$$\begin{array} { l r r r }
& \text { Case (A) } & \text { Case (B) } & \text { Case (C) } \
\text { Beginning Balance (BB) } &?& \$8,630 & \$ 71,600 \
\text { Ending Balance (EB) } &34,360& ?&75,100 \
\text { Transferred In (TI) } & 194,600 & 42,600& ? \
\text { Transferred Out (TO) } & 192,800&46,500& 181,900
\end{array}$$

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For Case (A) above, what is the Beginning Balance (BB)?
A) $36,400.
B) $32,560.
C) $37,680.
D) $34,040.

Question

$$\begin{array} { l r r r } 
& \text { Case (A) } & \text { Case (B) } & \text { Case (C) } \
\text { Beginning Balance (BB) } &?& \$8,630 & \$ 71,600 \
\text { Ending Balance (EB) } &34,360& ?&75,100 \
\text { Transferred In (TI) } & 194,600 & 42,600& ? \
\text { Transferred Out (TO) } & 192,800&46,500& 181,900
\end{array}$$

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For Case (A) above, what is the Beginning Balance (BB)?
A) $36,400.
B) $32,560.
C) $37,680.
D) $34,040.

Quizplus · Accepted Answer

The formula to find the Beginning Balance (BB) is: BB = EB - TI + TO. For Case (A), BB = 34,360 - 194,600 + 192,800 = 32,560.

- for Case (A) Above, What Is the Beginning Balance

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for Case (A) Above, What Is the Beginning Balance