Question

(Posted below)

Answer 1

Find the exact solution for
\[\sqrt{5}-1/x =\sqrt{5}/2\]
Then find the approximate solution to the nearest tenth.

Answer 2

want to try first?

Answer 3

@surdawi here it is i tried it and im so confused

Answer 4

ok show me the steps you took

this way i can explain it to you

Answer 5

wait a sec my computer is acting crazy

Answer 6

can you see the question i posted

Answer 7

i see it, but i cant see your work :D

Answer 8

sorry but i dont know where to start to try to solve it

Answer 9

ok, i'll show you

Answer 10

\[\sqrt{5} - 1/x = \sqrt{5}/2\]
subtract \[\sqrt{5}\]

\[-1/x = \sqrt{5}/2 - \sqrt {5}\]
times x

\[-1 = (\sqrt{5}/2 - \sqrt {5})* x\]
divide by \[ (\sqrt{5}/2 - \sqrt {5})\]

\[\frac{ -1 }{ (\sqrt{5}/2 - \sqrt {5}) } = x\]

\[x=\frac{ 2 \sqrt{5} }{ \sqrt{5} }\]

x= 0.9

Answer 11

well thats not one of my answers hold on and ill post them

Answer 12

what are your answers?
0.89?

Answer 13

\[10-2\sqrt{5}/5; 1.1\]

Answer 14

thats A.

Answer 15

\[2-2\sqrt{5};-2.5\]

Answer 16

B

Answer 17

c.\[-2;2\]

Answer 18

d.\[2\sqrt{5}-2/\sqrt{5};1.1\]

Answer 19

is the question
\[\frac{ \sqrt{5} -1 }{ x } or \sqrt{5}-\frac{ 1 }{ x }\]

Answer 20

the first one you put right there

Answer 21

you always make me do double the work

answer is \[\frac{ -2 \sqrt{5} }{ 5 } + 2 ; 1.1\]

Answer 22

sorry :(

Answer 23

what grade are you in?

Answer 24

11th

Answer 25

1 more yr and you will be in collage, so try to focus and try to solve these problems

Answer 26

ok ty