Question

how do you simplify -3+-√63/-4 farther? I'm stuck.

Answer 1

Did u mean this :
\[\huge{\frac{-3\pm\sqrt{63}}{-4}}\]

Answer 2

yes.

Answer 3

I think the technical term for this kind of expression is "ugly"
no I don't think you can simplify anything

Answer 4

the answer is left as it is....its irrational and u cannot and need not simplify it.

Answer 5

U can calculate this : But u can not simplify this

Answer 6

idk wtf this guy teached me then?

Answer 7

the answers are x=3+-i√29/2 < and then the same but just -3
and then x=3+-i√23 and then the same just with -3 thses are my choies

Answer 8

\[-3/-4\pm \sqrt{63}/-4; 3/4\pm \sqrt{63/16}; 0.75 \pm \sqrt{3.9375}\]

Answer 9

the final result would be
\[\frac{3\pm 3\sqrt{7}}{4}\]

Answer 10

ok clear i think we can simplify this further :

\[\huge{\frac{-3\pm\sqrt{7*9}}{-4}}\]
\[\huge{\frac{-3\pm3\sqrt{7}}{-4}}\]

Answer 11

I know and that's what I dnt get cuz that's not one of my choices

Answer 12

oh but u can write the square root as the one helder_edwin mentioned 63=9*7 so square root of 9 simplifies to 3

Answer 13

Can u give the whole question to us please ?

Answer 14

Solve x^2 – 3x = –8

Answer 15

the equation would be then x^2-3x+8=0.

Answer 16

ok

Answer 17

yea then u made a mistake the answer is ur first choice....remember solution to quadratic eqn contains the term b^2-4ac??

Answer 18

this solves into
\[ \frac{3\pm \sqrt{9-4\cdot 1\cdot 8}}{2}=\frac{3\pm\sqrt{-23}}{2}=\frac{3\pm \sqrt{23}i}{2} \]

Answer 19

wait which one is it, you guys gave 2 different answers?

Answer 20

the above is right

Answer 21

okay thank you guys very much, you were very helpful

Answer 22

you are welcome

Answer 23

:D