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Question Number 186809 by ajfour last updated on 10/Feb/23

Answered by ajfour last updated on 10/Feb/23

Commented by ajfour last updated on 10/Feb/23

x=p=tan θ, let  tan α=c  y=cx  left corner  A(−p^2 ,c)  ⊥ distance q  q(√(1+c^2 ))=c(1+p^2 )  let sides ofcentral rectangle be  s and t.  s=c(1+p^2 )−psin α     =c(1+p^2 )−((cp)/( (√(1+c^2 ))))  t=(1+p^2 )cos α−(c−(1/p))sin α

x=p=tanθ,lettanα=cy=cxleftcornerA(p2,c)distanceqq1+c2=c(1+p2)letsidesofcentralrectanglebesandt.s=c(1+p2)psinα=c(1+p2)cp1+c2t=(1+p2)cosα(c1p)sinα

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