Question

Test Anxiety. So most of us experiences this. Some people have it worse than others. I get really nervous when I take tests, particularly with the subject math. I would study all night, but when the test is in front of me, I blank out.

And on the tests, the numbers are different than from what I studied (the teacher adds twists), and because I am so "inflexible" I blank out to what I can do. Any suggestions please?? I am tired of failing my tests just because I blank out when I actually (sometimes) know the material =(

Answer 1

get a tutor

Answer 2

or just study super hard

Answer 3

so that you can deal with "twists"

Answer 4

cheat

Answer 5

great advice

Answer 6

hello!

Answer 7

don't drink coffee the morning of

Answer 8

get plenty of sleep

Answer 9

or the gin the night before

Answer 10

lol

Answer 11

satellite knows from experience

Answer 12

how are you this evening?

Answer 13

fine u?

Answer 14

third martini!

Answer 15

just kidding. no gin for me tonight

Answer 16

time for sleep actually. you staying up all night?

Answer 17

I don't get enough sleep because I cram the night before... lol

Answer 18

no i have to work tomorrow

Answer 19

really? summer over already?

Answer 20

lol yep

Answer 21

dang

Answer 22

im not excited

Answer 23

i bet not

Answer 24

why so soon?

Answer 25

our semester ended earlier than everyone else's

Answer 26

oh i have something i wanted to tell you but i have to delete post when i am done

Answer 27

ok

Answer 28

If your mind is going blank, then that means you're not doing enough exercises. If you do your homework, then I'd suggest you find more exercises. Also, don't study for a test the night before; it's futile.

Answer 29

\[h=\frac{1}{2}(\frac{-b+\sqrt{b^2-4ac}}{2a}+\frac{-b -\sqrt{b^2-4ac}}{2a})\]
\[b^2-4ac<0 => -(4ac-b^2)\]
\[h=\frac{1}{2}(\frac{-b + \sqrt{-1(4ac-b^2)}}{2a}+\frac{-b-\sqrt{-1(4ac-b^2)}}{2a})\]
\[h=\frac{1}{2}(\frac{-b+i \sqrt{4ac-b^2}}{2a}+\frac{-b-i \sqrt{4ac-b^2}}{2a})\]
\[h=\frac{1}{2}(\frac{-b+(-b)}{2a})=\frac{1}{2}\frac{-2b}{2a}=\frac{-b}{2a}\]

Answer 30

yeah i am sure that is the method i will use because it is easier than remembering the last thing you wrote

Answer 31

minus
bee
over
two
aye

Answer 32

yes of course. just add answer from quadratic formula, watch as the radicals magically disappear and you get it

Answer 33

at least i did not get "take the derivative..."

Answer 34

no since it is just the quadratic formula without the radical. no one seems to mind the quadratic formula

Answer 35

hey satellite why did you have to delete that stuff
why was this suppose to be a secret?

Answer 36

all kinds of machinations for vertex, but you see a quadratic, everyone says "oh now use formula"

Answer 37

yes because i used an alias. was going to use
icbushes
but i came up with my own

Answer 38

lol

Answer 39

i like that

Answer 40

next time i will use that one
g'night. enjoy work (lol)

Answer 41

gn