For the adjoint of the
product of two operators
A and B
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Explanation:
What is the circumradius of a triangle when its vertices are (0,0), (3,0) and (1,4/3)?
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The vertices of the triangle are A(0,0),B(3,0) and C(1,43).
⇒ The lengths of the sides of the triangle are
BC=a=√4+169−−−−−√=52√3,
AC=b=1+169−−−−−√=53, and
AB=c=3.
The length of the altitude from vertex C to side AB is 43.
⇒ The area of △ABC is 12(base×height)=12(3×43)=2.
The formula for the circumradius of a triangle is R=abc4A, where a,b and c are t
R2=a2b2c216Δ2
We have squared sides
32=9
12+(4/3)2=25/9=52/32
(3−1)2+(4/3)2=52/9=22(13)/32
We can get the area any number of ways; base is 3 along x axis, height 4/3, so area
Δ=12(3)(4/3)=2
R2=(32)(52/32)(22(13)/32)16(22)
R2=52(13)4232
R=51213−−√
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