Answer:
The statement is: False.
Explanation:
Life Insurance is a financial contract that protects an individual's dependents in the case of his or her death. In life, the policy holder makes payments on a regular basis -typically monthly- to be covered and selects who the beneficiaries will be if he or she passes away. The beneficiaries receive a lump sum of payment only in front of that event.
Answer:
$57,600
Explanation:
The computation of the total amount paid to preferred shareholders are shown below:
= Number of shares for preferred stock × par value × dividend rate × number of years
= 1,200 shares × $100 × 12% × 4 years
= $57,600
In case of cumulative, the number of years would be four years for dividend paid
All other information which is given is not relevant. Hence, ignored it
In the context of the different techniques used by an inference engine to manipulate a series of rules, <u>forward chaining</u> refers to a series of "if-then-else" condition pairs.
<h3>What is an inference engine? </h3>
An inference engine is a part of the system that applies logical rules to the knowledge base to deduce new information. The first inference engines were components of expert systems.
Therefore, the correct answer is forward chaining.
learn more about forward chaining: brainly.com/question/15303791
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Answer:
E. Quantitative easing and Buying short-term U.S. Treasury securities
Explanation:
Answer:
Instructions are below.
Explanation:
Giving the following information:
Martha receives $200 on the first of each month. Stewart receives $200 on the last day of each month. Both Martha and Stewart will receive payments for 30 years. The discount rate is 9 percent, compounded monthly.
To calculate the present value, first, we need to determine the final value.
i= 0.09/12= 0.0075
n= 30*12= 360
<u>Martha:</u>
FV= {A*[(1+i)^n-1]}/i + {[A*(1+i)^n]-A}
A= montlhy payment
FV= {200*[(1.0075^360)-1]}/0.0075 + {[200*(1.0075^360)]-200}
FV= 366,148.70 + 2,746.12
FV= 368,894.82
Now, the present value:
PV= FV/ (1+i)^n
PV= 368,894.82/ 1.0075^360
PV= $25,042.80
<u>Stewart:</u>
FV= {A*[(1+i)^n-1]}/i
A= monthly payment
FV= {200*[(1.0075^360)-1]}/0.0075
FV= 366,148.70
PV= 366,148.70/1.0075^360
PV= $24,856.37
Martha has a higher present value because the interest gest compounded for one more time.
