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L=sin2x+2sinxcosx+cos2x+sin2x-2sinxcosx+cos2x={z jedynki rtygonomwtrycznej}=2=P
b. (tgα+ctgα)2 =1/sin2α*cos2α
L=(sinx/cosx+cosx*sinx)2=({sin2x+cos2x}/sinxcosx)2=(1/sinxcosx)2
=1/sin2xcos2x=P
c. tgα-ctgα = (tgα-1)(ctgα+1)
P=tgxctgx+tgx-ctgx-1=1+tgx-ctgx-1=tgx-ctgx=P
d. 1/sin2α -1 = ctg2α
L=1/sin2x -1=1/sin2x-sin2x/six2x={1-sin2x}/sin2x=cos2x/sin2x=ctg2x=P