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2 years ago

________ retailers in the united states are growing faster than product retailers.

Social Studies

1 answer:

Sergeeva-Olga [200]2 years ago

5 0

In the US, service retailers are expanding more quickly than product stores.

The correct option is C.

<h3>What are retailers of services?</h3>

A service retailer is a business that sells goods that are actually services, such as hotels and motels, banks, airlines, colleges, hospitals, theaters, tennis clubs, shopping malls, restaurants, dry cleaners, and hair salons.

<h3>A retail service firm is what?</h3>

Customers of retail enterprises purchase goods or services for their own use, enjoyment, or consumption. However, some products might well be sold online or over the phone and thereafter shipped to the consumer. They typically sell goods and services in person. Stores that sell goods to the general public include grocery, drug, apparel, and convenience stores.

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I understand that the question you are looking for is:

______ retailers in the United States are growing faster than product retailers.

A) Discount

B) Merchant

C) Service

D) Specialty

E) Off-price

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Explanation:

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1 year ago

In 2013, the Supreme Court made a ruling in the Davis v. University of Texas at Austin case that ________.

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<h3>In Davis v. UT Austin, what decision did the Supreme Court make?</h3>

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Answer:

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3 years ago

Read 2 more answers

Dividing the polynomial P(x) by x + 3 yields a quotient Q(x) and a remainder of 7. If Q(3)=1, find P (3) and P(-3).

kondor19780726 [428]

1. The value of the polynomial P(3) obtained is 16

2. The value of the polynomial P(–3) obtained is 7

<h3>Remainder theorem</h3>

If F(x) is a polynomial and it is divided by C

to give Q and a remainder of D

Then,

Polynomial = (Quotient × divisor) + remainder

F(x) = (Q × C ) + D

Where

F(x) is the polynomial

Q is the quotient

C is the divisor

D is the remainder

<h3>1. How to determine the value of P(3)</h3>

Divisor = x + 3
x = 3
Quotient [Q(x)] = 1
Remainder = 7
Polynomial [P(3)] =?

Polynomial = (Quotient × divisor) + remainder

P(x) = [Q(x) × (x + 3)] + 7

P(3)= [Q(3) × (x + 3)] + 7

P(3) = [1 × (3 × 3)] + 7

P(3) = 9 + 7

P(3) = 16

<h3>2. How to determine the value of P(–3)</h3>

Divisor = x + 3
x = –3
Remainder = 7
Polynomial [P(–3)] =?

Polynomial = (Quotient × divisor) + remainder

P(x) = [Q(x) × (x + 3)] + 7

P(–3)= [Q(–3) × (–3 + 3)] + 7

P(–3) = [Q(–3) × 0] + 7

P(–3) = 0 + 7

P(–3) = 7

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