What is (1+s/(10))(1+s/(100))(1+s/(1000)) ?

The solution to (1+s/(10))(1+s/(100))(1+s/(1000)) is ((10+s)(100+s)(1000+s))/(1000000)

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simplify (1+s/(10))(1+s/(100))(1+s/(1000))

simplify

(1 + \frac{s}{10}) (1 + \frac{s}{100}) (1 + \frac{s}{1000})

\frac{( 10 + s ) ( 100 + s ) ( 1000 + s )}{1000000}

Solution steps

(1 + \frac{s}{10}) (1 + \frac{s}{100}) (1 + \frac{s}{1000})

Join

1 + \frac{s}{10} : \frac{10 + s}{10}

= \frac{10 + s}{10} (1 + \frac{s}{100}) (1 + \frac{s}{1000})

Apply the fraction rule:

a \cdot \frac{b}{c} = \frac{a \cdot b}{c}

= \frac{( 10 + s ) ( 1 + \frac{s}{100} ) ( 1 + \frac{s}{1000} )}{10}

Simplify

(10 + s) (1 + \frac{s}{100}) (1 + \frac{s}{1000}) : \frac{( 10 + s ) ( 100 + s ) ( 1000 + s )}{100000}

= \frac{\frac{( 10 + s ) ( 100 + s ) ( 1000 + s )}{100000}}{10}

Apply the fraction rule:

\frac{\frac{a}{b}}{c} = \frac{a}{b \cdot c}

= \frac{( 10 + s ) ( 100 + s ) ( 1000 + s )}{100000 \cdot 10}

Multiply the numbers:

100000 \cdot 10 = 1000000

= \frac{( 10 + s ) ( 100 + s ) ( 1000 + s )}{1000000}

x ln (x) + (1 - x) ln (1 - x)

(x - 3) (x^{2} - 3 x)

V (0, 0) y F (0, - 2)

n^{2} + n^{2}

(1 - cos (y))^{2}

What is (1+s/(10))(1+s/(100))(1+s/(1000)) ?
The solution to (1+s/(10))(1+s/(100))(1+s/(1000)) is ((10+s)(100+s)(1000+s))/(1000000)