Which resource is not an example of a factor of production? a. labor b. natural resources c. government d. capital

Maple Products is a manufacturer of electronic goods that markets its products in several countries across the world. The compan

Anton [14]

Answer:

C. serviceability

Explanation:

7 0

3 years ago

Soup and salad cost $5.50 in total. the soup costs a dollar more than the salad. how much does the salad cost (in cents)?

atroni [7]

Soup + Salad = 5.50

Soup = Salad + 1

Subtitute both formulas into:

Salad + 1 + Salad = 5.50

2 Salad = 4.50

Salad = $ 2.25

= 225 cents

4 0

4 years ago

Read 2 more answers

Clear Co.’s trial balance has the following selected accounts: Cash (includes $10,000 in bond-sinking fund for long-term bond pa

Tasya [4]

Answer:

Explanation:

The computation of the amount that is reported as a total current assets is presented below:

Clear Co's

Current assets

Cash $40,000 ($50,000 - $10,000)

Accounts Receivable $20,000

less-Allowance for doubtful debts - $5,000

Deposits from customers $3,000

Merchandise Inventory $7,000

Unearned rent $1,000

Investment in trading debt securities $2,000

Total amount $68,000

6 0

3 years ago

Does anyone know how much baby bows/hat cost?

zhuklara [117]

It depends on size and brand they can very from 3.99-30.00

5 0

3 years ago

O.J. Juice Company sells bags of oranges and cartons of orange juice. O.J. grades oranges on a scale of 1 (poor) to 10 (excellen

siniylev [52]

Answer:

max z = $0.3x_{1} + 0.45x_{2} + 0.3y_{1} + 0.45y_{2}$

Constraints

$x_{1} + x_{2} \leq 100,000$ (Grade 9 oranges)

$y_{1} + y_{2} \leq 120,000$ (Grade 6 oranges)

$2x_{1} - y_{1} \geq 0$ (Avg oranges in bags)

$x_{2} - 2y_{2} \geq 0$ (Avg oranges in juice)

$x_{1}\geq 0, x_{2} \geq 0, y_{1}\geq 0, y_{2} \geq 0$

Explanation:

Let the variables used be x and y

x representing oranges of grade 9

y representing oranges of grade 6

Now, let $x_{1}$ be the oranges used in each bag in lbs, and $x_{2}$ be oranges used in juice of grade 9 each.

Similarly let $y_{1}$ will represent oranges of grade 6 in bags, and $y_{2}$ will represent oranges in juice of grade 6

Now total oranges sold in bags

= $x_{1}$ + $y_{1}$

And their revenue in $ = 0.5 revenue - 0.2 expense = 0.3

Total profit from bag shall be

0.3 ( $x_{1} + y_{1}$ ) = 0.3 $x_{1}$ + 0.3 $y_{1}$

Similarly total oranges in juice shall be

= $x_{2} + y_{2}$

Profit shall be

$1.50 - $1.05 = $0.45

Total profit from juice shall be

$0.45 ( $x_{1} + y_{1}$ ) = $0.45 x_{2} + 0.45 y_{2}$

Profit shall maximise as

z = $0.3x_{1} + 0.45x_{2} + 0.3y_{1} + 0.45y_{2}$

Further constraint 1 shall be

Total amount of grade 9 oranges used shall be max 100,000 lb

$x_{1} + x_{2} \leq 100,000$

Constraint 2

Total amount of grade 6 oranges used shall be max 120,000 lb

$y_{1} + y_{2} \leq 120,000$

Constraint 3

Average quality of oranges sold in bag shall be 7

$\frac{9x_{1} + 6y_{1} }{x_{1} + y_{1} } \geq 7$

Accordingly,

$9x_{1} + 6y_{1} \geq 7x_{1} + 7y_{1}$

Simplifying:

$2x_{1} - y_{1} \geq 0$

Constraint 4

Average quality of oranges sold as juice shall be 8

$\frac{9x_{2} + 6y_{2} }{x_{2} + y_{2} } \geq 8$

Accordingly,

$9x_{2} + 6y_{2} \geq 8x_{2} + 8y_{2}$

Simplifying:

$x_{2} - 2y_{2} \geq 0$

Constraints shall be

$x_{1}\geq 0\\x_{2} \geq 0\\y_{1}\geq 0\\y_{2} \geq 0$

5 0

3 years ago