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(19)" wifhe "y=+-tan((x)/(16))-(sqrt(4+2...

(19)" wifhe "y=+-tan((x)/(16))-(sqrt(4+2sqrt(2)))-(sqrt(2)+1)

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Prove that tan(pi)/(16)=sqrt(4+2sqrt(2))-(sqrt(2)+1)

Prove that tan(pi/(16))=sqrt(4+2sqrt(2))-(sqrt(2)+1)

Prove that: tan(pi)/(16)=sqrt(4+2sqrt(2))-(sqrt(2)+1)

tan backslash(pi)/(16)=sqrt(4+2sqrt(2))-(sqrt(2)+1)

Prove that, tan""(pi)/(16)=sqrt(4+2sqrt(2))-(sqrt(2)+1)

Prove that: "tan"pi/(16)=sqrt(4+2sqrt(2))-(sqrt(2)+1)

Prove that: "tan"pi/(16)=sqrt(4+2sqrt(2))-(sqrt(2)+1)

Show that tan pi/16 = sqrt(4 +2 sqrt2) - (sqrt2+1) .

If y = tan^(-1) ((sqrt(1+x^(2)) -sqrt(1-x^(2)))/(sqrt(1+x^(2)) + sqrt(1-x^(2)))) then dy/dx =