Show that [(cosx-sinx)^2]/cosx=secx-2sinx
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Show that [(cosx-sinx)^2]/cosx=secx-2sinx

[From: ] [author: ] [Date: 11-12-16] [Hit: ]
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[(cosx-sinx)^2]/cosx=secx-2sinx

= [cos^2x-2cosxsinx+sin^2x]/cosx

= [1-2cosxsinx]/cosx

= 1/cosx- 2cosxsinx/cosx

=sexc-2sinx

Is it acceptable? Thank You.

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YES

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Well done, you just forgot to cancel the cos x in "-2cosxsinx/cosx"
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