Question

The quotient of a number is at most -6. Write an inequality to represent this sentence

Answer 1

hmm...are you sure there isn't anything missing in this question?

Answer 2

oh my bad

Answer 3

you could at least have a statement as let's say the quotient of a number and 6..
if this is all the problem say
then if x is the quotient,
\[x \le -6\]

Answer 4

The quotient of a number and 8 is at most -6. Write an inequality to represent this sentence

Answer 5

oh okay. So what is a quotient? @Schoolninja7

Answer 6

dividing

Answer 7

right. So if the number. "n", is divided by 8, we would have this: \(\Large\frac{x}{8}\)
Make sense so far?

Answer 8

i think its x/8 <=-6

Answer 9

you mean \(\Large\frac{x}{8}\) \(\le\)-6 ???

Answer 10

thank you

Answer 11

am i right

Answer 12

correct!!! \(\color{green}{\checkmark}\)

Answer 13

nice job c:

Answer 14

how do i upvote you guys thanks

Answer 15

just click best response for the person who you think helped most
you can also fan people, and they can help you in the future

Answer 16

can u help me with another problem

Answer 17

\[3(x+1)+2<11\]

Answer 18

yeah sure. do you want to solve for x?

Answer 19

solve the inequality then i graph the solution on a number line i kno the number line is going to be an open circle going towards the left

Answer 20

wait dont solve that im sorry i switched up the problem i need helpwith i already solved this one and came u with 2

Answer 21

just solve like a normal equation:

3(x+1)+2\(\gt\)11
3x+3+2\(\gt\)11
3x+5\(\gt\)11
-5 -5
-----------
3x\(\gt\)6
/3 /3
x\(\gt\)2

Answer 22

oh whoops lol alright

Answer 23

\[5t-2(t+2)\ge8\] is the roblem same rules

Answer 24

try to solve it based on how I solved the last problem. Remember, forget about the inequality; treat it like a normal equation and solve for t.

Answer 25

@Schoolninja7 hello?

Answer 26

t=0.57 but it feels wrong

Answer 27

hmmm...yeah that's not correct. Here's the process.

Answer 28

5t-2(t+2)\(\ge\)8

1.) first, distribute!
5t-2t-4\(\ge\)8

2.) then, add like terms
3t-4\(\ge\)8

3.) then, add 4 to both sides
3t-4\(\ge\)8
+4 +4
-------
3t\(\ge\)12

4.) Lastly, divide 3 on both sides
3t\(\ge12\)
/3 /3
-----
x\(\ge\)4

Answer 29

Does that make sense?

Answer 30

@Schoolninja7

Answer 31

yea tryna figure out how you got to it one min im stuck on the first distrubting part

Answer 32

oh i see what i did rong i distrubuted wrong thanks

Answer 33

hey no problem, I'm here to help! And since you seem new...
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Answer 34

lol thanks

Answer 35

no problem