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\sqrt{7^{6}+4^{2}+4^{3}-2^{3}}+\sqrt{21-2\times 5-2}\sqrt{\left(2^{2}\right)^{3}+3^{2}-6\times 2^{3}}
To multiply powers of the same base, add their exponents. Add 4 and 2 to get 6.
\sqrt{7^{6}+4^{2}+4^{3}-2^{3}}+\sqrt{21-2\times 5-2}\sqrt{2^{6}+3^{2}-6\times 2^{3}}
To raise a power to another power, multiply the exponents. Multiply 2 and 3 to get 6.
\sqrt{117649+4^{2}+4^{3}-2^{3}}+\sqrt{21-2\times 5-2}\sqrt{2^{6}+3^{2}-6\times 2^{3}}
Calculate 7 to the power of 6 and get 117649.
\sqrt{117649+16+4^{3}-2^{3}}+\sqrt{21-2\times 5-2}\sqrt{2^{6}+3^{2}-6\times 2^{3}}
Calculate 4 to the power of 2 and get 16.
\sqrt{117665+4^{3}-2^{3}}+\sqrt{21-2\times 5-2}\sqrt{2^{6}+3^{2}-6\times 2^{3}}
Add 117649 and 16 to get 117665.
\sqrt{117665+64-2^{3}}+\sqrt{21-2\times 5-2}\sqrt{2^{6}+3^{2}-6\times 2^{3}}
Calculate 4 to the power of 3 and get 64.
\sqrt{117729-2^{3}}+\sqrt{21-2\times 5-2}\sqrt{2^{6}+3^{2}-6\times 2^{3}}
Add 117665 and 64 to get 117729.
\sqrt{117729-8}+\sqrt{21-2\times 5-2}\sqrt{2^{6}+3^{2}-6\times 2^{3}}
Calculate 2 to the power of 3 and get 8.
\sqrt{117721}+\sqrt{21-2\times 5-2}\sqrt{2^{6}+3^{2}-6\times 2^{3}}
Subtract 8 from 117729 to get 117721.
\sqrt{117721}+\sqrt{21-10-2}\sqrt{2^{6}+3^{2}-6\times 2^{3}}
Multiply 2 and 5 to get 10.
\sqrt{117721}+\sqrt{11-2}\sqrt{2^{6}+3^{2}-6\times 2^{3}}
Subtract 10 from 21 to get 11.
\sqrt{117721}+\sqrt{9}\sqrt{2^{6}+3^{2}-6\times 2^{3}}
Subtract 2 from 11 to get 9.
\sqrt{117721}+3\sqrt{2^{6}+3^{2}-6\times 2^{3}}
Calculate the square root of 9 and get 3.
\sqrt{117721}+3\sqrt{64+3^{2}-6\times 2^{3}}
Calculate 2 to the power of 6 and get 64.
\sqrt{117721}+3\sqrt{64+9-6\times 2^{3}}
Calculate 3 to the power of 2 and get 9.
\sqrt{117721}+3\sqrt{73-6\times 2^{3}}
Add 64 and 9 to get 73.
\sqrt{117721}+3\sqrt{73-6\times 8}
Calculate 2 to the power of 3 and get 8.
\sqrt{117721}+3\sqrt{73-48}
Multiply 6 and 8 to get 48.
\sqrt{117721}+3\sqrt{25}
Subtract 48 from 73 to get 25.
\sqrt{117721}+3\times 5
Calculate the square root of 25 and get 5.
\sqrt{117721}+15
Multiply 3 and 5 to get 15.