Rationalize The Numerator
This video explains how to rationalize the numerator and the denominator.
Square Roots and Cube Roots: • Square Roots and Cube ...
Simplifying Radical Expressions:
• Simplifying Radicals
Multiplying Radical Expressions:
• Multiplying Radical Ex...
Adding & Subtracting Radicals:
• Adding and Subtracting...
Simplifying Cube Root Expressions:
• How To Simplify Cube R...
__________________________________
Rationalizing The Denominator:
• Rationalize The Denomi...
Multiplying Radicals With Different Indices:
• Multiplying Radical Ex...
How To Solve Radical Equations:
• Solving Radical Equations
Solving Equations With Cube Roots:
• Solving Equations With...
Solving Complex Radical Equations:
• How To Solve Complex R...
____________________________________
How To Graph Radical Functions:
• How To Graph Radical F...
Domain of Radical Functions:
• How To Find The Domain...
How To Graph Cube Root Functions:
• Graphing Cube Root Fun...
Radical Expressions - Test Review:
• Simplifying Radical Ex...
____________________________________
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Just a simple tip for y'all: when you have to multiply the numerator with same numericals but different signs, use this formulae -> (a+b).(a-b) = a²-b² because when you solve it, you end up in this form. For instance, ({√x+2} -3).({√x+2} +3) where {√x+2} is 'a' and 3 is 'b' so a²= x+2 (as roots get cancelled by squaring it) and b²= 9 and a²-b²=x+2-9 => *x-7* but it only applies when the a's and b's are same with different signs in it. Can ask me doubts :)
@Amexella
2 жыл бұрын
it's a^2 - b^2, this is the *difference in squares* rule
@aaaamxr
2 жыл бұрын
its not a^2 + b^2. its a^2 - b^2
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2 жыл бұрын
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1:00 or you could use the identity (a+b)(a-b)=a^2-b^2 I find this identity very crucial in some questions
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We can simply use the identity: a² - b² = ( a + b ) ( a - b) , after writing the conjugate
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How about the rationalizing the numerator with the same indices? Is this the same method of rationalizing numerator?
I'm not nitpicking or anything but you can also simply use the formula of (a-b)(a+b) = a²-b²
2 months, hope you've been well. Anyway, thanks
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