Answer:
click on Design tab → select associated shape → adjust color
Explanation:
I think it is that but i'm not positive. I will know in a little bit since I am taking the test right now.
Answer: E. Never
geometric average return can NEVER exceed the arithmetic average return for a given set of returns
Explanation:
The arithmetic average return is always higher than the other average return measure called the geometric average return. The arithmetic return ignores the compounding effect and order of returns and it is misleading when the investment returns are volatile.
Arithmetic returns are the everyday calculation of the average. You take the series of returns (in this case, annual figures), add them up, and then divide the total by the number of returns in the series. Geometric returns (also called compound returns) involve slightly more complicated maths.
The two places you can control tab settings are the ruler and in the dialog box.
<h3>What are setting tabs?</h3>
The Ctrl + Tab is one that is often referred to as Control Tab and C-tab or the Ctrl+Tab.
It is known to be a keyboard shortcut that is said to be most often used to chose between open tabs in a browser.
Note that the settings Tabs are said to be a kind of paragraph-formatting tool that is often used to align text.
Hence, The two places you can control tab settings are the ruler and in the dialog box.
Learn more about control tab settings from
brainly.com/question/11509892
#SPJ1
See full question below
Where can’t you control tab settings? Check all the apply
On a ruler
In a dialog box
In the mini toolbar
In the paste special options
Answer:
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PLS HELP ??? LOL INEED HELP ITS TOO HARD
Answer: B) Vertical Partitioning
Explanation:
As, vertical partitioning is performed on Relation X, it is used for dividing the relation X vertically in columns and it involves creation of tables and columns. They also use some additional tables to store left out columns. We cannot partition the column without perform any modification of value of the column. It only relies on keeping the particular attributes of relation X.
