Question

Which statement describes the translation of
y= -1/2(x-2)^2 from standard position?

Moved up and to the right.

Moved up and to the left.

Moved down and to the left.

Moved down and to the right.

Answer 1

Trigonometry: Angles
Standard Position

Angles can exist anywhere in the coordinate plane where two rays share a common vertex. If this vertex is at the origin of the plane and the initial side lies along the positive $x$-axis, then the angle is said to be in standard position.

Answer 2

s which statement would it be?

Answer 3

if tell you if y=-1 which quadrant it in . 1st 2nd 3ed or 4th ???????

Answer 4

3rd and 4th. it's a straight line

Answer 5

ok good.

Answer 6

look at the equation carefully and see!! \[y=-\frac{ 1 }{ 2(x-2)^{2} }\]

Answer 7

(X-2)^2 =???

Answer 8

x^2 -4x+4 right!!

Answer 9

so -1 tells us its in 3rd or 4th so we know that!!

what can we do now!!

Answer 10

idk

Answer 11

2(x^2 -4x+4)=2x^2-8x+8 right

Answer 12

this is quadratic equation right!

Answer 13

tell me if you dont undertand me plz

Answer 14

yes it is

Answer 15

find it roots and you would know.

Answer 16

find the roots of which equation?

Answer 17

2x^2-8x+8

Answer 18

1, 1/2, 2, 4, 8

Answer 19

hello?

Answer 20

root is 2

Answer 21

o

Answer 22

do you have the book answer??

Answer 23

no

Answer 24

what you have written and what you have in the image are two different equations !!

Answer 25

well this was the actual question. my bad!!!

Answer 26

the attachment

Answer 27

Regardless what i showed you should make you answer the question.

Answer 28

the 1st one

Answer 29

?? "the 1st one"

Answer 30

the 1st choices out of the 4 i provided

Answer 31

Moved up and to the right.

Answer 32

ok do the following . get a graphic calculator or software and plug in you equation.see for you self as am seing know, its not 1st choices. i hope am wrong so i learn something new here. i really do!!

Answer 33

plug in the equation from the question, or 2x^2-8x+8?

Answer 34

plug this y=-1/2 (x-2)^2 -(2)

Answer 35

so how can it be Moved up and to the right

Answer 36

ok, well fine, i'm wrong...

Answer 37

am not here help . i hope i did that.

Answer 38

hope u did what?

Answer 39

sorry
i mean am here to help . i hope i did that

Answer 40

so it can be moved down then to the right?

Answer 41

thats what i think.

Answer 42

where did you get this Q from??