Solve (27)text{y}(211)text{yvérticesen}(28)text{y}(210)

$$( 27 ) \text { y } ( 211 ) \text { y vértices en } ( 28 ) \text { y } ( 210 )$$

Evaluate

$$33498360e^{2}icnrstvéy^{3}$$

Solution Steps

Multiply y and y to get y^{2}.

$$27y^{2}\times 211vérticesen\times 28y\times 210$$

To multiply powers of the same base, add their exponents. Add 2 and 1 to get 3.

$$27y^{3}\times 211vérticesen\times 28\times 210$$

Multiply e and e to get e^{2}.

$$27y^{3}\times 211vértice^{2}sn\times 28\times 210$$

Multiply 27 and 211 to get 5697.

$$5697y^{3}vértice^{2}sn\times 28\times 210$$

Multiply 5697 and i to get 5697i.

$$5697iy^{3}vértce^{2}sn\times 28\times 210$$

Multiply 5697i and 28 to get 159516i.

$$159516iy^{3}vértce^{2}sn\times 210$$

Multiply 159516i and 210 to get 33498360i.

$$33498360iy^{3}vértce^{2}sn$$