Consider the curve given by the equation (2y+1)^3β24x= β3
(a) Show that dy/dx= 4/(2y+1)^2
(b...
Mathematics, 01.01.2021 18:00 sugandiwoodbine
Consider the curve given by the equation (2y+1)^3β24x= β3
(a) Show that dy/dx= 4/(2y+1)^2
(b) Write an equation for the line tangent to the curve at the point (β1,β2)
(c) Evaluate d^2y/dx^2 at the point (β1,β2)
(d) The point (1/6,0) is on the curve. Find the value of (y^β1)β² (0)
Answers: 3
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