lst = short_names.split()
print(sorted(lst,reverse = True))
Answer:
customers += newCustomer;
Explanation:
The operator += expands into + and assignment. The assignment is not overloaded so the required code is
customers += newCustomer;
This expands into
customers = customers + newCustomer;
The overloaded + operator is called for the right expression. This returns a `CustomerList`, which is then assigned through the = operator to `customers`.
By ignoring the opt-out check box that allows the extension to download a search toolbar, the error which has occurred here is that: d. Kate has installed a potentially unwanted program (PUP).
<h3>What is a software?</h3>
A software can be defined as a set of executable instructions that is typically used to instruct a computer system on how to perform a specific task (function) and proffer solutions to a particular problem.
<h3>What is a
potentially unwanted program (
PUP)?</h3>
A potentially unwanted program (PUP) can be defined as a piece of software that's bundled into download packages and may be unwanted by the end user because it offers no benefits or may pose high risk.
In this scenario, we can reasonably infer and logically deduce that the error which has occurred here is that Kate has installed a potentially unwanted program (PUP) because she ignored the opt-out check box which then allowed the extension to download a search toolbar.
Read more on potentially unwanted program here: brainly.com/question/25091456
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Complete Question:
Kate decides to download an extension to her favorite browser to quickly store links on her spreadsheet software. While downloading the software, she ignores the opt-out check box that allows the extension to download a search toolbar.
What has occurred here?
a. Kate has installed an injection.
b. Kate has installed a backdoor.
c. Kate has installed a Trojan.
d. Kate has installed a potentially unwanted program (PUP).
The data transmission speeds of token ring networks were 4Mbps and 16Mbps, implying that token frames were transmitted in the millions of times per second range.