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There is no inequality for that expression since we are given the equality.

x - 8 = 12

This is the example of equality since the expression has the "=" sign.

For the learning bonus, I solved x for you. I did so by adding both sides by 8.

x - 8 + 8 = 12 + 8

x = 20

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Q: What is the inequality for x-8 equal to 12?
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What is the inequality of 4 times a number is at least -48?

The inequality that fits this condition is that x is greater than or equal to -12.


What is equal 7 x8?

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What operation gives the solution to the inequality 4x 12?

An inequality requires an inequality sign, usually "less than", "less-than-or-equal", "greater than", or "greater than or equal". Assuming one of these inequality signs is between the "4x" and the "12", for example: 4x < 12, just divide both sides by 4. Just as when you solve equations, the idea is to isolate the variable on one side.


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What are the bass tabs for Dont Say Lazy From the Anime K-on?

CHORUS |--------|--------|--------|--------|--------------| |--------|--------|--------|--------|--------------| |--------|--3(x8)-|--5(x8)-|--2(x8)-|--7(x4)-5(x4)-| |--------|--------|--------|--------|--------------| |--------|--------|--------------|--------| |--------|--------|--------------|--------| |--3(x8)-|--5(x8)/|--------------|--------| |--------|--------|--0(x2)-0(x2)-|--0(x5)-| |--------|--------|--------|--------------| |--------|--------|--------|--------------| |--3(x8)-|--5(x8)-|--2(x8)-|--7(x4)-5(x4)-| |--------|--------|--------|--------------| |--------|--------|--------------|------------| |--------|--------|--------------|------------| |--0(x8)-|--2(x8)-|--------------|------------| |--------|--------|--0(x2)-0(x2)-|--0(x4)-10\-| |--------------|-------------| <- |--------------|-------------| | Repeat |--------------|-------------| | 4 times |--0(x2)-0-0-0-|-0-0-0(x2)-1-| <- 1ST VERSE |--------------|--------|--------------|--------| |--------------|--------|--------------|--------| |--------------|--------|--------------|--------| |--0(x2)-0(x2)-|--0(x2)-|--0(x2)-0(x2)-|--0(x4)-| |--------------|-------------|--------------|-------------| |--------------|-------------|--------------|-------------| |--------------|-------------|--------------|-------------| |--0(x2)-0-0-0-|-0-0-0(x2)-1-|--0(x2)-0-0-0-|-0-0-0(x2)-1-| |--------------|--------|--------------|--------| |--------------|--------|--------------|--------| |--------------|--------|--------------|--------| |--0(x2)-0(x2)-|--0(x2)-|--0(x2)-0(x2)-|--0(x4)-| |--------------|-------------|--------------|-------------| |--------------|-------------|--------------|-------------| |--------------|-------------|--------------|-------------| |--0(x2)-0-0-0-|-0-0-0(x2)-1-|--0(x2)-0-0-0-|-0-0-0(x2)-1-| PRE-CHORUS |--------|--------|--------|--------------| |--------|--------|--------|--------------| |--3(x8)-|--5(x8)-|--2(x8)-|--7(x4)-5(x4)-| |--------|--------|--------|--------------| |--12(x8)-|--14(x8)-|--------|--------------| |--10(x8)-|--12(x8)-|--------|--------------| |---------|---------|--7(x8)-|--7(x4)-5(x4)-| |---------|---------|--------|--------------| |--------|--------|--------|--------------| |--------|--------|--------|--------------| |--3(x8)-|--5(x8)-|--2(x8)-|--7(x4)-5(x4)-| |--------|--------|--------|--------------| |--------|--------|--------|-----------| |--------|--------|--------|-----------| |--0(x8)-|--1(x8)-|--2(x7)/|--/14(x7)\-| |--------|--------|--------|-----------| CHORUS |--------|--------|--------|--------------| |--------|--------|--------|--------------| |--3(x8)-|--5(x8)-|--2(x8)-|--7(x4)-5(x4)-| |--------|--------|--------|--------------| |--------|---------|--------------|-----------| |--------|---------|--------------|-----------| |--3(x8)-|--5(x8)/-|--------------|-----------| |--------|---------|--0(x2)-0(x2)-|--0(x3)-8\-| |--------|--------|--------|--------------| |--------|--------|--------|--------------| |--3(x8)-|--5(x8)-|--2(x8)-|--7(x4)-5(x4)-| |--------|--------|--------|--------------| |--------|--------|--------------|------------| |--------|--------|--------------|------------| |--0(x8)-|--2(x8)-|--------------|------------| |--------|--------|--0(x2)-0(x2)-|--0(x4)-12\-| |--------------|-------------| <- |--------------|-------------| | Repeat |--------------|-------------| | 4 times |--0(x2)-0-0-0-|-0-0-0(x2)-1-| <- 2ND VERSE |--------------|--------|--------------|--------| |--------------|--------|--------------|--------| |--------------|--------|--------------|--------| |--0(x2)-0(x2)-|--0(x2)-|--0(x2)-0(x2)-|--0(x4)-| |--------------|-------------| <- |--------------|-------------| | Repeat |--------------|-------------| | 2 times |--0(x2)-0-0-0-|-0-0-0(x2)-1-| <- [ Tab from: http://www.guitartabs.cc/tabs/k/k_on/dont_say_lazy_crd.html ] |--------------|--------|--------------|------------| |--------------|--------|--------------|------------| |--------------|--------|--------------|------------| |--0(x2)-0(x2)-|--0(x2)-|--0(x2)-0(x2)-|--0(x2)-10\-| |--------------|-------------| <- |--------------|-------------| | Repeat |--------------|-------------| | 2 times |--0(x2)-0-0-0-|-0-0-0(x2)-1-| <- PRE-CHORUS |--------|--------|--------|--------------| |--------|--------|--------|--------------| |--3(x8)-|--5(x8)-|--2(x8)-|--7(x4)-5(x4)-| |--------|--------|--------|--------------| |--12(x8)-|--14(x8)-|--------|----------| |--10(x8)-|--12(x8)-|--------|----------| |---------|---------|--7(x8)-|--7-7-5-5-| |---------|---------|--------|---7-7-7--| |--------|--------|--------|--------------| |--------|--------|--------|--------------| |--3(x8)-|--5(x8)-|--2(x8)-|--7(x4)-5(x4)-| |--------|--------|--------|--------------| |--------|--------|--------|----------------| |--------|--------|--------|----------------| |--0(x8)-|--1(x8)-|--2(x7)/|--/14(x5)-12----| |--------|--------|--------|------------14\-| CHORUS |--------|--------|--------|--------------| |--------|--------|--------|--------------| |--3(x8)-|--5(x8)-|--2(x8)-|--7(x4)-5(x4)-| |--------|--------|--------|--------------| |--------|---------|--------------|------------| |--------|---------|--------------|------------| |--3(x8)-|--5(x8)/-|--------------|------------| |--------|---------|--0(x2)-0(x2)-|--0(x3)-12\-| |--------|--------|--------|--------------| |--------|--------|--------|--------------| |--3(x8)-|--5(x8)-|--2(x8)-|--7(x4)-5(x4)-| |--------|--------|--------|--------------| |--------|--------|--------------|------------| |--------|--------|--------------|------------| |--0(x8)-|--2(x8)-|--------------|------------| |--------|--------|--0(x2)-0(x2)-|--0(x4)-12\-| |--------------|--------------| <- |--------------|--------------| | Repeat |--------------|--------------| | 4 times |--0(x2)-0-0-0-|--0-0-0(x2)-1-| <- BRIDGE |-----------|--------| |-----------|--------| |-----------|--------| |--0________|____----| |----------|------------------| <- |-------9/-|--14--12----------| | Repeat |----------|----14--12-14-----| | 3 times |--0-------|---------------12-| <- |----------|------------------| <- |-------9/-|--14--12----------| | Repeat |----------|----14--12-14-----| | 7 times |--0(x7)---|---------------12-| <- |--------|--------| |--------|--------| |--------|--------| |--0(x8)-|--0-----| PRE-CHORUS |--------|--------|--------|--------------| |--------|--------|--------|--------------| |--3(x8)-|--5(x8)-|--2(x8)-|--7(x4)-5(x4)-| |--------|--------|--------|--------------| |--12(x8)-|--14(x8)-|--------|--------------| |--10(x8)-|--12(x8)-|--------|--------------| |---------|---------|--7(x8)-|--7(x4)-5(x4)-| |---------|---------|--------|--------------| |--------|--------|--------|--------------| |--------|--------|--------|--------------| |--3(x8)-|--5(x8)-|--2(x8)-|--7(x4)-5(x4)-| |--------|--------|--------|--------------| |--------|--------|--------|-----------| |--------|--------|--------|-----------| |--0(x8)-|--1(x8)-|--2(x7)/|--/14(x7)\-| |--------|--------|--------|-----------| MINI |--16-14-----| |-------16---| |---------14-| |------------| CHORUS |--------|--------|--------|--------------| |--------|--------|--------|--------------| |--3(x8)-|--5(x8)-|--2(x8)-|--7(x4)-5(x4)-| |--------|--------|--------|--------------| |--------|---------|--------------|------------| |--------|---------|--------------|------------| |--3(x8)-|--5(x8)/-|--------------|------------| |--------|---------|--0(x2)-0(x2)-|--0(x3)-12\-| |--------|--------|--------|--------------| |--------|--------|--------|--------------| |--3(x8)-|--5(x8)-|--2(x8)-|--7(x4)-5(x4)-| |--------|--------|--------|--------------| |--------|--------|--------------|------------| |--------|--------|--------------|------------| |--0(x8)-|--2(x8)-|--------------|------------| |--------|--------|--0(x2)-0(x2)-|--0(x4)-12\-| OUTRO |--------------|--------------| <- |--------------|--------------| | Repeat |--------------|--------------| | 2 times |--0(x2)-0-0-0-|--0-0-0(x2)-1-| <- |--------------|--------------| |--------------|--------------| |--------------|--------------| |--0(x2)-0-0-0-|--0-0-12-0-13~| |--------------|--------------| |--------------|--------------| |--------------|--------------| |--0(x2)-0-0-0-|--0-0-0(x2)-1-|


