Question

My answer is c

Solve the combined inequality and select the answer that best describes the graph of the solution.
3x - 7 < -10 or 5x + 2 > 22

Open dot at -1 shaded to the left, open dot at 4 shaded to the right
Closed dot at -1 shaded to the left, closed dot at 5 shaded to the right
Open dot at 1 shaded to the left, open dot at 5 shaded to the right
None of the above

Answer 1

i will bet you can do this

Answer 2

hahahahaha is that a joke

Answer 3

it would be a closed dot.

Answer 4

for example if
\(3x-7<-10\) the add then 7 to both sides and get
\[3x<-3\] divide by 3 and get
\[x<-1\]

Answer 5

what the hell just happened??

Answer 6

all "dots" are open for < and for >

Answer 7

omg you said the H word hahahahahahahhahaahhaahah

Answer 8

only "closed" for \(\leq \)

Answer 9

\[3x-7 < -10 \rightarrow 3x < -3 \rightarrow x < -1\]\[5x+2>22 \rightarrow 5x > 20 \rightarrow x >4 \]If the function only exists for x's SMALLER than -1 and x's BIGGER than 4, then what kind of dot would represent that?

@InsanelyChaotic

Answer 10

#confused

Answer 11

where is my latex?????

Answer 12

satan ate it @satellite73

Answer 13

omg latex as in cond***

Answer 14

no no latex as in the code i use to write
\[\leq\]

Answer 15

oh;)

Answer 16

closed dots used for \(\leq \) and for \(\geq\)

Answer 17

okay!!:)

Answer 18

open dots for \(<\) and \(>\)

Answer 19

gotcha

Answer 20

that is easy enough to remember, not much thinking required

Answer 21

somehow the latex disappeared
now it is back

Answer 22

so i can enjoy safe math symbols

Answer 23

still confused on the result. i cant understand without pics

Answer 24

hahahahah oh my god that's funny

Answer 25

you have to solve both inequalities, then put the word "or" between them
the first one gives \(x<-1\)
the second one gives \(x>4\)

Answer 26

so open dot at -1, shaded left, open dot at 4, shaded right
who said art was dead?

Answer 27

PERFECT PERFECT PERF PERF

Answer 28

Open dot means that the "<" or ">" signify a non-inclusive interval. Observe:

@InsanelyChaotic