All categories

3 years ago

The purpose of using good e-mail techniques is to _______.

Business

2 answers:

Alexandra [31]3 years ago

4 0

B.Completely descride your entire thought process.... have a nice day.

Zina [86]3 years ago

3 0

D - you write email for others to read. Composing a well-written email makes it easier on the recipient, showing your consideration for them.

You might be interested in

Bob's Custom Millwork is a business that provides custom cabinetry and furniture for both businesses and individual consumers. B

raketka [301]

Answer:

The correct answer to the following question is that the marketing strategy used by Bob's custom millwork is pull strategy.

Explanation:

A pull marketing strategy ( also know as pull promotional strategy ) can be defined as that strategy where a company tries to increase the demand of its products and services and and pull (draw) the consumers towards their products. The main objective of this strategy is to make people or consumer want or seek for your particular product. This strategy can be used independently ( on its own ) or this can be used with push marketing strategy. From the given case of Bob's custom millwork it is quite clear that pull marketing strategy is being used here.

5 0

2 years ago

Risk can be thought of as the possibility of incurring??

tia_tia [17]

Answer:

Risk can be thought of as the possibility of incurring a loss.

Explanation:

Loss.

4 0

2 years ago

Southwest Airlines Professional Communications Certification

grandymaker [24]

Answer:

Ethnicity

Explanation:

Diversity has two dimensions: primary and secondary. The primary dimension refers to those characteristics which are mainly physical or physiological - cannot be changed.

The secondary dimension refers to our gained characteristics.

Primary dimension - age, gender, ethnicity, sexual orientation, physical handicap...

Secondary dimension - education, marital status, religion, monthly income...

4 0

3 years ago

When a buyer has a right to inspect the goods, the right usually must be exercised:______.

aev [14]

When a buyer has a right to inspect the goods, the right usually must be exercised: Before accepting the goods

What are the rights of the buyers?

Rights of the Buyer:

1). Right to have delivery of goods:

2). Right to Reject:

3). Right to Cancel:

4). Right to claim damages:

5). Right to Examine:

6). Right to sue for performance:

7). Right to take insurance:

8). Right to sue for recovery of price:

<h3>What prerequisites exist for the sale of goods?</h3>

Delivery of the goods and payment of the price are concurrent conditions, meaning that unless otherwise specified, the seller must be prepared and willing to transfer ownership of the goods to the buyer in exchange for payment of the price, and the buyer must be prepared and willing to pay the price in exchange for ownership.

Learn more about sales of goods:

brainly.com/question/24561653

#SPJ4

5 0

2 years ago

A rectangular storage container with an open top is to have a volume of 10 m^3. The length of its base is twice the width. Mater

DiKsa [7]

Answer:

The dimension that minimizes the container is width = 1; base = 2 and height = 5

The minimum cost is $36

Explanation:

Let the width be x

So:

$Width = x$

$Base = 2 * Width$

$Base = 2 * x$

$Base = 2x$

$Height = h$

Volume of the box is:

$Volume = 10m^3$ ---- Given

Volume is calculated as:

$Volume = Base * Width * Height$

$Volume = 2x * x * h$

$Volume = 2x^2h$

Substitute 10 for Volume

$10 = 2x^2h$

Make h the subject

$h = \frac{10}{2x^2}$

$h = \frac{5}{x^2}$

Next, we calculate area of the sides.

$Area = Base + Sides$

Because it has an open top, the area is:

$Base\ Area = Base * Width$

$Sides\ Area = 2[(Width * Height) + (Base * Height)]$

$Base\ Area = 2x * x$

$Base\ Area = 2x^2$

$Sides\ Area = 2[(Width * Height) + (Base * Height)]$

$Side\ Area = 2[(x * h) + (2x * h)]$

$Side\ Area = 2[(xh) + (2xh)]$

$Side\ Area = 2[3xh]$

$Side\ Area = 6xh$

The base area costs $6 per m²

So, the cost of 2x² would be:

$Cost = 6 * 2x^2$

$Cost = 12x^2$

The side cost area costs $0.8 per m²

So, 6xh would cost

$Cost = 0.8 * 6xh$

$Cost = 4.8xh$

Total Cost (C) is:

$C = 12x^2 + 4.8xh$

Recall that $h = \frac{5}{x^2}$

So:

$C = 12x^2 + 4.8x *\frac{5}{x^2}$

$C = 12x^2 + 4.8 *\frac{5}{x}$

$C = 12x^2 + \frac{4.8 *5}{x}$

$C = 12x^2 + \frac{24}{x}$

Take derivative of C

$C^{-1} = 24x - \frac{24}{x^2}$

Take LCM

$C^{-1} = \frac{24x^3 - 24}{x^2}$

Equate $C^{-1}$ to 0

$0 = \frac{24x^3 - 24}{x^2}$

Cross multiply

$24x^3 - 24 = 0 * x^2$

$24x^3 - 24 = 0$

Add 24 to both sides

$24x^3 = 24$

Divide through by 24

$x^3 = 1$

Take cube roots of both sides

$x = 1$

Recall that

$Width = x$

$Base = 2x$

$Height = h$ and $h = \frac{5}{x^2}$

Solve for these dimensions:

$Width = 1$

$Base = 2 * 1$

$Base = 2$

$h = \frac{5}{1^2}$

$h = \frac{5}{1}$

$h = 5$

i.e.

$Height = 5$

Hence, the dimension that minimizes the container is width = 1; base = 2 and height = 5

Recall that

$C = 12x^2 + \frac{24}{x}$

Substitute 1 for x

$C = 12(1^2) + \frac{24}{1}$

$C = 12 + 24$

$C = 36$

The minimum cost is $36

8 0

3 years ago