Is there ever a time when the same value will be a solution for both the equation and the inequality?

Yes, but only when the inequality is not a strict inequality: thatis to say it is a "less than or equal to" or "more than or equal to" inequality. In such cases, the solution to the "or equal to" aspect will satisfy the corresponding inequality.


What is a comparison of two expressions that are not equal?

an inequality


When will the graph of an equation inequality be a dotted line?

The line is dotted when the inequality is a strict inequality, ie it is either "less than" (<) or "greater than" (>). If there is an equality in the inequality, ie "less than or equal to" (≤), "greater than or equal to" (≥) or "equal to" (=) then the line is drawn as a solid line.


Is xl7.6x7.0 an inequality?

No. To be an inequality, it must somewhere have a greater than, less than, greater-or-equal, or less-or-equal sign.


Is 4n9 an example of an inequality?

No. An inequality will show two expressions that aren't equal.


If you replace the equal sign of an equation an put an inequality sign in its place is there ever a time when the same value will be a solution to both the equation and inequality?

Yes, when the inequality has a less that or equal to sign, or a greater than sign or equal to sign, then the equal sign can be replaced and get a solution that is common to both the equation and the inequality. There can also be other solutions to the inequality, where as the solution for the equation will be a valid one.


What is a name for when quantities are not equal?

Inequality.