All categories

3 years ago

Ifinity stones what are they

Mathematics

1 answer:

WINSTONCH [101]3 years ago

7 0

Answer:

infinity stones are from the mcu franchise (marvel universe) and they are gems that represent different aspects of existence. There are 6 of them and they represent the Mind, Power, Reality, Soul, Space, and Time. These gems posses a lot of power (a lot is an understatement) and in the wrong hands, they are deadly to the existence of humans. I won't go into the details of infinity war/endgame since that is technically spoiling.

Step-by-step explanation:

You might be interested in

What is the solution to this system of equations?

IRISSAK [1]

Hola cómo estás cómo te fue te conozco

8 0

3 years ago

Lenders use the three Cs to establish a person's creditworthiness. Which of these statements defines "character"?

blondinia [14]

The correct answer is C.) A borrowers reliability and willingness to repay the loan.

Characters deal with the honesty of the person asking for a credit. It is based on previous history and the knowledge about the person, its not just his/hers papers and money.

6 0

3 years ago

A point lies in quadrant ii. after a rotation of negative 90°, the point will lie in quadrant _____.

Leokris [45]

It would be in quadrant 3

8 0

3 years ago

DochEvi [55]

Answer:

12pi cm

Step-by-step explanation:

The Perimeter of the full shape is the sum of the lengths of the edges of the parts. For convenience in referencing them, we'll call the large curve " $curve_{big}$ " and the three smaller curves " $curve_1$ " " $curve_2$ " " $curve_3$ " in order from left to right.

Thus, the Perimeter of the full shape can be written as an equation:

$P_{overall} = Length(curve_{big})+Length(curve_1)+Length(curve_2)+Length(curve_3)$ Since all of those edge lengths are curves, and the question states that all of the curves are made from parts of circles, then we need to know how to find the length of the edge of a circle.

<u>Parts of a circle</u>

Since values in the diagram are diameters, use the formula for the Perimeter of a circle $P=\pi d$ (where d is the diameter).

Let's call the diameters of each of our curves " $d_{big}$ " " $d_1$ " " $d_2$ " " $d_3$ ", with the subscripts denoting which curve we're referring to.

Note that for each curve, the curve only represents half of a circle. So, to find the length of each curve, we'll need half of the full perimeter of each circle.

So for instance: $Length(curve_{big})=\frac{1}{2} \pi d_{big}$

Substituting back into the main equation above:

$P_{overall} = Length(curve_{big})+Length(curve_1)+Length(curve_2)+Length(curve_3)$ $P_{overall}=\frac{1}{2} \pi d_{big} + \frac{1}{2} \pi d_{1} + \frac{1}{2} \pi d_{2} + \frac{1}{2} \pi d_{3}$

Note that all terms have common factors of "one-half" and "pi" in them. These can be factored out:

$P_{overall}=\frac{1}{2} \pi (d_{big} + d_{1} + d_{2} +d_{3})$

The diameter for the large Curve, is the sum of the three small diameters, so $d_{big}=12cm$ , and $d_{1}=d_{2}=d_{3}=4cm$

Substituting and simplifying (in terms of pi):

$P_{overall}=\frac{1}{2} \pi ( (12cm) + (4cm) + (4cm) + (4cm) )\\P_{overall}=\frac{1}{2} \pi ( 24cm)\\P_{overall}=12 \pi cm$

<u>Additional Understanding</u>

Interesting for this problem, since the diameters of the 3 small curves formed the diameter of the large curve $d_{1} + d_{2} + d_{3} =d_{big}$ , one could make a different substitution into one of our formulas above:

$P_{overall}=\frac{1}{2} \pi (d_{big} + d_{1} + d_{2} +d_{3})$

$P_{overall}=\frac{1}{2} \pi (d_{big} + (d_{big}))$

$P_{overall}=\frac{1}{2} \pi (2d_{big})$

$P_{overall}=\pi d_{big}$

Notice that $\pi d_{big}$ is just the full perimeter of a circle with the big diameter.

So, if one imagined starting with a full circle with the big diameter, even though the bottom half of the circle was turned into a bunch of smaller half circles, since they were in a line along the diameter of the large circle, the full perimeter of the new shape didn't change.

The number of smaller circles doesn't need to be 3 either... as long as it goes the full distance across, right along the diameter.

7 0

2 years ago

You may need to use the appropriate technology to answer this question. In a completely randomized design, 11 experimental units

Sliva [168]

Answer:

Step-by-step explanation:

Hello!

You have the information of an analysis of variance of 1 factor with 3 treatments.

Treatment 1 has 11 experimental units.

Treatment 2 has 14 experimental units.

Treatment 3 has 20 experimental units.

The whole experiment has a total sze of n= 11+14+20= 45 experimental units.

Unfortunatelly only with the sample size you cannot calculate all values of the ANOVA table, you need at least the information of either two Sum of Squares (SS) or one Sum of Squares and one Means Square (MS).

Tha first attachments shows how to construct the table by hand.

I'll use as example the following data:

SSTr= 1200

SSTotal= 1800

The Total SS is obtained by adding the SS of Treatmets + SS of error, so the SSerror is:

SSerror= SSTotal - SSTr= 1800 - 1200= 600

To calculate each Mean Square you have to divide the SS by the Degrees of Freedom, so next step is to calculate the Degrees of Freedom:

DFTr= k-1

Where k represents the number of Treatmets of the experiment.

DFTr= 3-1= 2

DFerror= n-k

DFerror= 45-3= 42

DFTotal= n-1= 45-1= 44

Now you can calculate the MS

MSTr= SSTr/DFTr= 1200/2= 600

MSerror= SSerror/DFerror= 600/42= 14,2857≅ 14.29

And the next step is to calculate the value of the test:

F= MSTr/MSerror= 600/14.29= 41,99

Finally the p-value.

The hypothesis test of ANOVA is one-tailed to the right under the Stedecors-F distribution with degrees of fredom (DFTr;DFerror)

$F_{DFTr;DFerror}= F_{2;42}$

The P-value is

P( $F_{2;42}$ ≥41.99)= 1 - P( $F_{2;42}$ <41.99)= 1 - 0.9999= 0,0001‬

I hope it helps!

7 0

4 years ago