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Zap Brannigan

Golden Member
Oct 14, 2004
1,887
0
0
I need postive exponents for this solution that we already did, -24x^-9/20 y^1/2

If we went (1/24x^9/20 ) y^1/2 would that make sense?
 

dighn

Lifer
Aug 12, 2001
22,820
4
81
Originally posted by: Zap Brannigan
Or check this out, would y^1/2 over 24x^9/20 make more sense?

however did you get 9/20? check out mwtgg's answer. that's exactly what you want. I didn't realize you needed positive exponents
 

Zap Brannigan

Golden Member
Oct 14, 2004
1,887
0
0
Originally posted by: dighn
Originally posted by: Zap Brannigan
Or check this out, would y^1/2 over 24x^9/20 make more sense?

however did you get 9/20? check out mwtgg's answer. that's exactly what you want. I didn't realize you needed positive exponents

Crap I must have mistyped. I needed postive exponent from a solutiuon that I typed in another thread before decding to make one thread for multiple problems.

I needed a postive exponent from a solution in another thread that came out to be -24x^-9/20 y^1/2

My bad!
 

Zap Brannigan

Golden Member
Oct 14, 2004
1,887
0
0
Originally posted by: Zap Brannigan
Here is the next one that needs to be simplified with positve exponents,

(16a^5 b^-2 / a^-1 b^-6) 1/2

For this one I got,

-4a^5/2 b/ a^-1/2 b^-3

Now we need to have this a solution wiht positive exponents...
 

hypn0tik

Diamond Member
Jul 5, 2005
5,866
2
0
Originally posted by: Zap Brannigan
How does a^2 b^2 /4 look?

Looks wrong to me.

Simplify the stuff inside the brackets first.

You should get:

(16a^6 b^4)^(1/2) = 4a^3 b^2
 

hypn0tik

Diamond Member
Jul 5, 2005
5,866
2
0
Originally posted by: Zap Brannigan
Cool! Now to evaluate the cubed root of -125.

How would I type that equation in numbers on here?

Cube root is the equivalent of taking the number to the exponent of 1/3

So, cube root of -125 --> (-125)^1/3