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" 15."(1)/(1-cot x)...

" 15."(1)/(1-cot x)

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int(1-cot x)/(1+cot x)dx

(tan x)/(1-cot x)-(cot x)/(1-tan x)=(sec x cos(x+1))

Show that cot (x-y)=(cot x cot y+1)/(cot y-cot x)

(cot^(2)15^(@)-1)/(cot^(2)15^(@)+1)=?

(cot^2 15^@-1)/(cot^2 15^@+1)=

(cot^2 15^@-1)/(cot^2 15^@+1)=

cot^(-1)""(xy+1)/(x-y)+cot^(-1)""(yz+1)/(y-z) +cot ^(-1) "" (zx +1)/(z-x)=0

cot^(-1)""(xy+1)/(x-y)+cot^(-1)""(yz+1)/(y-z)+cot^(-1)""(zx+1)/(z-x)=

int(1+cot^(2)x)/(1+cot x)backslash dx

tan ^(-1) (cot x) + cot ^(-1) (tan x) =(pi)/(4)