Solve (25)text{y}(125)text{yverticesen}(45)text{y}(105)

$$( 25 ) \text { y } ( 125 ) \text { y vertices en } ( 45 ) \text { y } ( 105 )$$

Evaluate

$$14765625icnrstv\left(ey\right)^{3}$$

Solution Steps

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

$$25y^{2}\times 125verticesen\times 45y\times 105$$

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

$$25y^{3}\times 125verticesen\times 45\times 105$$

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

$$25y^{3}\times 125ve^{2}rticsen\times 45\times 105$$

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

$$25y^{3}\times 125ve^{3}rticsn\times 45\times 105$$

Multiply 25 and 125 to get 3125.

$$3125y^{3}ve^{3}rticsn\times 45\times 105$$

Multiply 3125 and i to get 3125i.

$$3125iy^{3}ve^{3}rtcsn\times 45\times 105$$

Multiply 3125i and 45 to get 140625i.

$$140625iy^{3}ve^{3}rtcsn\times 105$$

Multiply 140625i and 105 to get 14765625i.

$$14765625iy^{3}ve^{3}rtcsn$$