What is expand (0,7)/(1-0,7)(1-0.7^{10}) ?

The solution to expand (0,7)/(1-0,7)(1-0.7^{10}) is 1*(0*7,)/(1-0*7,)-0.7^{10}*(0*7,)/(1-0*7,)

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expand (0,7)/(1-0,7)(1-0.7^{10})

expand

\frac{0 , 7}{1 - 0 , 7} (1 - 0. 7^{10})

1 \cdot \frac{0 \cdot 7 ,}{1 - 0 \cdot 7 ,} - 0. 7^{10} \cdot \frac{0 \cdot 7 ,}{1 - 0 \cdot 7 ,}

Solution steps

\frac{0 , 7}{1 - 0 , 7} (1 - 0. 7^{10})

= \frac{0 \cdot 7 ,}{1 - 0 \cdot 7 ,} (1 - 0. 7^{10})

Apply the distributive law:

a (b - c) = ab - a c

a = \frac{0 , 7}{1 - 0 , 7}, b = 1, c = 0. 7^{10}

= \frac{0 , 7}{1 - 0 , 7} \cdot 1 - \frac{0 , 7}{1 - 0 , 7} \cdot 0. 7^{10}

= 1 \cdot \frac{0 \cdot 7 ,}{1 - 0 \cdot 7 ,} - 0. 7^{10} \cdot \frac{0 \cdot 7 ,}{1 - 0 \cdot 7 ,}

\frac{d}{d x} ((P (x)) (x (36 - x)^{2}))

\frac{2}{( x - 4 ) ( 3 + x )}

\frac{( a - 3 ) ( - 2 - a )}{4}

(3 - 1) + (3 - 1) i

What is expand (0,7)/(1-0,7)(1-0.7^{10}) ?
The solution to expand (0,7)/(1-0,7)(1-0.7^{10}) is 1*(0*7,)/(1-0*7,)-0.7^{10}*(0*7,)/(1-0*7,)