solve for dy/dx = dy/dt / dx/dt = 6cos(t)/(-3sint) = -2cos2t/sint
Now solve for d/dx(dy/dx) = d/dt(dy/dx)/ dx/dt = ((sin(t)(4sin(2t))-(-2cos(2t)(cos(t))/(-3sin3(t))
which is the 4th choice.
Please consider a tutor. Take care.
Ellie C.
asked 02/10/23Hi! I need help with the following problem:
A particle moves in a plane according to the parametric equations x(t) = 1 + 3cost, y(t) = 3sin2t. Find in terms of t.
Answer choices:
I got an answer; however, I am unsure how to simplify it to get one of the answer choices. Please help. Thank you!
solve for dy/dx = dy/dt / dx/dt = 6cos(t)/(-3sint) = -2cos2t/sint
Now solve for d/dx(dy/dx) = d/dt(dy/dx)/ dx/dt = ((sin(t)(4sin(2t))-(-2cos(2t)(cos(t))/(-3sin3(t))
which is the 4th choice.
Please consider a tutor. Take care.
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