Absolute Value Inequalities - How To Solve It
ฝัง
- เผยแพร่เมื่อ 5 ก.ย. 2024
- This math video tutorial explains how to solve absolute value inequalities.
Plotting Inequalities on a Number Line: • How To Plot Inequaliti...
How To Solve Linear Inequalities:
• How To Solve Linear In...
Solving Absolute Value Inequalities:
• Absolute Value Inequal...
Graphing Linear Inequalities In 2 Variables:
• How To Graph Linear In...
Graphing Systems of Linear Inequalities:
• Graphing Systems of Li...
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How To Solve Compound Inequalities:
• How To Solve Compound ...
Quadratic Inequalities:
• Quadratic Inequalities
Polynomial Inequalities:
• Solving Polynomial Ine...
Rational Inequalities:
• Rational Inequalities
SAT Math - Inequalities:
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Full-Length Videos and Worksheets:
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MR. Organic Chemistry Tutor, thank you for another fantastic video/lecture on Absolute Value Inequalities- How to solve it in Algebra. This topic can be problematic with the greater than and less than signs, when solving these problems in Algebra.
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I feel bad for my teacher as she is an amazing algebra teacher but I learned more about Absolute value inequalities in this one video than I did in her class.
in the example of 8:17 if we put x=-1 what we get is -7>-4 so i think it doesn't include negative infinity, right?
I was really confused on that as well, however I figured it out! What is the absolute value of -7? It's going to be positive 7 correct? And in that case, positive 7 is greater than -4. Remember, absolute value is always going to be the distance from 0. So you can plug in any number on the positive/negative scale and you'll get a positive answer. If we say x=-100, you'd get -403. What's the absolute value of -403? It's going to be positive 403! Not sure if you were still stuck on this or not, but I hope this clarifies. This a great question, maybe he can add a little note to the video to explain that part. I think he just assumed people would understand.
the absolute value of -7 is positive 7
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Problem |3x+5| < -3 can be solved and show a contradiction, x>-8/3 and x < -8/3, this may better explained that the usual solving of the inequality lead you to No solution! Just a though. GOOD JOB
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thx.... How about inequalities with absolute values on both sides. Need a lot of help here!!!!!
I'm having the same problem right now
The question is kind of
/y-1/>3/y-2/
That's the question,if you've found the solution or you know how to solve it pls reply bcos I can see it's been months since you comment this so you might have found a way to solve it
@MysteryMath no,not yet
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it would be great if you could explain why we're considering the 'or' and 'and' situation
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Dude I was just completely not understanding the 'and' and 'or' thing - could you give a reason as to why we apply and when it's
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7:33 he should’ve also talked about negative numbers, where those don’t work either while in an absolute value.
Negative numbers only work if they’re on the outside multiplying the absolute value. Then you can have the expression be less than -3
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What can we do if In both side there is absolute value
Why do you flip the inequality sign when you do the negative? Like the first step he did in the video
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9:33 I thought that for every ‘greater than’ inequality sign, the answers has to include OR, but it wasn’t included here.
I know the reason why it wasn’t included but still it felt odd he didn’t discuss it in the beginning that not every expression is going to need OR, AND, for every answer to compare to.
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I have my first quiz at uni and I haven’t had the chance to study lol I hope this helps get me a few points
Why you add -5...division is always first before addition and subtraction...we must divide by 3 both sides first....answer me dear
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