Solve operatornametag^2x^2div5/2yz

$$\operatorname { tag } ^ { 2 } x ^ { 2 } \div 5 / 2 y z$$

Evaluate

$$\frac{2yz\left(agtx\right)^{2}}{5}$$

Solution Steps

Expand \left(tag\right)^{2}.

$$\frac{t^{2}a^{2}g^{2}x^{2}}{\frac{5}{2}}yz$$

Divide t^{2}a^{2}g^{2}x^{2} by \frac{5}{2} by multiplying t^{2}a^{2}g^{2}x^{2} by the reciprocal of \frac{5}{2}.

$$\frac{t^{2}a^{2}g^{2}x^{2}\times 2}{5}yz$$

Express \frac{t^{2}a^{2}g^{2}x^{2}\times 2}{5}y as a single fraction.

$$\frac{t^{2}a^{2}g^{2}x^{2}\times 2y}{5}z$$

Express \frac{t^{2}a^{2}g^{2}x^{2}\times 2y}{5}z as a single fraction.

$$\frac{t^{2}a^{2}g^{2}x^{2}\times 2yz}{5}$$

Expand

$$\frac{2yz\left(agtx\right)^{2}}{5}$$

Solution Steps

Expand \left(tag\right)^{2}.

$$\frac{t^{2}a^{2}g^{2}x^{2}}{\frac{5}{2}}yz$$

Divide t^{2}a^{2}g^{2}x^{2} by \frac{5}{2} by multiplying t^{2}a^{2}g^{2}x^{2} by the reciprocal of \frac{5}{2}.

$$\frac{t^{2}a^{2}g^{2}x^{2}\times 2}{5}yz$$

Express \frac{t^{2}a^{2}g^{2}x^{2}\times 2}{5}y as a single fraction.

$$\frac{t^{2}a^{2}g^{2}x^{2}\times 2y}{5}z$$

Express \frac{t^{2}a^{2}g^{2}x^{2}\times 2y}{5}z as a single fraction.

$$\frac{t^{2}a^{2}g^{2}x^{2}\times 2yz}{5}$$