the dice of a truncated cone were measured, resulting in the following quantities r= (10.30 +0.10) cm R = (18.27 + 0.02)cm %3D h = (7.06 ± 0.01)cm %3D Where R represents the greater radius, r represents the smaller radius and h the height of the truncated cone, it is known that the volume that for this body is equal to: hn =(R2 +r2 + Rr) %3D 3 Calculate the central value of the volume Calculate the uncertainty of the volume calculated by the partial derivative method express the volume of the form V = + AV correctly

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
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the dice of a truncated cone were measured, resulting in the following quantities
=(10.30± 0.10) cm
R = (18.27 + 0.02)cm
%3D
h = (7.06 + 0.01)cm
Where R represents the greater radius, r represents the smaller radius and h the height of the
truncated cone,
it is known that the volume that for this body is equal to:
hn
V =(R2 + r2 + Rr)
3
%3D
Calculate the central value of the volume
Calculate the uncertainty of the volume calculated by the partial derivative method
express the volume of the form V = <V> + Av correctly
Transcribed Image Text:the dice of a truncated cone were measured, resulting in the following quantities =(10.30± 0.10) cm R = (18.27 + 0.02)cm %3D h = (7.06 + 0.01)cm Where R represents the greater radius, r represents the smaller radius and h the height of the truncated cone, it is known that the volume that for this body is equal to: hn V =(R2 + r2 + Rr) 3 %3D Calculate the central value of the volume Calculate the uncertainty of the volume calculated by the partial derivative method express the volume of the form V = <V> + Av correctly
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