Solve (((3 sqrt(2)) - (2 sqrt(3))) / ((3 sqrt(2)) + (

Evaluate

(((3 s q r t \times 2) - (2 s q r t \times 3)) \div ((3 s q r t \times 2) + (2 s q r t \times 3))) + (s q r t \times 12 \div (s q r t \times 3 - s q r t \times 2))

Multiply the terms

((6 s q r t - (2 s q r t \times 3)) \div ((3 s q r t \times 2) + (2 s q r t \times 3))) + (s q r t \times 12 \div (s q r t \times 3 - s q r t \times 2))

Multiply the terms

((6 s q r t - 6 s q r t) \div ((3 s q r t \times 2) + (2 s q r t \times 3))) + (s q r t \times 12 \div (s q r t \times 3 - s q r t \times 2))

Subtract the terms

(0 \div ((3 s q r t \times 2) + (2 s q r t \times 3))) + (s q r t \times 12 \div (s q r t \times 3 - s q r t \times 2))

Multiply the terms

(0 \div (6 s q r t + (2 s q r t \times 3))) + (s q r t \times 12 \div (s q r t \times 3 - s q r t \times 2))

Multiply the terms

(0 \div (6 s q r t + 6 s q r t)) + (s q r t \times 12 \div (s q r t \times 3 - s q r t \times 2))

Add the terms

More Steps

(0 \div 12 s q r t) + (s q r t \times 12 \div (s q r t \times 3 - s q r t \times 2))

Divide the terms

0 + (s q r t \times 12 \div (s q r t \times 3 - s q r t \times 2))

Use the commutative property to reorder the terms

0 + (s q r t \times 12 \div (3 s q r t - s q r t \times 2))

Use the commutative property to reorder the terms

0 + (s q r t \times 12 \div (3 s q r t - 2 s q r t))

Subtract the terms

More Steps

0 + (s q r t \times 12 \div s q r t)

Use the commutative property to reorder the terms

0 + (12 s q r t \div s q r t)

Divide the terms

More Steps

0 + 12

Solution

12

Simplify the expression