Show that : `cot (pi/4 + x).cot (pi/4 - x) =1`

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`cot(pi/4-x)+cot (pi/4+x) =4` `cot(pi/4-x)+cot (pi/4+x) =4`
The value of cot(π/4 + x) cot(π/4 – x) is ..................................................... The value of cot(π/4 + x) cot(π/4 – x) is .....................................................
Compute cot(pi/4) Compute cot(pi/4)
solution for cot(π\4+Θ) solution for cot(π\4+Θ)
Let f(x) = tan(π/4 -x)/cot2x, if x≠π/4.The value which should be assigned to f (x) at x=π/4 so that Let f(x) = tan(π/4 -x)/cot2x, if x≠π/4.The value which should be assigned to f (x) at x=π/4 so that
tan pi/4 + cot pi/4 tan pi/4 + cot pi/4
`cot(pi/4+theta)cot(pi/4-theta)"i s"` `cot(pi/4+theta)cot(pi/4-theta)"i s"`
How to calculate inverse tan in scientific calculator #scintific #calculator #studenthacks How to calculate inverse tan in scientific calculator #scintific #calculator #studenthacks