Which statement best explains the way that similar apps are used in different devices?

1 answer:

monitta2 years ago

6 0

The statement that best explains the way that similar applications are used in different devices is option b: Although the systems are different, the apps are still designed to work the same way.

An app is known to be a kind of a software that gives room for a person to be able to carry out some specific tasks.

Note that Applications for desktop or laptop computers are said to be called desktop applications and those apps that are used in mobile devices are known to be called mobile apps.

Hence, The statement that best explains the way that similar apps are used in different devices is option b: Although the systems are different, the apps are still designed to work the same way.

Learn more about Software applications from

brainly.com/question/22442533

#SPJ1

You might be interested in

What is one advantage and disadvantage of designing a support security that might be based on a centralized model, where all sen

defon

Co-Ordination Difficulty: ...
Waste of Resources: ...
Larger Interests of the Enterprise Neglected: ...
Emergency Decision not Possible: ...
Lack of Qualified Managers: ...
Certain Activities Decentralization not Possible:

8 0

2 years ago

Which member of the restaurant and food/beverage service career is mostly likely to plan menus and direct worker

kumpel [21]

What are the options for the question

5 0

3 years ago

Read 2 more answers

Convert the following hexadecimal numbers to decimal: (a) FF (b) F0A2 (c) 0F100 (d) 100

Hatshy [7]

Answer:

a) 255

b) 61602

Explanation:

You need to understand the decimal equivalent of hexadecimal numbers, <em>from 0 to 9 numbers are represented the same way, from 10 to 15 we use the alphabet, meaning 10 equals A in hexadecimal base, 11-B, 12-C, 13-D, 14-E, and 15-F.</em>

For your first exercise you'll enumerate the number's positions fromright to lef begining with 0:

a. F F

position 1 0

Now you'll multiply your hexadecimal number (using the decimal equivalent for your letters) for the base (16) elevated to the number of the position:

$F*16^{0}=15*1=15\\F*16^{1}=15*16=240$