
这道关于函数求导的题怎么做呢?
1个回答
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解:
dy/dx=(dy/dt)/(dx/dt)
=(sint-tcost)'/(cost+tsint)'
=(cost-cost+tsint)/(-sint+sint+tcost)
=(tsint)/(tcost)
=tant
d²y/dx²
=[d(dy/dx)/dt]/(dx/dt)
=(tant)'/(tcost)'
=sec²t/(cost-tsint)
dy/dx=(dy/dt)/(dx/dt)
=(sint-tcost)'/(cost+tsint)'
=(cost-cost+tsint)/(-sint+sint+tcost)
=(tsint)/(tcost)
=tant
d²y/dx²
=[d(dy/dx)/dt]/(dx/dt)
=(tant)'/(tcost)'
=sec²t/(cost-tsint)
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