Solve 10800operatorname{seg}[1h/3600operatorname{seg}]

$$10800 \operatorname { seg } [ \frac { 1 h } { 3600 } \operatorname { seg } ]$$

Evaluate

$$3h\left(egs\right)^{2}$$

Solution Steps

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

$$10800s^{2}eg\times \frac{1h}{3600}eg$$

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

$$10800s^{2}e^{2}g\times \frac{1h}{3600}g$$

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

$$10800s^{2}e^{2}g^{2}\times \frac{1h}{3600}$$

Cancel out 3600, the greatest common factor in 10800 and 3600.

$$3\times 1hs^{2}e^{2}g^{2}$$

Multiply 3 and 1 to get 3.

$$3hs^{2}e^{2}g^{2}$$

Differentiate w.r.t. h

$$3\left(egs\right)^{2}$$