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lorasvet [3.4K]
3 years ago
9

is changing every day by negative 7 over 18 degrees Fahrenheit. What will be the change in the temperature after 3 days?

Mathematics
1 answer:
Anvisha [2.4K]3 years ago
5 0

Answer:

-7/6 degrees

Step-by-step explanation:

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HELPS! TYS IF U DOESSSSS<br> I WILL GIVE BRAINILEST!!!!!!!!!
VikaD [51]

Answer:

C. HI my other account:P

Step-by-step explanation:

3 0
3 years ago
Why is the answer for #6 A?
alexandr1967 [171]
Remember that f(a) is the same thing as y just about. So the y value is -2. That's the flat part of the graph about. 

You need an x value that is along the flat part of the graph. 

The flat part goes from x = - 1 to x = 0

You need a value between 0 and - 1. The only value there that does that is B. 
I don't know why the answer was given to you as A. It is not correct. Sometimes questions are like that. There's just an error in them. Appeal it with your teacher.

B <<<<<< answer.
6 0
3 years ago
Of the hundred and 25 invited to a wedding, 104 attended the wedding. What percent of the invited guests attended the wedding??
Lyrx [107]
104/125=.832 .832*100=83.2% :)
5 0
4 years ago
In a game, 3 people are chosen in the first round. Each of those people chooses 3 people in the second round and so on. How many
tatiyna

Answer:

729 people chosen

Step-by-step explanation:

4 calculations in head when 3^2 = 9

3 calculations in head when 3^3 = 27

2 calculations in head when 3^4 = 81

1 calculations in head when 3^5 = 243

Answer found 3^6 = 729.

3  = 1st       = 3^1

9  = 2nd    = 3^2         3(3)

27  = 3rd   = 3^3         9(3)

81  = 4th    = 3^4        27(3)

243 = 5th  = 3^5       81(3)

729 = 6th = 3^6        243(3)

4 0
3 years ago
You survey 284 students about whether they use a laptop or tablet. One hundred
Murljashka [212]

In a <em>two-way frequency table</em>, the marginal frequencies is the 'total' entry for the row and the 'total' entry for the column

The result of the data organized in a <u>two way table</u> with the <u>marginal frequency</u> included is as follows;

\begin{array}{|l|c|c|c|}\mathbf{\underline{Device \ Student \ Use}}&\mathbf{\underline{Laptop}}&\mathbf{\underline{Do\  not \ use \ laptop}}&\mathbf{\underline{Total}}\\&&&\\\mathbf{Tablet}&49 &75&\underline{124}\\&&&\\\mathbf{Do\  not \ use \  tablet}&63&97&\underline{160}\\&&&\\\mathbf{Total}&\underline{112}&\underline{172}&284\\&&&\end{array}

The reason the above table is correct is as follows:

The known parameters are;

Number of students in the survey, <em>U</em> = 284 students

The number of students that use a laptop, <em>n(L) </em>= 112

The number of students that also use a tablet, <em>T ∩ L</em> = 49

The number of students that do not use a laptop or a tablet, n(T \cup L)^c  = 97

Required:

To organize the result of the survey in a two-way table

Solution:

U = n(T \cup L)^c + n(T ∪ L)

Therefore;

n(T ∪ L) = U - n(T \cup L)^c

n(T ∪ L) = 284 - 97 = 187

n(T ∪ L) = 187

The number of students that use only a laptop = n(L) - n(T ∩  L) = 112 - 49 = 63

The number of students that use only a laptop <em>[n(L) - n(T ∩  L)] </em>= 63

n(T ∪ L) = n(T) + n(L) - n(T ∩ L)

n(T) = n(T ∪ L) - [n(L) - n(T ∩ L)]

n(T) = 187 - 63 = 124

The number of students that use only tablets = n(T) - n(T ∩  L) = 124 - 49 = 75

The number of students that use only tablets, [n(T) - n(T ∩  L)] = 75

 

The results are organized in the attached two way table and the marginal frequencies are the <u>numbers underlined</u> in the totals column

\begin{array}{|l|c|c|c|}\mathbf{\underline{Device \ Student \ Use}}&\mathbf{\underline{Laptop}}&\mathbf{\underline{Do\  not \ use \ laptop}}&\mathbf{\underline{Total}}\\&&&\\\mathbf{Tablet}&49 &75&\underline{124}\\&&&\\\mathbf{Do\  not \ use \  tablet}&63&97&\underline{160}\\&&&\\\mathbf{Total}&\underline{112}&\underline{172}&284\\&&&\end{array}

Learn more about marginal frequencies here:

brainly.com/question/16401512

7 0
3 years ago
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