What is 12000(1+(0.475)/(12))^{5*12} ?

The solution to 12000(1+(0.475)/(12))^{5*12} is (499^{60})/(5^{57)*96^{59}}

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simplify 12000(1+(0.475)/(12))^{5*12}

simplify

12000 (1 + \frac{0.475}{12})^{5 \cdot 12}

\frac{49 9 ^{60}}{5 ^{57} \cdot 9 6 ^{59}}

Decimal Notation

123236.60934 \dots

Solution steps

12000 (1 + \frac{0.475}{12})^{5 \cdot 12}

Multiply the numbers:

5 \cdot 12 = 60

= 12000 (1 + \frac{0.475}{12})^{60}

Simplify

1 + \frac{0.475}{12} : \frac{499}{480}

= 12000 (\frac{499}{480})^{60}

Apply exponent rule:

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

(\frac{499}{480})^{60} = \frac{49 9 ^{60}}{48 0 ^{60}}

= 12000 \cdot \frac{49 9 ^{60}}{48 0 ^{60}}

12000 \cdot \frac{49 9 ^{60}}{48 0 ^{60}} = \frac{49 9 ^{60}}{5 ^{57} \cdot 9 6 ^{59}}

= \frac{49 9 ^{60}}{5 ^{57} \cdot 9 6 ^{59}}

3 = - 4 g - 5

(k - 9) 4 = 9 k + 44

2^{l o g_{2} (5)}

- 2 ∣ 4 - x ∣ \leq - 4

(\frac{1}{20})^{2}

What is 12000(1+(0.475)/(12))^{5*12} ?
The solution to 12000(1+(0.475)/(12))^{5*12} is (499^{60})/(5^{57)*96^{59}}