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Stella [2.4K]
3 years ago
15

Construct a stem-and-leaf display for the following data. (Enter numbers from smallest to largest separated by spaces. Enter NON

E for stems with no values.) 11.5 10.0 10.8 7.7 8.7 10.5 10.4 9.3 8.1 7.9 7.9 8.8 6.7 8.8 Leaf Unit
Mathematics
1 answer:
alina1380 [7]3 years ago
7 0

Answer:

<u>Stem</u>   <u>Leaf</u>

6          7

7          7, 9, 9

8          1, 7, 8, 8

9          3

10         0, 4, 5, 8

11          5

KEY: 6 | 7 = 6.7

Step-by-step explanation:

Hey, there!

So a stem-and-leaf plot is a neat way to represent data. The stem in this case is the number before the decimal point, whereas the leaf is the number after the decimal point. A stem can have one leaf, multiple leaves or no leaves at all - depending on the values present in the data set.

Hope that answers your problem. Have a great day! :)

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Find the inverse of f(x)=2x-5​
Veseljchak [2.6K]

Answer:

y = \frac{1}{2}x+\frac{5}{2}

Step-by-step explanation:

Use the x-swap-y method to find the inverse function:

y=2x-5\\x\leftrightarrow y\\x = 2y -5\,\,\,\mbox{solve for y:}\\2y= x+5\\y = \frac{1}{2}x+\frac{5}{2}

7 0
3 years ago
What is special about a radioactive cat?
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I could go through and answer it all and give you the answer but i think this will be better. Scientific Notation is just a way to sum up a long number so you don't have to write out a bunch of zeros. Without talking about "significant figures" you just put a decimal point after the first actual number, add a "x 10" then count the zeros and write the number as a superscript to the 10. any number like this 0.000.... (<em>smaller than 1</em>) has a negative superscript. any number like 10000... (<em>larger than 1</em>) has a positive superscript.

Example:
6,200,000 = 6.2 x 10^6
&
0.0000062 = 6.2 x 10^-6

Here are some general rules now that you know what you are trying to do:

1. Scientific Notation ONLY ever has ONE number in front of the decimal, like this: 6.02 x 10^23.
NOT LIKE THIS: 60.2 x10^23 or 61.2 x 10^23
and NEVER a zero like this: 0.70 x 10^23.

2. it is ONLY ever a multiplication symbol, 6.02 "x" 10^23, NEVER divide, + or -.

3. for the examples on this paper, do NOT include zero's on the end like this 7.20 x 10^23. Only the actual numbers, and, <em>zeros that are</em> <em>between numbers</em> like this 6.0201 x 10^23. The zero's on the end get summed up and are noted in the ^23 part. (<em>This part is called a superscript, in case you didn't know that</em>)

4. In the last section they are just showing you some incorrect stuff to trick you up. Just put the decimal in the correct place and adjust the ^23 superscript bit.


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