Answer:
Explanation:
Based on the information provided in this scenario it can be said that this is likely due to there being a cultural lag between having the Internet and using the technology to its full capacity. Cultural lag refers to the notion that culture takes time to catch up with technological innovations, mainly due to not everyone has access to the new technology. As years pass a specific technological advancement becomes more readily accessible to the wider public as is thus more widely adopted.
The question above has multiple answers:
<span>1.
</span>Sort the data in the field "name of the
tool" in ascending order alphabetically.
<span>2.
</span> Sort the
data in the field “number of tools” in ascending order.
<span>3.
</span>Sort the data in ascending order of cost per
tool.
<span>4.
</span>Sort the data in ascending order of total cost.
The answer is 3. Sort the data in ascending order of cost
per tool
You can always make your spreadsheet work a bit more organized
by sorting your data. In this case, what is required from the manufacturer of
the tools is to sort the data so that someone else is able to find out which
tool costs the most. Basically, the price of the tool which is the highest is
required to be known. Therefore, the manufacturer of the tools should Sort the
data in ascending order of cost per tool.
you can install a 64 bit operating system on a 32 bit machine.
hope this helps!
Answer:
No, it can't be verified with a pseudocode.
Explanation:
We can not verify this with a pseudocode because the largest integer that we can store in 32-bit integer goes by the formula 2^32 - 1 = 4, 294, 967,295 and this means that it has 32 ones. Or it may be 2^31 - 1 = 2, 147, 483,647 which is a two complement signed integer.
Despite the fact that it can not be verified by using pseudocode, we can do the Verification by writting programs Through some programming language or in plain English code.
In a 32-bit CPU, the largest integer that we can store is 2147483647 because we can store integer as 2^31 and - (2^31 + 1).
