sqrt(98)+sqrt(8)-2sqrt(32)=sqrt(2)...

sqrt(98)+sqrt(8)-2sqrt(32)=sqrt(2)

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2sqrt(8)+5sqrt(32)

simplify : (a) sqrt(98) + sqrt(8) -2 sqrt(32) (b) (sqrt3 + sqrt5 + sqrt6) (sqrt3 - sqrt5 + sqrt6)

Prove that sqrt(98) + sqrt8 - 2 sqrt(32) = sqrt2

(3)/(sqrt(8)-sqrt(2)+sqrt(5))

The sum of 24 terms of the following series sqrt(2)+sqrt(8)+sqrt(18)+sqrt(32)+...... is

What is the sum of n terms of the series sqrt(2)+sqrt(8)+sqrt(18)+sqrt(32)+...

(sqrt(2)-sqrt(8))/(sqrt(2)+sqrt(8))

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