Explicación paso a paso:
Escribe en forma de una sola potencia:
[tex]a) \: {3}^{3} \times {3}^{4} \times 3 = {3}^{3 + 4 + 1} = {3}^{8} [/tex]
[tex]b) \: {5}^{7} \div {5}^{3} = {5}^{7 - 3} = {5}^{4} [/tex]
[tex]c) \: { ({5}^{3} )}^{4} = {5}^{3 \times 4} = {5}^{12} [/tex]
[tex]d) \: (5 \times 2 \times 3) ^{4} = {30}^{4} [/tex]
[tex]e) \: {( {3}^{4}) }^{4} = {3}^{4 \times 4} = {3}^{16} [/tex]
[tex]f) \: {( { ({5}^{3} )}^{4} })^{2} = {5}^{3 \times 4 \times 2} = {5}^{24} [/tex]
[tex]g) \: {( {8}^{2} )}^{3} = {8}^{2 \times 3} = {8}^{6} [/tex]
[tex]h) \: {2}^{5} \times {2}^{4} \times {2} = {2}^{5 + 4 + 1} = {2}^{10} [/tex]
[tex]i) \: {2}^{7} \div {2}^{6} = {2}^{7 - 6} = 2[/tex]
[tex]j) \: {(4 \times 2 \times 3)}^{4} = {24}^{4} [/tex]
[tex] { ({ ({2}^{3} )}^{4} )}^{0} = {2}^{3 \times 4 \times 0} = {2}^{0} = 1[/tex]
