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sqrt(-sqrt3+sqrt(3+8sqrt(7+4sqrt3)))=...

`sqrt(-sqrt3+sqrt(3+8sqrt(7+4sqrt3)))=`

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`sqrt(-sqrt3+sqrt(3+8sqrt(7+4sqrt3`
`sqrt(-sqrt3+sqrt(3+8sqrt(4+4sqrt3+3`
`sqrt(-sqrt3+sqrt(3+8sqrt((2+sqrt3)^2`
`sqrt(-sqrt3+sqrt(3+8(2+sqrt3)`
`sqrt(-sqrt3+sqrt(3+16+8sqrt3`
`sqrt(-sqrt3+sqrt((4+sqrt3)^2`
`sqrt(-sqrt3+4+sqrt3`
`sqrt4`
...
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If x= sqrt(-sqrt3+ sqrt(3+8 sqrt(7+4 sqrt3))) where x>0, then the value of x is equal to: यदि x= sqrt(-sqrt3+ sqrt(3+8 sqrt(7+4 sqrt3))) तो x का मान ज्ञात करे: जहा x>0

The value of : sqrt(-sqrt3 + sqrt(3+8sqrt(7 + 4sqrt(3)))) is

Prove that (a) sqrt(-sqrt3 + sqrt(3 + 8 sqrt(7 + 4 sqrt3))) =2 (b) sqrt(2- sqrt5 + sqrt(-15 + 4 sqrt(41 + 12 sqrt5))) =2

sqrt(3)(sqrt(7)-sqrt(3))

Simplified value of sqrt-sqrt3 + sqrt3 + 8 sqrt7 + 4sqrt3 is____