Answer:
Monthly withdrawal = $ 231.17 per month
Explanation:
Below is the calculation:
Deposit amount in the bank = $10200
Interest rate earned by the deposit = 4.19%
Monthly interest rate = 4.19% / 12 = 0.34917%
Number of periods = 4 years x 12 = 48
Amount in the account = Monthly withdrawal x (P/A, 0.34917%, 48)
10200 = Monthly withdrawal x 44.12246
Monthly withdrawal = 10200/44.12246
Monthly withdrawal = $ 231.17 per month
Options: A. Community policing. B. Situation prevention C. Target hardening D. Benefits diffu
Answer: C. Target hardening technique
Explanation: Target hardening technique is a technique adopted in crime prevention to make it very difficult for the targets of criminal activities to be reached or affected. The process of installing an unbreakable glass in the store of Businesses is one of the target hardening technique of crime Control.
Target hardening is of great importance for crime fighters like the police officers and the owners of Businesses as it makes the target less attractive to the criminals.
Answer: The probabilities of winning a contract are

Let the Probability of C winning the contract - P(C) be 'X'
Then,
Probability of B winning the contract - P(B) will be '7X' and
Probability of A winning the contract - P(A) will be 
Since the total of all the probabilities is 1,




So,



Coupon rate is the yearly interest earned by a loan and it can be calculated with

where i is the annual interest and p is the par value of the bond or the initial loan amount.
For this particular case, since the semiannual payment is $28.50, then the annual payment is 2 x 28.50 = $57.00.
Thus, we have

From this, the coupon rate is 0.057 x 100% = 5.7%.
Answer: 5.7%
Answer:
The correct statement is C. This statement is misleading because a no-load fund cannot charge more than 25 basis points of 12b-1 fees
Explanation:
THIS STATEMENT IS MISLEADING BECAUSE A NO-LOAD FUND CANNOT CHARGE MORE THAN 25 BASIS POINTS OF 12B-1 FEES.
A mutual fund is not permitted to advertise itself as a "no-load" fund if it charges 12b-1 fees of more than .25% (25 basis points) annually. 12b-1 fees are charges against net asset value that pay for the cost of soliciting new investment to the fund, and they can be used to compensate salespersons that sell the fund's shares.