Given: `a=2.5, b=10.2, c=9`
Heron's Area Formula `A=sqrt[s(s-a)(s-b)(s-c)]`
where `s=[a+b+c]/2`
`s=[2.5+10.2+9]/2=21.7/2=10.85`
`A=sqrt[10.85(10.85-2.5)(10.85-10.2)(10.85-9)]`
` ` `A=sqrt[10.85(8.35)(.65)(1.85)]`
`A=sqrt(108.94)=10.44`
The area is 10.44 squared units.
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