<span>Any sort of skill or experience that demonstrates talents, or lack thereof, that contradict the necessary skills and inclinations of a reporter. These would include illiteracy, disorganization, lack of curiosity, excessive shyness, failure to follow through or follow up, naivete or blind allegiance, and dishonesty.</span>
The 4-year term instrument's nominal rate is higher than the 2-year term instrument's nominal rate.
What is nominal rate?
The increase in payment you make to the lender for using the borrowed funds is known as the nominal interest rate.
The rate of compounding is higher for 2-year investments than for 4-year investments, which are compounded semi-annually.
As a result, option (b) is correct.
Learn more about on nominal rate, here:
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<span>R1: G0/0 and S0/0/0
R2: G0/1 and S0/0/0
R1>enable
R1# show ip int brief
Interface IP-Address OK? Method Status Protocol
GigabitEthernet0/0 192.168.20.1 YES manual up up
GigabitEthernet0/1 192.168.30.1 YES manual administratively down down
Serial0/0/0 209.165.200.225 YES manual up up
Serial0/0/1 unassigned YES unset administratively down down
Vlan1 unassigned YES unset administratively down down
R2>enable
R2#show ip int brief
Interface IP-Address OK? Method Status Protocol
GigabitEthernet0/0 10.1.2.1 YES manual administratively down down
GigabitEthernet0/1 10.1.3.1 YES manual up up
Serial0/0/0 209.165.200.226 YES manual up up
Serial0/0/1 unassigned YES unset administratively down down
Vlan1 unassigned YES unset administratively down down</span>
Answer:
the amount of money after 9 years is $11,994.02
Explanation:
The computation of the accumulated balance after the stated period by using the compound interest formula is shown below:
Amount = Principal × (1 + interest rate ÷ n)^{nt}
= $6,000 × (1 + 8 ÷ 1 × 100)^{1 × 9}
= $6,000 × (1.08)^9
= $11,994.02
Hence, the amount of money after 9 years is $11,994.02 which is to be find out by using the above formula