Question

Is this right?

(question below)

Answer 1

\[\frac{ 1 }{2 } (x+10)>-(x+1)\]

Answer 2

depends on what you mean by "right"

Answer 3

This is what I came up with
\[\frac{ 1 }{ 2 }x+5>-1x\]

Answer 4

I'm working on what I already have. Give me a few seconds

Answer 5

\[\frac{ 1 }{ 2}>-6x\]

Answer 6

\[\frac{ 1 }{ 2 } /-6\]

Answer 7

hmm, keep in mind that a/b * c => ac/b

Answer 8

So I came up with x=-12

Answer 9

Is that right?

Answer 10

\(\bf \cfrac{ 1 }{2 } >-(x+1) \implies \cfrac{(x+10)}{2} > -(x+1)\\
(x+10)> 2\times-(x+1) \implies x+10> -2x-2\)

Answer 11

hmm, typos :( one sec

Answer 12

No problem :)

Answer 13

\(\bf \cfrac{ 1 }{2 }(x+10) >-(x+1) \implies \cfrac{(x+10)}{2} > -(x+1)\\
(x+10)> 2\times-(x+1) \implies x+10> -2x-2\)

Answer 14

so, it's not 14 though

Answer 15

I mean, -12

Answer 16

Thanks! I had a slight (ok more than slight) error! Thanks! \(\Huge\ddot\smile\)

Answer 17

yw

Answer 18

$$\tt \frac{1}{2}(x+10)>-(x+1)\\
x+10>-2x-2\\
x+2x>-2 -10\\
3x>-12\\
\text{Answer:}~x>-4$$