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Rainbow [258]
3 years ago
8

If rectangle ABCD was reflected over the y-axis, reflected over the x-axis, and rotated 180°, where would point A' lie?

Mathematics
2 answers:
rosijanka [135]3 years ago
8 0

Hello :)

We are given point A which is (-4,1)  

The first thing you want to do is reflect our given point A(-4,1) over the y-axis using the rule: (x,y) → (-x,y)

A(-4,1) → A'(4,1)

Now, you want to reflect our new point A'(4,1) over the x-axis using the rule:(x,y) → (x,-y)

A'(4,1) → A'(4,-1)

Lastly, you want to rotate the point A'(4,-1) 180° using the rule: (x, y) → (−x−y)

A'(4,-1) → A'(-4,1)

Natali [406]3 years ago
7 0
I would just draw the image flipped. However if you had 
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Answer:

3 treatment conditions were compared in the study.

14 individuals participated in the study.

Step-by-step explanation:

Consider the provided information.

Part (A) How many treatment conditions were compared in the study?

There are two sets of degrees of freedom; one for the numerator and one for the denominator.

F ratio is defined as: df=(df_{\text{Between treatment}}, df_{error})

The formula for between treatment is: df_{\text{Between treatment}}=k-1

Substitute df_{\text{Between treatment}}=2 in above formula.

2=k-1

k=3

Therefore, 3 treatment conditions were compared in the study.

Part (B) How many individuals participated in the study?

The error degree of freedom is df_{error}=(k-1)(n-1)

Substitute df_{error}=26 and k=3 in above formula.

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Tina, Sijil, Kia, vinayash Alisha and shifa are playing game by forming two teams. Three players in each team how many different
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Answer:

20

Step-by-step explanation:

GIVEN: Tina, Sijil, Kia, vinayash Alisha and shifa are playing game by forming two teams Three players in each team.

TO FIND: how many different ways can they be put into two teams of three players.

SOLUTION:

Total number of players =6

total teams to be formed =2

total players in one team =3

we have to number of ways of selecting 3 players for one team, rest 3 will go in other team.

Total number of ways of selecting 3 players =^6C_3

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Hence total number of different ways in which they can be put into two different teams is 6

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