31.sqrt(7+sqrt(48))=

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sqrt(sqrt(7+sqrt(48))-sqrt(7-sqrt(48)))=

If m and n are natural numbers such that sqrt(7+sqrt(48))=sqrt(m)+sqrt(n) then m^(2)+n^(2)=

If sqrt(3+sqrt3+sqrt(2+sqrt3+sqrt(7+sqrt(48))))=p+sqrtq then find p, q

Evaluate sqrt(3+sqrt(3)+sqrt(2+sqrt(3))+sqrt(7+sqrt(48)))

Simplify : 4sqrt(12)-sqrt(75)-7sqrt(48)

Simplify: 4sqrt(12)-sqrt(75)-7sqrt(48)

Find the value of '(sqrt(32)+sqrt(48))/sqrt(8)+sqrt(12))

Find the value of (sqrt(32)+sqrt(48))/(sqrt(8)+sqrt(12))

Simplify : 2sqrt(2)-3sqrt(32)+2sqrt(48)

1/(sqrt(7)+sqrt(3))\times (sqrt(7)-sqrt(3))/(sqrt(7)-sqrt(3))