A waterpark charges $5 as entry fees and charges $1.5 for each hour a person stays in the waterpark. Determine the cost function C ( t ) C\left(t\right) C ( t ) if a person stays for " t t t " hours in the waterpark. Draw the graph of the function. Find the cost charged by the waterpark management for 6 hours.

C ( t ) = 1.5 t + 5 C\left(t\right)=1.5t+5 C ( t ) = 1.5 t + 5 , C ( 6 ) = $ 14 C\left(6\right)=\$14 C ( 6 ) = $14

C ( t ) = 1.5 t − 5 C\left(t\right)=1.5t-5 C ( t ) = 1.5 t − 5 , C ( 6 ) = $ 4 C\left(6\right)=\$4 C ( 6 ) = $4

C ( t ) = 1.5 t + 5 C\left(t\right)=1.5t+5 C ( t ) = 1.5 t + 5 , C ( 6 ) = $ 14 C\left(6\right)=\$14 C ( 6 ) = $14

C ( t ) = 1.5 t − 5 C\left(t\right)=1.5t-5 C ( t ) = 1.5 t − 5 , C ( 6 ) = $ 4 C\left(6\right)=\$4 C ( 6 ) = $4

A waterpark charges $5 as entry fees and charges $...

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