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OpenStudy (abdullahm):
essentially, you can use the website and only look at the x-axis
OpenStudy (abdullahm):
and since you see the graph has a dashed line, that means an open circle.
When the line on the graph is solid, then that means a closed circle.
OpenStudy (anonymous):
ok so closed
OpenStudy (abdullahm):
|dw:1435336897914:dw|
this has a dashed line so it means open circle
OpenStudy (abdullahm):
I drew an orange box around the dashed line.
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OpenStudy (anonymous):
alright i can graph the rest i just need help solving the rest
OpenStudy (anonymous):
-2x +1 < -11 \[-2x +1 \le -11\]
OpenStudy (abdullahm):
for graphing it on a number line:
|dw:1435337002162:dw|
OpenStudy (abdullahm):
For #2, we would first take the +1 to the other side. So we have to subtract that on both sides.
OpenStudy (anonymous):
so -12
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OpenStudy (anonymous):
-2x less than or equal to -12
OpenStudy (abdullahm):
now we have
\(\sf -2x\le -12\)
OpenStudy (anonymous):
now devide -2?
OpenStudy (anonymous):
divide*
OpenStudy (abdullahm):
Do you know that when you divide by a negative number on both sides that the sign flips
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OpenStudy (anonymous):
so it goes to
>?
OpenStudy (anonymous):
or this
OpenStudy (abdullahm):
For example:
\(\sf\Large -x \le 5\)
then
\(\sf\Large x \ge 5\)
another example:
\(\sf\Large -2y > 6\)
then
\(\sf\Large y<-3\)
OpenStudy (anonymous):
does it ever switch from \[\le \to \]
OpenStudy (anonymous):
not showign up
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OpenStudy (anonymous):
without the line under it
OpenStudy (abdullahm):
no it can't
OpenStudy (anonymous):
but this answer is x=6
OpenStudy (abdullahm):
\(\color{blue}{\text{Originally Posted by}}\) @AbdullahM
now we have
\(\sf -2x\le -12\)
\(\color{blue}{\text{End of Quote}}\)
if we divide -2, and also we have to change the sign, what do we get?
OpenStudy (anonymous):
x= 6
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OpenStudy (anonymous):
oh x > 6
OpenStudy (abdullahm):
no, it would be \(\sf\Large x\ge6\)
OpenStudy (anonymous):
yeah thats i meant my b
OpenStudy (anonymous):
could i also say greater than or equal to?
OpenStudy (abdullahm):
remember
these are the opposites:
\(\sf \le\) and \(\sf \ge\) are opposites
< and > are opposites
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