy dx dt = 6x dx + 6y. dt = t-y x(x-y) (y² - xy) dy dt The solution of above simultaneous equation is, (x² − xy) dx = t - y dt dy dt = t-x y(y-x) dt - = t-x = 6 6t 2x³ + 2y³ = 31² 3x² + 3y² 6t =