• Apr 26th 2008, 10:50 AM
riker
How would I enter √8x^5 to output 2x^2√2x or another problem is (index 3)√81x^10 to output 3x^3 (index 3)√3x ? Thanks for the help.
• Apr 26th 2008, 10:54 AM
Mathstud28
Quote:

Originally Posted by riker
How would I enter √8x^5 to output 2x^2√2x or another problem is (index 3)√81x^10 to output 3x^3 (index 3)√3x ? Thanks for the help.

$expand(\sqrt{8x^5})$

its under F2
• Apr 26th 2008, 11:13 AM
riker
Thank you for your response. Well, it’ll only accept it as expand(√(8x^5)) and the output is then 2^3/2√x^5 instead of the answer in my lecture notes. Also, I still don’t know how to enter an index number on the calculator for a radical.
• Apr 26th 2008, 11:14 AM
Moo
Hello,

What do you mean by "index number" ?
• Apr 26th 2008, 11:16 AM
Mathstud28
Quote:

Originally Posted by riker
How would I enter √8x^5 to output 2x^2√2x or another problem is (index 3)√81x^10 to output 3x^3 (index 3)√3x ? Thanks for the help.

use your algebra rules to rewrite $\sqrt[3]{3x}=(3x)^{\frac{1}{3}}$

which is easily imputtable into our calculator
• Apr 26th 2008, 11:19 AM
riker
Isn't index (n) the small number inside what looks to be a check √ in a square root?

Quote:

Originally Posted by Mathstud28
use your algebra rules to rewrite $\sqrt[3]{3x}=(3x)^{\frac{1}{3}}$

which is easily imputtable into our calculator

My input = expand((81x^10)^(1/3))

Output = 3^(4/3)*x^(10/3)

What's going on?
• Apr 26th 2008, 11:20 AM
Moo
Yep (I didn't understand at first time), but $\sqrt[n]{x}=x^{\frac 1n}$ (Nod)
• Apr 26th 2008, 11:20 AM
Mathstud28
Quote:

Originally Posted by riker
Isn't index (n) the small number inside what looks to be a check √ in a square root?

Yes...it is...But Moo is from france and she might not have heard that expression I am sure she knows what it means but in a different form..look at my above post for your asnwer
• Apr 26th 2008, 11:31 AM
riker
I edited my post. If you would, could to take a look at where I went wrong?
• Apr 26th 2008, 11:33 AM
Moo
Well this is the right thing...
Though I'm not sure your calculator will give you exactly what you want :

Quote:

3x^3 (index 3)√3x
Calculator has to be a tool, not a solver :p
• Apr 26th 2008, 05:07 PM
riker
Quote:

Originally Posted by Moo
Well this is the right thing...
Though I'm not sure your calculator will give you exactly what you want :

Calculator has to be a tool, not a solver :p

The calculator is clearly solving but it is displaying one of two possible outputs for radicals. You said so yourself that you're not sure whether both can be displayed using certain methods or not. Now, the question becomes is there a way to get √8x^5 to output as 2x^2√2x on a Ti-89 calculator?