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2 years ago

Which requirement is an appropriate reason for a business to use information technology (IT) tools

Engineering

1 answer:

uysha [10]2 years ago

4 0

Answer:

hmmm

Explanation:

With more innovation in technology, new businesses are created. With more business, technology comes to the rescue by making things easier. The two exist in something of a symbiotic relationship that ensures they will always coexist.

Business has been around since prehistoric times. It may have begun with nothing more than barter trade, if the history books are to be believed, but it has since morphed into something far more complex, and none of that would have been possible without technology. The major industries of the world would collapse, if the existence and use of information technology were to be snatched suddenly from businesses. That's because most business transactions and operations cannot be conducted in the 21st century without technology.

Technology Is Necessary in Business

Over the years, technology has caused an explosion in commerce and trade. Because of technology, many traditional business models and concepts were revolutionized. Technology gave us the opportunity to see things from a new perspective, and to approach what we were already doing from a new perspective. Technology also gave us greater efficiency for conducting business.

Some of the areas in which technology is crucial to business include point of sales systems, the use of ICT in management, accounting systems, and other complex aspects of every day business activities. Even something as simple as the calculator, which was revolutionary in its time, came about because of technology. It is tough to imagine going back to performing tasks manually. It would take us back about 100 or so years.

Technology as a Source of Support and Security

Technology enables us to automate numerous processes, which thereby increases our productivity. This is possible because it enables us to use fewer resources, thereby enabling us to improve on quality at a low cost and to improve the speed with which we can deliver to customers. In the process, it has become possible to serve even more clients.

Technology also makes it easy to store more information while maintaining the integrity of that information. We are better able to store sensitive and confidential information in a way that makes it less vulnerable to a data breach. The information can be retrieved instantly when needed, and it can be analyzed not only to study past trends but also to forecast the future. In turn, this can help with the decision-making process.

Technology as a Link to the World

Communication is a part of business. So, transportation and processes make business a web of complicated processes that interplay with each other. With technology, it has been possible to globalize business operations. Now, just about anyone can do business practically anywhere, from any room in their house..

Technology has made it possible for businesses to have a wider reach in the world. The best example of this is the internet and the World Wide Web. The internet is now a crucial part of any businesses’ marketing campaign, as it enables the business to attract customers world wide.

Technology, when well-integrated with business, has made life itself worth living. It would be foolish to deny, however, that there are also threats to business brought about by technology. These include malicious activities by activities and organizations, such as hacking. Because of this, it is important for businesses to exercise responsibility when using technology to conduct business. With the good that technology brings, there is some bad that must also be dealt with. All the same, it is something that's worth all of the baggage, and we must acknowledge and responsibly utilize it to make our businesses better.

How Does Information Technology Affect Business?

The Industrial Revolution changed things in the business world, making a lot of processes more efficient and increasing productivity a hundred-fold. However, the business world remained somewhat stagnant for a century after. With the technological revolution, and the use of technology in business, however, things changed even more disruptively than during the Industrial Revolution and it would be safe to say that things will never be the same again. The rate at which technology is evolving and adapting is exponential to the point where all businesses are being swept by the wave, whether they are ready for it or not. It might not seem like we’ve made that much progress, but even just 5 years ago, social media did not have any consumerism, mobile phones weren’t used for business, cloud-based solutions did not exist, the App Generation was not born yet, and omni-channel marketing was taking its baby steps.

Technology has just about changed every aspect of business in a big way and this has never happened this fast before in history. To be more specific, here are a few ways in which information technology has affected business:

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An annealed copper strip of 228 mm wide and 25 mm thick being rolled to a thickness of 20 mm, in one pass. The roll radius is 30

sdas [7]

Answer:

The roll force is 1.59 MN

The power required in this operation is 644.96 kW

Explanation:

Given;

width of the annealed copper, w = 228 m

thickness of the copper, h₀ = 25 mm

final thickness, hf = 20 mm

roll radius, R = 300 mm

The roll force is given by;

$F = LwY_{avg}$

where;

w is the width of the annealed copper

$Y_{avg}$ is average true stress of the strip in the roll gap

L is length of arc in contact, and for frictionless situation it is given as;

$L = \sqrt{R(h_o-h_f)} \\\\L = \sqrt{300(25-20)}\\\\L = 38.73 \ mm$

Now, determine the average true stress, $Y_{avg}$ , for the annealed copper;

The absolute value of the true strain, ε = ln(25/20)

ε = 0.223

from true stress vs true strain graph; at true strain of 0.223, the true stress is 280 MPa.

