Answer:
They can be approved for loans.
They can receive lower interest rates.
They can use credit in emergencies.
Explanation:
Good credit history is a result of sound debt management habits. A person with good credit is disciplined in the use of credit facilities. They are characterized by
They pay their debts on time.They do not miss installment payments.Are not overwhelmed by too many debts at a time.Lenders consider an individual with good credit as low-risk customers. Due to this reason, they are advanced loans at lower interest rates. Customers with good credit get their credit approvals within a short period.
Statements that explains things that most likely to happen to consumers that has good credit are;
They can be approved for loans.
They can receive lower interest rates.
They can use credit in emergencies.
A consumer credit system can be considered as one that give room to the consumers to borrow money or incur debt.It enable them to defer repayment of the money over time, and with good credit lower interest rates can be accessed.Learn more at
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A 6.60 percent coupon bond with 15 years left to maturity is priced to offer a yield to maturity of 7.4 percent. You believe that in one year, the yield to maturity will be 6.9 percent. What is the change in price the bond will experience in dollars?
Answer:
The price will increase by $44.67
Explanation:
Price of the bond now
Use following formula to calculate the price of the bond
Price of the Bond = C x [ ( 1 - ( 1 + r )^-n ) / r ] + [ F / ( 1 + r )^n ]
Where
F = Face value of the bond = $1,000
C = Coupon payment= $1,000 x 6.60% = $66
n = Number of periods = 15 years
Market Rate = 7.4% annually
( Assumptions:
Face value of the bond is $1,000
Coupon payments ares made annually )
Placing values in the formula
Price of the Bond = $66 x [ ( 1 - ( 1 + 7.4% )^-15 ) / 7.4% ] + [ $1,000 / ( 1 + 7.4% )^15 ]
Price of the Bond = $928.94
Now calculate the price after one year
Where
F = Face value of the bond = $1,000
C = Coupon payment= $1,000 x 6.60% = $66
n = Number of periods = 15 years - 1 = 14 years
Market Rate = 6.9% annually
( Assumptions:
Face value of the bond is $1,000
Coupon payments ares made annually )
Placing values in the formula
Price of the Bond = $66 x [ ( 1 - ( 1 + 6.9% )^-14 ) / 6.9% ] + [ $1,000 / ( 1 + 6.9% )^14 ]
Price of the Bond = $973.61
Change in price = $973.61 - $928.94 = $44.67