Solve =2-3G3/klog_{10}5

$$= \frac { 2 - 3 G 3 } { k } \log _ { 10 } 5$$

Evaluate

$$\frac{\log(5)\left(2-3G_{3}\right)}{k}$$

Short Solution Steps

Express \frac{2-3G_{3}}{k}\log_{10}\left(5\right) as a single fraction.

$$\frac{\left(2-3G_{3}\right)\log_{10}\left(5\right)}{k}$$

Use the distributive property to multiply 2-3G_{3} by \log_{10}\left(5\right).

$$\frac{2\log_{10}\left(5\right)-3G_{3}\log_{10}\left(5\right)}{k}$$

Differentiate w.r.t. G_3

$$-\frac{3\log(5)}{k}$$