Step-by-step explanation:
Given:
The number of figurine dolls in one case is

Part A:
To figure out the number of figurine dolls in

We will use the formula

By substituting the values, we will have
![\begin{gathered} number(dolls)=number(dolls\text{percase}\operatorname{\rparen}*(number(cases) \\ number(dolls)=55*750 \\ number(dolls)=41250dolls \end{gathered}]()
Hence,
The final answer is

Part B:
To figure out the number of figurine dolls in

By substituting the values, we will have
![\begin{gathered} number(dolls)=number(dolls\text{percase}\operatorname{\rparen}* number(cases) \\ number(dolls)=55*1000 \\ number(dolls)=55000dolls \end{gathered}]()
Hence,
The final answer is

Part C:
To figure out the number of figurine dolls in

By substituting the values, we will have
![\begin{gathered} number(dolls)=number(dolls\text{percase}\operatorname{\rparen}* number(cases) \\ number(dolls)=55*1250 \\ number(dolls)=68750dolls \end{gathered}]()
Hence,
The final answer is

Part D:
Let the number of dolls be repressented by

To figure out the number of figurine dolls in

By substituing the values, we will have
![\begin{gathered} number(dolls)=number(dolls\text{percase}\operatorname{\rparen}* number(cases) \\ d=55* c \\ d=55c \end{gathered}]()
Hence,
The expression is given below as
