In: Accounting
Relationship between budgetary fund balance and actual fund balance The Village of Albert’s Alley recorded the following budgetary journal entry at the beginning of fiscal 2019: Estimated revenue 5,000,000 Appropriations 4,950,000 Budgetary fund balance 50,000 At the end of fiscal 2019, what would be the effect on the ending actual fund balance, assuming the following: a. Actual revenues are equal to estimated revenues, and actual expenditures are $7,000 less than appropriations. b. Actual revenues are equal to estimated revenues, and actual expenditures are equal to appropriations. c. Actual revenues exceed estimated revenues by $4,000, and actual expenditures are equal to appropriations. d. Actual revenues are $3,000 less than estimated revenues, and actual expenditures are $2,000 less than appropriations. NOTE: If there is no effect on the actual fund balance, leave Amount blank (zero) and select "N/A" as your answer.
Solution :-
Given data :
Estimated revenue = 5,000,000
Appropriations = 4,950,000
Budgetary fund balance = 50,000
Here we need to find out that, what would be the effect on the ending actual fund balance, assuming the given conditions, At the end of fiscal 2019.
( a ) :-
| Particulars | Amount | 
| Budgetary fund balance | $50,000 | 
| Actual expenditures | $7,000 | 
| At the end of fiscal 2019, Budgetary Fund Balance | 
 = 50,000 + 7,000 = $57,000  | 
( b ) :-
| Particulars | Amount | 
| Budgetary fund balance | $50,000 | 
| Actual expenditures | $0 | 
| At the end of fiscal 2019, Budgetary Fund Balance | 
 = 50,000 + 0 = $50,000  | 
( c ) :-
| Particulars | Amount | 
| Budgetary fund balance | $50,000 | 
| exceed estimated revenues | $4,000 | 
| Actual expenditures | $0 | 
| At the end of fiscal 2019, Budgetary Fund Balance | 
 = 50,000 + 4,000 = $54,000  | 
( d ) :-
| Particulars | Amount | 
| Budgetary fund balance | $50,000 | 
| Actual revenues $3,000 | $3,000 | 
| Actual expenditures | $2,000 | 
| At the end of fiscal 2019, Budgetary Fund Balance | 
 = 50,000 - 3,000 + 2,000 = $49,000  |