What is (1400000000)*((100-2.2)/(100))^{32} ?

The solution to (1400000000)*((100-2.2)/(100))^{32} is (7*97.8^{32})/(2^{55)*25^{28}}

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simplify (1400000000)*((100-2.2)/(100))^{32}

simplify

(1400000000) \cdot (\frac{100 - 2.2}{100})^{32}

\frac{7 \cdot 97. 8 ^{32}}{2 ^{55} \cdot 2 5 ^{28}}

Decimal Notation

687023177.75584 \dots

Solution steps

(1400000000) (\frac{100 - 2.2}{100})^{32}

Apply rule:

(a) = a

(1400000000) = 1400000000

= 1400000000 (\frac{100 - 2.2}{100})^{32}

Apply exponent rule:

(\frac{a}{b})^{c} = \frac{a ^{c}}{b ^{c}}

(\frac{100 - 2.2}{100})^{32} = \frac{( 100 - 2.2 ) ^{32}}{10 0 ^{32}}

= 1400000000 \cdot \frac{( 100 - 2.2 ) ^{32}}{10 0 ^{32}}

Subtract the numbers:

100 - 2.2 = 97.8

= 1400000000 \cdot \frac{97. 8 ^{32}}{10 0 ^{32}}

1400000000 \cdot \frac{97. 8 ^{32}}{10 0 ^{32}} = \frac{7 \cdot 97. 8 ^{32}}{2 ^{55} \cdot 2 5 ^{28}}

= \frac{7 \cdot 97. 8 ^{32}}{2 ^{55} \cdot 2 5 ^{28}}

2 (7 x - 1) - 3 (3 x - 6) - 5 (11 x + 6) = 196

z^{2} + 11 z + 9 = 5 z

\frac{3}{2} = \frac{g}{57}

144 \cdot 6 - 4 (x + 6) (36 - 4 x) = 0

n + 3 \geq 9

What is (1400000000)*((100-2.2)/(100))^{32} ?
The solution to (1400000000)*((100-2.2)/(100))^{32} is (7*97.8^{32})/(2^{55)*25^{28}}