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pogonyaev
3 years ago
12

The perimeter of each face of a Rubik's cube is 22.2 centimeters.What is the length of an edge of a Rubik's cube? This is dividi

ng decimals
Mathematics
2 answers:
madam [21]3 years ago
7 0

Answer:

The length of an edge of a Rubik's cube is 5.55 cm .

Step-by-step explanation:

As given

The perimeter of each face of a Rubik's cube is 22.2 centimeters.

As in the cube all the sides are of equal length .

Perimeter represented the sum of all sides.

As each face of the cube is consist of 4 sides .

Thus

length\ of\ an\ edge\ of\ a\ Rubik's\ cube = \frac{Perimeter\ of\ each\ face}{Total\ number\ of\ edges\ in\ each\ face}

Putting the value in the above

length\ of\ an\ edge\ of\ a\ Rubik's\ cube = \frac{22.2}{4}

                                                                            = 5.55 cm

Therefore the length of an edge of a Rubik's cube is 5.55 cm .

jek_recluse [69]3 years ago
4 0
Divide 22.2 by 4 since the perimeter is the outside and there are 4 edges 
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Answer:

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Step-by-step explanation:

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A requirement for a frequency distribution is for the classes to be mutually exclusive and exhaustive. That is, each individual, object, or measurement in the data set must belong to <em>one and only one</em> class.

Then, we can conclude that each individual, object, or measurement must appear in at least one (in fact, only in one) category or class.

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Drag each tile to the correct box.
Natasha_Volkova [10]

Answer:

1) Function h

interval [3, 5]

rate of change 6

2) Function f

interval [3, 6]

rate of change 8.33

3) Function g

interval [2, 3]

rate of change 9.6

Step-by-step explanation:

we know that

To find the average rate of change, we divide the change in the output value by the change in the input value

the average rate of change is equal to

\frac{f(b)-f(a)}{b-a}

step 1

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Looking at the third picture (table)

f(a)=h(3)=4  

f(b)=h(5)=16

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b=5

Substitute

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step 2

Find the average rate of change of function f(x) over interval [3,6]

Looking at the graph

f(a)=f(3)=10  

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Substitute

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step 3

Find the average rate of change of function g(x) over interval [2,3]

we have

g(x)=\frac{1}{5}(4)^x

f(a)=g(2)=\frac{1}{5}(4)^2=\frac{16}{5}  

f(b)=g(3)=\frac{1}{5}(4)^3=\frac{64}{5}

a=2

b=3

Substitute

\frac{\frac{64}{5}-\frac{16}{5}}{3-2}=9.6

therefore

In order from least to greatest according to their average rates of change over those intervals

1) Function h

interval [3, 5]

rate of change 6

2) Function f

interval [3, 6]

rate of change 8.33

3) Function g

interval [2, 3]

rate of change 9.6

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So, -34-3+39 is greater.

6 0
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