Question

TuringTest, repetition!

Answer 1

repetition?

Answer 2

You know, practising something you have learned

Answer 3

?

Answer 4

Oh maybe thats not a word xd

Answer 5

revision

Answer 6

factor\[x^2y^4-x^4y^2\]

Answer 7

Ohhh, im thinking of the swedish word..

Answer 8

repetition is a word, just not the right one

Answer 9

Again??

Answer 10

GCF of x^2 and x^4 is x^2
GCF of y^2 and y^4 is y^2
x^2*y^2(x^2*y^4/x^2*y^2)-x^2*y^2(x^4*y^2/x^2*y^2)?

Answer 11

yes that should work :)

and yes, /again/ GT lol

continue Inopeki.

Answer 12

x^2*y^2(x^2*y^4/x^2*y^2)-x^2*y^2(x^4*y^2/x^2*y^2)=x^2*y^2(y^2-x^2)?
Damn thats a long line of numbers!

Answer 13

lol yeah, but you got the right answer :D
but I think there's one more thing you can do, look closely.

Answer 14

x^2*y^2(x^2*y^4/x^2*y^2)-x^2*y^2(x^4*y^2/x^2*y^2)=-x^4*y^4?

Answer 15

x^2*y^2(x^2*y^4/x^2*y^2)-x^2*y^2(x^4*y^2/x^2*y^2)=(-x^4)*y^4?

Answer 16

who who you got much closer with
x^2*y^2(y^2-x^2)
but is there something familiar here?

Answer 17

x^2*y^2(y-x)(y+x)?

Answer 18

yes :)
good job, tricky one!

Answer 19

Thanks :DDD

Answer 20

one step closer to quantum mechanics

Answer 21

:D baby steps are still steps, right?

Answer 22

true that :)
hey you're going plenty fast you've got time...
hmmm
do you know how to find the slope of a line give two points?

Answer 23

Yes, if i remember right.

Answer 24

ok
(1,4) (6,12)
what is the slope between the points?

Answer 25

Well
12+4
----- Doing alright?
6+1

Answer 26

- actually

Answer 27

gotta subtract, yes
the reason for this is important to understand you should think about it if you can

Answer 28

No wait

Answer 29

12-4
----- =8/5
6-1

Answer 30

right
rise over run
remember that rise and run are about changes, and to find the change in x or y we must subtract, so it makes sense.
what about the equation of the line? any ideas?

Answer 31

\[\Delta y \div \Delta x\]

Answer 32

perfect, even better way to think of it :)

now the equation of the line that passes through

(1,4) (6,12)

do you know how to find that?

Answer 33

I need to get x first then substitute to get y?

Answer 34

no, you use the 'Point-Slope' form of the line:\[y-y_1=m(x-x_1)\]where m is the slope (which you have already found) and (x_1,y_1) are the coordinates of one of your points (it doesn't matter which) can you get the equation of the line now?

Answer 35

Wait,
12-4=8/5(6-1)?

Answer 36

no, just use one of the points, the other x and y without subscripts (the little number 1) are just left as x and y...

Answer 37

Oh, y-12=8/5(x-6)?

Answer 38

right, that is the equation in point-slope form
there is another form called slope-intercept form
that looks like\[y=mx+b\]where b is the y-intercept.

Our equation will be in this form if we solve for y, so do that.

Answer 39

y=8/5(x-6)-12?

Answer 40

it would be +12 right?
but distribute 8/5 to the parentheses as well to get slope-intercept form.

Answer 41

y=12+(8/5)*(x-6)?

Answer 42

yes now distribute the 8/5...

Answer 43

in order to get rid of the parentheses...

Answer 44

y=12+(8/5)x-6?

Answer 45

you forgot to distribute to the 6...

Answer 46

y=12+(8/5)x-(6)?

Answer 47

(8/5)(x-6)
distribute the 8/5 to each term, that is how distribution always works.

Answer 48

a(b+c)=ab+ac

Answer 49

But i did that before!

Answer 50

and what did you get?

Answer 51

Aw man, i need some sleep. school starts tomorrow and its 1:30am XD Im screwed!

Answer 52

lol
Thought so...
goodnight, good work :)

Answer 53

Goognight! Thanks again for teaching me all this :)