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Anastaziya [24]
2 years ago
10

Ms. Pike, who lives in California, traveled to Oregon to purchase gold jewelry for $16,000. California has a 7.5 percent sales a

nd use tax, while Oregon has no sales and use tax. Compute the use tax that Ms. Pike owes to California on the jewelry purchased in Oregon. Compute the use tax that Ms. Pike owes to California if she purchased the jewelry in New Mexico and paid that state’s 5.125 percent sales tax on the transaction.
Business
1 answer:
scoundrel [369]2 years ago
7 0

Answer:

Pike owes $1200 in taxes is she the purchase $16,000 in Oregon and owes $820 in transactions if she purchase $16,000 in Oergon.

Explanation:

Re call that the total tax is the rate tax time the purchase amount.

T= R * P

Then the use tax that Pike owe to California for the purchase of $16,000 in Oregon Tc taking a rate of 7.5 percent is:

Tc =  0.075 * $16,000  = $ 1,200

The use tax  that Pike owe to California for the purchase of $16,000 in New Mexicon Tn dont take into account the sales but the transaction rate of 5.125 percent:

Tn =  0.05125 * $16,000  = $820

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Sanchez Corporation Selected Financial Information 12/31/18 12/31/17 Cash$20,000 $25,000 Accounts receivable (net) 100,000 110,0
guajiro [1.7K]

Answer:

The current ration for 2018 will be "1.55".

Explanation:

The given values are:

The total current assets of 2018 is:

= $310,000

The total current liabilities of 2018 is:

= $200,000

Now,

The current ratio of 2018 will be:

= \frac{The total \ current \ assets \ of \ 2018}{The \ total \ current \ liabilities \ of \ 2018}

On substituting the estimated values in the above formula, we get

= \frac{310,000}{200,000}

= 1.55

8 0
1 year ago
Dayna’s Doorstops, Inc. (DD) is a monopolist in the doorstop industry. Its cost is C  100  5Q  Q2, and demand is P  55  2Q.
Sauron [17]

Answer:

Explanation:

Given the following data about Dayna's Doorstep Inc(DD) :

Cost given by; C = 100 - 5Q + Q^2

Demand ; P = 55 - 2Q

A.) Set price to maximize output;

Marginal revenue (MR) = marginal cost (MC)

MR = taking first derivative of total revenue with respect to Q; (55 - 2Q^2)

MC = taking first derivative of total cost with respect to Q; (-5Q + Q^2)

MR = 55 - 4Q ; MC = 2Q - 5

55 - 4Q = 2Q - 5

60 = 6Q ; Q = 10

From

P = 55 - 2Q ;

P = 55 - 2(10) = $35

Output

35(10) - [100-5(10)+10^2]

350 - 150 = $200

Consumer surplus:

0.5Q(55-35)

0.5(10)(20) = $100

B.) Here,

Marginal cost = Price

2Q - 5 = 55 - 2Q

4Q = 60 ; Q = 15

P= 55 - 2(15) = $25

Totally revenue - total cost:

(25)(15) - [100-(5)(15)+15^2] = $125

Consumer surplus(CS) :

0.5Q(55-25) = 0.5(15)(30) = $225

C.) Dead Weight loss between Q=10 and Q=15, which is the area below the demand curve and above the marginal cost curve

=0.5×(35-15) ×(15-10)

=0.5×20×5 = $50

D.) If P=$27

27 = 55 - 2Q

2Q = 55 - 27

Q = 14

CS = 0.5×14×(55 - 27) = $196

DWL = 0.5(1)(4) = $2

6 0
1 year ago
A flower vendor sells roses for 50 cents each. how much does she pay per flower if she makes $6.00 on every twenty dollars worth
Bess [88]
Let $x = the cost per flower.

Number of roses sold = 20
Profit on 20 roses = $6

Cost = (30 roses)($x per rose) = $ 20x
Revenue = ($0.50 per rose)*(20 roses) = $10
Profit = $10 - $ 20x = $6

That is,
10 - 20x = 6
20x = 10 - 6
20x = 4
x = $0.2 = 20 cents

Answer: She paid 20 cents per flower.
3 0
1 year ago
Ski Market sells snowboards. Ski Market knows that the most people will pay for the snowboards is $129.99. Ski Market is convinc
xenn [34]

Ski Market sells snowboards. Ski Market knows that the most people will pay for the snowboards is $129.99. Ski Market is convinced that it needs a 45% markup based on cost. The most that Ski Market can pay to its supplier for the snowboards is $71.49.

Explanation:

  • people will pay for the snowboards is $129.99.
  • Ski Market is convinced that it needs a 45%
  • The most that Ski Market can pay to its supplier for the snowboard is
  • = \frac{129.99}{100}×45
  • =$ 58.5
  • =129.99 ±58.5
  • = $71.49
  • Therefore,  Ski Market can pay to its supplier for the snowboards is $71.49.

3 0
2 years ago
​(Annuity payments) Calvin Johnson has a 5000 debt balance on his Visa card that charges 12.9 percent APR compounded monthly. In
olya-2409 [2.1K]

Answer:

41.49 approx 42 months

Explanation:

To calculate the number of months, we use the formula for loan

p = r(pv) / 1 - (1+r)-n

make n subject of the formula

p ( 1 - ( 1+r) ^-n) = r(pv)

p - p (1+r)^-n = r(pv)

p (1+r)^-n = p-r(pv)

(1+r)^-n = (p-r(pv)) / p

( 1+r)^n = p / (p-r(pv))

n In( 1+r) = In (p / (p-r(pv))

n = In ( p/ ( p - r(pv)) / In ( 1 +r)

n is the number of months, p is the payment per months

pv is the present value of 5000

substitute the values given into the equation

n = (In ( 150 / (150 - ( 0.129 / 12 × 5000)) / ( In ( 1 + ( 0.129 / 12) = 41.49 approx 42 months

8 0
1 year ago
Read 2 more answers
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