Answer: Varies directly with nominal Gross Domestic Product (GDP).
Explanation:
The Transactions Demand for money refers to money that is kept by individuals, companies and even the Government to be able to purchase goods and services.
It varies directly with Nominal GDP because Nominal GDP includes inflation.
If Nominal GDP were to rise for instance, it would mean that Inflation has risen as well which means that people would need more money to be able to buy the now more expensive goods and services. This is an increase in Transactions Demand for money.
The reverse holds true signifying indeed that Transactions Demand for money varies with Nominal GDP.
Answer:
The debt to equity mix = 74.65% - 25.35%
Explanation:
The computation of the debt to equity mix is shown below:
Debt is
= Mortgages + Bond
= $18 + $35
= $53 million
And, the Equity is
= Retained earnings + Cash in hand
= $5 + $13
= $18 million
Now
Percentage of debt financing
= $53 ÷ ($53 + $18)
= 74.65%
And, percentage of equity financing is
= $18 ÷ ($53 + $18)
= 25.35%
And, finally
The debt to equity mix = 74.65% - 25.35%
Answer:
A $3066000
Explanation:
The formula for cash received from customers is: opening receivables+net sales-closing receivables.
The rationale behind the formula is that opening receivables would have turned cash by year end since current asset last one year maximum.
=$241500+$3097500-$273000
=$3066000
Answer:
//algorithm for ATM money withdrawal
Algorithm: Algorithm for cash withdrawals from ATM.
Input: withdraw_amount
Output: amount+service_charges.
Algorithm:
step 1:
balance =account balance.
withdraw_amount = (Get input from user)
step 2:
if(withdraw_amount>400)
then, print "maximum limit exceeds"
step 3:
if(withdraw_amout<1)
then, print "enter a valid amount"
step 4:
if(withdraw_amount>balance)
then, print "insufficient balance.. withdraw money $30 as service charges "
step 5:
if(withdraw_amount<400 && withdraw_amount<balance)
if(withdraw_amount>200)
service_charge=withdraw_amount*(3/100)
print " Your cash is dispensed... total amount withdrawn +service_charges 30% (withdraw_amount +service_charge) "
