Criminal acts range from relatively minor crimes, such as trespassing or shoplifting, to severe crimes, such as arson or murder.

IrinaK [193]

Answer:

d. a strategy used to search through the rule base in an expert system by forward chaining or backward chaining.

Explanation:

inference engine is related mainly with artificial intelligence development. it is used to program logics to the system.

6 0

3 years ago

Account A pays 13.8% interest per year. Account B pays 13.5% interest per year, compounded monthly. Account C pays 13% interest

alexandr1967 [171]

Answer:

1. Future value (FV) = $4,717

2. Future value (FV) = $5,189

3. Future value (FV) = $5,237

Explanation:

Requirement 1

Assume that the present value of the investment is $1,000.

We know, Compounding yearly,

FV = PV*(1 + i)^n

Given,

Present value (PV) = $1,000

Interest rate, i = 13.8% = 0.138

number of periods, n = 12 years

We have to calculate the future value of the investment.

Therefore,

FV = $1,000 × $(1 + 0.138)^{12}$

or, FV = $1,000 × $1.138^{12}$

or, FV = $1,000 × 4.7174

Therefore, Future value (FV) = $4,717

Requirement 2

Again, Assume that the present value of the investment is $1,000.

We know, Compounding monthly,

FV = PV × $(1 + \frac{i}{m})^{m*n}$

Given,

Present value (PV) = $1,000

Interest rate, i = 13.8% = 0.138

number of periods, n = 12 years

compounding period (monthly), m = 12

We have to calculate the future value of the investment.

Therefore,

FV = $1,000 × $(1 + \frac{0.138}{12})^{12*12}$

or, FV = $1,000 × $(1 + 0.0115)^{144}$

or, FV = $1,000 × $1.0115^{144}$

or, FV = $1,000 × 5.1890

Therefore, Future value (FV) = $5,189

Requirement 3

Again, Assume that the present value of the investment is $1,000.

We know, Compounding daily,

FV = PV × $(1 + \frac{i}{m})^{m*n}$

Given,

Present value (PV) = $1,000

Interest rate, i = 13.8% = 0.138

number of periods, n = 12 years

compounding period (daily), m = 365

We have to calculate the future value of the investment.

Therefore,

FV = $1,000 × $(1 + \frac{0.138}{365})^{365*12}$

or, FV = $1,000 × $(1 + 0.000378)^{4,380}$

or, FV = $1,000 × $1.000378^{4380}$

or, FV = $1,000 × 5.2367

Therefore, Future value (FV) = $5,237

4 0

4 years ago

Mary Alice just won the lottery and is trying to decide between the options of receiving the annual cash flow payment option of

mezya [45]

Answer:

The lum-sum must equal $5,369,009.59

Explanation:

Giving the following information:

First option:

Annual payment= $420,000

Number of periods= 25 years

Interest rate= 6%

First, we need to calculate the future value of the first option using the following formula:

FV= {A*[(1+i)^n-1]}/i

A= annual deposit

FV= {420,000*[(1.06^25) - 1]} / 0.06

FV= $23,043,095.04

Now, to determine the lump-sum to receive today, we need to determine the present worth of the annuity:

PV= FV / (1 + i)^n

PV= 23,043,095.04 / (1.06^25)

PV= $5,369,009.59

5 0

3 years ago

Morganton Company makes one product, and it provided the following information to help prepare the master budget for its first f

Lilit [14]

Answer and Explanation:

1)

BUDGETED SELLING PRICE $ 70 *

BUDGETED UNITS IN JULY 22000

BUDGETED SALES $ 1,540,000

2)

SALES

CASH 40% $ 616,000

CREDIT 60 % OF PREVIOUS MONTH $ 382,200

RAW MATERIAL

RAW MATERIAL PURCHASES COST

40 % PAID NOW JULY $260900 $ 104,360

60 % PREVIOUS MONTH JUNE $ 159980 $ 95,988

LABOR

$12 PER HOUR * (24980 * 2)$ 599,520

VARIABLE EXPENSES $ 37,400

($1.70 * 22000)

FIXED EXPENSES $ 61,000

CASH INFLOW $ 99,932

3)

SALES IN JULY $ 1,540,000

60 % OUTSTANDING $ 924,000

4) 2980 UNITS SHOULD BE PRODUCED

JUNE JULY AUGUST SEP

SALES UNIT 9100 22000 24000 25000

CLOSING UNITS4400 4800 5000 -

20% OF NEXT MONTH SALE

OPENING UNITS - 1820 4400 4800

20% OF PREVIOUS MONTH SALE

FINISHED GOODS REQUIRED

13500 24980 24600 20200

SALES + CLOSING - OPENING

RAW MATERIAL REQUIRED

54000 99920 98400 80800

FINISHED GOODS REQUIRED * 4

CLOSING UNITS9992 9840 8080 -

10% OF NEXT MONTH NEEDS

OPENING UNITS - 5400 9992 9840

10% OF PREVIOUS MONTH NEEDS

RAW MATERIAL PURCHASES

63992 104360 96488 70960

5 0

3 years ago

In a market without price controls, Supply will Eventually___ demand

Fed [463]

The market of price controls will demand

7 0

4 years ago