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Dmitry [639]
3 years ago
8

Many Web browsers allow users to open anonymous windows. During a browsing session in an anonymous window, the browser does not

record a browsing history or a list of downloaded files. When the anonymous window is exited, cookies created during the session are deleted. Which of the following statements about browsing sessions in an anonymous window is true?
A. The activities of a user browsing in an anonymous window will not be visible to people who monitor the user's network, such as the system administrator.
B. Items placed in a Web store's shopping cart for future purchase during the anonymous browsing session will not be saved on the user's computer.
C. A user will not be able to log in to e-mail or social media accounts during the anonymous browsing session.
D. A user browsing in an anonymous window will be protected from viruses launched from any Web sites visited or files downloaded.
Computers and Technology
1 answer:
LiRa [457]3 years ago
7 0

Answer:

Items placed in a Web store's shopping cart for future purchase during the anonymous browsing session will not be saved on the user's computer

Explanation:

Browsing ananymously implemented as In-private browsing by some web browsers allows you to browse without leaving histories and cookies, however your activities can still be monitored by an admin and you are not protected from malware because of in-private browsing.  Because browsing histories are not saved, any data from a web store such as future purchase intention will also not be saved

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what will be the Trade discount and Invoice Amount if the List Price is $400.00 and the Trade Discount Rate is 85%
V125BC [204]

Answer:

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3 years ago
The purchase and subsequent sale of a securities position in a customer account solely to generate commissions is____________.
Citrus2011 [14]

Answer:

Churning

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3 years ago
Chegg Suppose the heap is a full tree, size 2^n-1. what is the minimum number of steps to change a min heap to a max heap. Show
adoni [48]

Answer:

Explanation:

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To build a heap, the following algorithm is implemented for any input array.

BUILD-HEAP(A)

   heapsize := size(A)

   for i := floor(heapsize/2) downto 1

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Convert the given array of elements into an almost complete binary tree.

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Start checking from a non-leaf node with the highest index (bottom to top and right to left).

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3 years ago
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