What is expand (1000(7^{35000}-1))/(ln(7)) ?

The solution to expand (1000(7^{35000}-1))/(ln(7)) is (7^{35000}*1000)/(ln(7))-(1000)/(ln(7))

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expand (1000(7^{35000}-1))/(ln(7))

expand

\frac{1000 ( 7 ^{35000} - 1 )}{ln ( 7 )}

\frac{7 ^{35000} \cdot 1000}{ln ( 7 )} - \frac{1000}{ln ( 7 )}

Solution steps

\frac{1000 ( 7 ^{35000} - 1 )}{ln ( 7 )}

Expand

1000 (7^{35000} - 1) : 7^{35000} \cdot 1000 - 1000

= \frac{7 ^{35000} \cdot 1000 - 1000}{ln ( 7 )}

Apply the fraction rule:

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

\frac{7 ^{35000} \cdot 1000 - 1000}{ln ( 7 )} = \frac{7 ^{35000} \cdot 1000}{ln ( 7 )} - \frac{1000}{ln ( 7 )}

= \frac{7 ^{35000} \cdot 1000}{ln ( 7 )} - \frac{1000}{ln ( 7 )}

(m^{4} - 0, t) (m^{4} + 0, 7)

\frac{2 x}{( x + 2 ) ^{2}}

27 (z - 1) (z - e^{- 27 T})

\frac{s ^{2} + 4 s + 2}{s ( s ^{2} + 6 s + 8 )}

(2 z + 1)^{12}

What is expand (1000(7^{35000}-1))/(ln(7)) ?
The solution to expand (1000(7^{35000}-1))/(ln(7)) is (7^{35000}*1000)/(ln(7))-(1000)/(ln(7))