Cells B1, C1, and D1 contain the values Seat1Row1, Seat1Row2, and Seat1Row3. If cells B1, C1, and D1 were selected, and autofill
used to fill E1, F1, and G1, what would be the autofilled values?
2 answers:
Answer:
The autofilled values would be Seat1Row4, Seat1Row5, Seat1Row6
Step-by-step explanation:
Given
B1 = Seat1Row1
C1 = Seat1Row2
D1 = Seat1Row3
Required
Values of E1, F1, G1 if autofilled
Autofill in Microsoft Office Excel (Ms Excel).is used to automatically fill cells base on suggestion from previous cells.
The autofill feature of Ms Excel works data types such as numbers and alphanumeric among others.
But for autofill to work on alphanumeric in Ms Excel, only the numeric part will be altered.
In this case, the series of text in B1, C1 and D1 are Seat1Row1, Seat1Row2, Seat1Row3
"Seat1Row" will be regarded as string while 1,2,3 will be incremented and the resulting alphanumeric values will be saved in their respective cells.
Hence,
Cell E1 will be filled with Seat1Row4
F1 will be filled with Seat1Row5
G1 will be filled with Seat1Row6
See attachment
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Answer:
<em>Choose the first alternative</em>
Step-by-step explanation:
<u>Probabilities</u>
The requested probability can be computed as the ratio between the number of ways to choose two sophomores in alternate positions and the total number of possible choices
, i.e.
There are 6 sophomores and 14 freshmen to choose from each separate set. There are 20 students in total
We'll assume the positions of the selections are NOT significative, i.e. student A/student B is the same as student B/student A.
To choose 2 sophomores out of the 6 available, the first position has 6 elements to choose from, the second has now only 5
The total number of possible choices is
The probability is then
Choose the first alternative
Answer:
Step-by-step explanation:
The Given question is INCOMPLETE as the statements are not provided.
Now, let us try and solve the given expression here:
The given expression is:
Now, the BINOMIAL EXPANSION is the expansion which describes the algebraic expansion of powers of a binomial.
Here,
or, on simplification, the terms of the expansion are:
The above statement holds for each n > 0
Hence, the complete expansion for the given expression is given as above.