Question

Answer the question correct plz......​

Answer 1

$\huge\star\sf\red{ANSWER}\star$

$( {64}^{ - 1 \div 6} \times {216}^{ - 1 \div 3} \times {81}^{1 \div 4} ) \div ({512}^{ - 1 \div 3} \times {16}^{1 \div 4} \times {9}^{ - 1 \div 2} ) \\ = ( {( {2}^{6}) }^{ - 1 \div 6} \times { ({6}^{3}) }^{ - 1 \div 3} \times { ({3}^{4}) }^{1 \div 4} ) \div ( {( {8}^{3}) }^{ - 1 \div 3} \times { ({2}^{4}) }^{1 \div 4} \times {( {3}^{2}) }^{ - 1 \div 2} ) \\ = ( {2}^{ - 1} \times {6}^{ - 1} \times {3}^{1} ) \div ( {8}^{ - 1} \times {2}^{1} \times {3}^{ - 1} ) \\ = ((1 \div 2) \times (1 \div 6) \times 3) \div ((1 \div 8) \times 2 \times (1 \div 3)) \\ = ((1 \times 1 \times 3) \div (2 \times 6)) \div ((1 \times 2 \times 1) \div (8 \times 3)) \\ = (3 \div 12) \div (2 \div 24) \\ = (1 \div 4) \div (1 \div 12) \\ = (1 \div 4) \times (12 \div 1) \\ = (1 \times 12) \div (4 \times 1) \\ = 12 \div 4 \\ = 3$

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