SIMPLIFY THE RADICAL!!! HELPPPPPPPPPPPPPP!!!

Another way....you are dividing by a fraction, so flip the denominator and multiply

(1 + sqrt(2))  x  2/sqrt (2)=  2/ sqrt2  +1

Then simplify the first term by multiplying by   sqrt2/sqrt2

sqrt2/sqrt2 (2/sqrt2)     + 1 =      1 + sqrt2

This isn't as bad as it looks

[ 1 + √2 / 2 ]  /  [√2 / 2]      get a common denominator on top

[ (2 + √2 ) / 2 ]  /  [√2 / 2]      the "2's"  in each denominator "cancel"

[2 +  √2 ]  /  √2    =

2/√2    +    √2 / √2   =

[√2 * √2 ]  / √2     +     √2 / √2

√2  + 1

And that's it  !!!

Here's another possibility...just slpit the original problem up as

1 /  [√2 / 2 ]  +     [√2 / 2 ]  /  [√2 / 2 ]   =

2/√2     +  1   

[ √2 * √2]  /  √2    + 1  =

√2    +   1  

This is definitely easier than my first approach  !!!

Thanks, EP....you saw the more simple way faster than I did!!!!

Thanks for your help guys!!!