What is the answer to ((2+sqrt(3)))/((2-sqrt(3)))=a+6sqrt(2) ?

The answer to ((2+sqrt(3)))/((2-sqrt(3)))=a+6sqrt(2) is a=7+4sqrt(3)-6sqrt(2)

Solve for a: ((2+sqrt(3)))/((2-sqrt(3)))=a+6sqrt(2)

The solution is a=7+4sqrt(3)-6sqrt(2)

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\frac{( 2 + 3 )}{( 2 - 3 )} = a + 62

a = 7 + 43 - 62

Decimal Notation

a = 5.44292 \dots

Solution steps

\frac{( 2 + 3 )}{( 2 - 3 )} = a + 62

Switch sides

a + 62 = \frac{( 2 + 3 )}{( 2 - 3 )}

a + 62 = \frac{2 + 3}{2 - 3}

Move

62

to the right side

a = 7 + 43 - 62

(r - r_{0} n) = 0

c = \frac{( 3 \cdot 1 0 ^{2} \cdot 12 \cdot ( 1 0 ^{- 5} ) ^{2} )}{( 15 \cdot 1 0 ^{2} )}

2 b^{2} - 4 p - 78 = 0

a, 1 = - 2 a - 2 c

2 \cdot 3.14 \cdot r \cdot (\frac{40}{360}) = 2.2

What is the answer to ((2+sqrt(3)))/((2-sqrt(3)))=a+6sqrt(2) ?
The answer to ((2+sqrt(3)))/((2-sqrt(3)))=a+6sqrt(2) is a=7+4sqrt(3)-6sqrt(2)
Solve for a: ((2+sqrt(3)))/((2-sqrt(3)))=a+6sqrt(2)
The solution is a=7+4sqrt(3)-6sqrt(2)