What is expand (28500+1000ln(33/14))(1/57) ?

The solution to expand (28500+1000ln(33/14))(1/57) is 500+1000/57 ln(33/14)

Popular >

expand (28500+1000ln(33/14))(1/57)

expand

(28500 + 1000 ln (\frac{33}{14})) (\frac{1}{57})

500 + \frac{1000}{57} ln (\frac{33}{14})

Solution steps

(28500 + 1000 ln (\frac{33}{14})) (\frac{1}{57})

= (\frac{1}{57}) (28500 + 1000 ln (\frac{33}{14}))

Apply the distributive law:

a (b + c) = ab + a c

a = (\frac{1}{57}), b = 28500, c = 1000 ln (\frac{33}{14})

= (\frac{1}{57}) \cdot 28500 + (\frac{1}{57}) \cdot 1000 ln (\frac{33}{14})

= 28500 (\frac{1}{57}) + 1000 (\frac{1}{57}) ln (\frac{33}{14})

Simplify

28500 (\frac{1}{57}) + 1000 (\frac{1}{57}) ln (\frac{33}{14}) : 500 + \frac{1000}{57} ln (\frac{33}{14})

= 500 + \frac{1000}{57} ln (\frac{33}{14})

\frac{d ^{2}}{d x ^{2}} ((y) (x^{2} - 1)^{3})

(e^{2 x}) (\frac{x}{4} + A) + (e^{- 2 x}) (\frac{1}{16} e^{4 x} + B)

\frac{d ^{2}}{d x ^{2}} ((y) ((a \cdot x) + ((1 - a) \cdot x^{2})))

\frac{\partial}{\partial v} ((x) (9 u + 2 v))

(x - 2) \cdot x \cdot (72 + 7 x)

What is expand (28500+1000ln(33/14))(1/57) ?
The solution to expand (28500+1000ln(33/14))(1/57) is 500+1000/57 ln(33/14)