Given that \[{{T}_{1}}\] and \[{{T}_{2}}\] are the tensions on the tight and slack of the belt respectively, the initial tension of the belt taking centrifugal tension \[{{T}_{c}}\] is equal to:

\[\frac{{{T}_{1}}+{{T}_{2}}+{{T}_{c}}}{3}\]

\[\frac{{{T}_{1}}+{{T}_{2}}+2{{T}_{c}}}{2}\]

\[\frac{{{T}_{1}}+{{T}_{2}}+4{{T}_{c}}}{3}\]

Given that \[{{T}_{1}}\] and \[{{T}_{2}}\] are the tensions on the tig

1.	Given that \[{{T}_{1}}\] and \[{{T}_{2}}\] are the tensions on the tight and slack of the belt respectively, the initial tension of the belt taking centrifugal tension \[{{T}_{c}}\] is equal to:
A.	\[\frac{{{T}_{1}}+{{T}_{2}}+{{T}_{c}}}{3}\]
B.	\[\frac{{{T}_{1}}+{{T}_{2}}+2{{T}_{c}}}{2}\]
C.	17 kV
D.	\[\frac{{{T}_{1}}+{{T}_{2}}+4{{T}_{c}}}{3}\]
Answer» C. 17 kV

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Given that \[{{T}_{1}}\] and \[{{T}_{2}}\] are the tensions on the tight and slack of the belt respectively, the initial tension of the belt taking centrifugal tension \[{{T}_{c}}\] is equal to:

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