if x=2cost-cos2t y=2sint -sin2t then dy/dx=
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given x=2cost-cos2t y=2sint -sin2t
to find: dy/dx
- x= 2cost-cos2t
dx/dt = 2(-sint) - (-sin2t)(2)
= ( -2sint + 2sin2t )
(by normal differentiation process)
now,
- y = 2sint - sin2t
dy/dt = 2(cost) - (cos2t)(2)
= ( 2cost-2cos2t )
(by normal differentiation process)
so,
- dy/dx = dy/dt * dt/dx
= 2(cost-cos2t)/2(-sint+sin2t)
(cancelling 2 from numerator and denominator)
- dy/dx = (cost- cos2t)/(sin2t-sint)
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