Questions: For Case (C) above, what is the Beginning Balance (BB) ? Multiple Choice 12,120 14,340 2,160 16,500

Transcript text: For Case $(\mathrm{C})$ above, what is the Beginning Balance $(\mathrm{BB})$ ? Multiple Choice $\$ 12,120$ $\$ 14,340$ $\$ 2,160$ $\$ 16,500$

Solution

Solution Steps

To find the Beginning Balance (BB) for Case (C), we can use the formula:
\[ \text{BB} = \text{EB} + \text{TO} - \text{TI} \]
However, since the Ending Balance (EB), Transferred In (TI), and Transferred Out (TO) for Case (C) are not provided, we cannot directly calculate it. Therefore, we will focus on solving the first three questions related to Cases (A) and (B).

For Case (A), calculate the Transferred Out (TO) using the formula:
\[ \text{TO} = \text{BB} + \text{TI} - \text{EB} \]
For Case (B), calculate the Ending Balance (EB) using the formula:
\[ \text{EB} = \text{BB} + \text{TI} - \text{TO} \]

Step 1: Calculate Transferred Out for Case (A)

For Case (A), we use the formula for Transferred Out (TO):

\[ \text{TO}_A = \text{BB}_A + \text{TI}_A - \text{EB}_A \]

Substituting the given values:

\[ \text{TO}_A = 65400 + 189700 - 61900 = 193200 \]

Step 2: Calculate Ending Balance for Case (B)

For Case (B), we use the formula for Ending Balance (EB):

\[ \text{EB}_B = \text{BB}_B + \text{TI}_B - \text{TO}_B \]

Substituting the given values:

\[ \text{EB}_B = 60440 + 80130 - 77020 = 63550 \]