Here, 'x' is less than or equal to -4. The values that are less than -4 are -5, -6, -7... so on. The inequality used is 'less than or equal to'. This means that -4 is included in the solution. So, we use a square bracket (closed interval) at the other end.
The inequality in notation form is thus, [tex](-\infty,-4][/tex]
Now, consider the other inequality [tex]x2[/tex]
The values of 'x' are greater than 2. The values that are greater than 2 are 3, 4, 5... and so on. Also, 2 is not included in the solution. So, we use open interval on either side.
Therefore, [tex]x2[/tex] in interval notation form is [tex](2,\infty)[/tex]
There is a conjunction 'or' used in the inequality. Therefore, the answer is:
A. [tex](-\infty, -4]\ or\ (2,\infty)[/tex]
The graph on the number line is shown below.
[tex]Asap can somebody answer this? screen shot of question attached[/tex]
7 over 12 or 7/12
Step-by-step explanation:
you add 3 and 4 and leave 12 alone
there's a screenshot?
Explanation:
y = 8/5
Step-by-step explanation:
y /2 = 4/5
Multiply each side by 2
y/2 * 2 = 4/5 *2
y = 8/5
We can multiple the 2 to the other side making y = 8/10 which can be reduce to 4/5
Screenshot, you need to calm down, youre being too loud
Explanation:
there is no screenshot
7/12
Step-by-step explanation:
3/12 + 4/12 is (3+4)/12 or 7/12
Hope this helps!
Merry Christmas!
D
Step-by-step explanation:
0.461 is the thousands, search it up if yo don't believe me. Type 'is .461 in the thousandth' and its the first link
A. [tex](-\infty, -4]\ or\ (2,\infty)[/tex]
Step-by-step explanation:
Given:
The inequality is given as:
[tex]x\leq-4\ or\ x2[/tex]
Now, consider the first inequality
[tex]x\leq-4[/tex]
Here, 'x' is less than or equal to -4. The values that are less than -4 are -5, -6, -7... so on. The inequality used is 'less than or equal to'. This means that -4 is included in the solution. So, we use a square bracket (closed interval) at the other end.
The inequality in notation form is thus, [tex](-\infty,-4][/tex]
Now, consider the other inequality [tex]x2[/tex]
The values of 'x' are greater than 2. The values that are greater than 2 are 3, 4, 5... and so on. Also, 2 is not included in the solution. So, we use open interval on either side.
Therefore, [tex]x2[/tex] in interval notation form is [tex](2,\infty)[/tex]
There is a conjunction 'or' used in the inequality. Therefore, the answer is:
A. [tex](-\infty, -4]\ or\ (2,\infty)[/tex]
The graph on the number line is shown below.
[tex]Asap can somebody answer this? screen shot of question attached[/tex]