Then, the average true stress = ¹/₂(280 MPa.) = 180 MPa

Finally determine the roll force;

$F = LwY_{avg}$

$F = (\frac{38.73 }{1000})(\frac{228}{1000})*180 \ MPa\\\\F = 1.59 \ MN$

The power required in this operation is given by;

$P = \frac{2\pi FLN}{60}\\\\P = \frac{2\pi (1.59*10^6)(0.03873)(100)}{60}\\\\P = 644955.2 \ W\\\\P = 644.96 \ kW$

5 0

2 years ago

Identify the four engineering economy symbols and their values from the following problem statement. Use a question mark with th

Vilka [71]

Answer:

The company will have $311,424 in its investment set-aside account.

Explanation:

To determine the amount of money that the company will have after 7 years with an interest rate of 11% per year, we must calculate the price to start with an increase of 11%, and then repeat the operation until reaching seven years:

Year 0: 150,000

Year 1: 150,000 x 1.11 = 166,500

Year 2: 166,000 x 1.11 = 184,815

Year 3: 184,815 x 1.11 = 205,144.65

Year 4: 205,144.65 x 1.11 = 227,710.56

Year 5: 227,710.56 x 1.11 = 252,758.72

Year 6: 252,758.72 x 1.11 = 280,562.18

Year 7: 280,562.18 x 1.11 = 311,424

3 0

2 years ago

An electric field is expressed in rectangular coordinates by E = 6x2ax + 6y ay +4az V/m.Find:a) VMN if point M and N are specifi

Fittoniya [83]

Answer:

a.) -147V

b.) -120V

c.) 51V

Explanation:

a.) Equation for potential difference is the integral of the electrical field from a to b for the voltage V_ba = V(b)-V(a).

b.) The problem becomes easier to solve if you draw out the circuit. Since potential at Q is 0, then Q is at ground. So voltage across V_MQ is the same as potential at V_M.

c.) Same process as part b. Draw out the circuit and you'll see that the potential a point V_N is the same as the voltage across V_NP added with the 2V from the other box.

Honestly, these things take practice to get used to. It's really hard to explain this.

3 0

2 years ago

referring to either the CMS file or code book index, what is the cross reference for reduction of a dislocation?

Oksi-84 [34.3K]

Answer:

reposition

Explanation:

if you go to your icd 10 pcs index located on page 1 then look up reduction the subterm is of a dislocation which leads you to the answer reposition

4 0

2 years ago

Q3: Summation Write a recursive implementation of summation, which takes a positive integer n and a function term. It applies te

harina [27]

Answer:

Here is the recursive function summation:

def summation(n, term):

if n == 1:

return term(n)

else:

return term(n) + summation(n - 1, term)

Explanation:

The function summation() has two arguments where n is a positive integer and term is a function term. term has the lambda function which is a small function having an argument and an expression e.g lambda b: b+20

So the summation() function is a recursive function which returns sum of the first n terms in the sequence defined by term ( a lambda function).

If you want to check if this function works, you can call this function by passing values to it like given in the question.

summation(5, lambda x: 2**x)

Here the value of n is 5 and the term is a lambda function x: 2**x

If you want to see the results of this function on output screen then use:

print(summation(5, lambda x: 2**x))

The print() function will print the results on screen.

This returns the sum of first 5 terms in sequence defined in the function x: 2**x

In recursive methods there are two cases: base case and recursive case. Base case is the stopping case which means that the recursion will stop when the base case/ base condition evaluates to true. The recursive case is when the function keeps calling itself so the recursive function keepsexecuting until the base case becomes true.

Here the base case is if n == 1: So the recursive function calling itself until the value of n becomes 1.

Recursive case is:

return term(n) + summation(n - 1, term)

For the above example with n= 5 and term = x:2**x the recursions starts from n and adds all the terms of the series one by one and the value of n keeps decrementing by 1 at every recursive call.

When the value of n is equal to 1 the base case gets true and the recursion ends and the result of the sum is displayed in output.

This is how the summation() function works for the above function call:

2^1 + 2^2 + 2^3 + 2^4 + 2^5

n is 5 So this term function is called recursively 5 times and at every recursive call its value decreases by 1. Here the term function is used to compute 2 raise to power n. So in first recursive call the 2 raise to the power 5 is computed, then 5 is decremented and then in second recursive call to summation(), 2 raise to the power 4 is calculated, in third recursive call to summation(), 2 raise to the power 3 is calculated, in fourth recursive call to summation(), 2 raise to the power 2 is calculated, in fifth recursive call to summation(), 2 raise to the power 1 is calculated, then the base condition is reached as n==1. So the recursion stops and the sum of the above computed power function results is returned which is 62.

2^1 + 2^2 + 2^3 + 2^4 + 2^5 = 62

The screen shot of recursive function along with the output of explained examples is attached.

6 0

2 years ago