Solve 10000(1+.012/4)1^25

$$10000(1+ \frac{ .012 }{ 4 } ) { 1 }^{ 25 }$$

Evaluate

$$10030$$

Solution Steps

Expand \frac{0.012}{4} by multiplying both numerator and the denominator by 1000.

$$10000\left(1+\frac{12}{4000}\right)\times 1^{25}$$

Reduce the fraction \frac{12}{4000} to lowest terms by extracting and canceling out 4.

$$10000\left(1+\frac{3}{1000}\right)\times 1^{25}$$

Convert 1 to fraction \frac{1000}{1000}.

$$10000\left(\frac{1000}{1000}+\frac{3}{1000}\right)\times 1^{25}$$

Since \frac{1000}{1000} and \frac{3}{1000} have the same denominator, add them by adding their numerators.

$$10000\times \frac{1000+3}{1000}\times 1^{25}$$

Add 1000 and 3 to get 1003.

$$10000\times \frac{1003}{1000}\times 1^{25}$$

Express 10000\times \frac{1003}{1000} as a single fraction.

$$\frac{10000\times 1003}{1000}\times 1^{25}$$

Multiply 10000 and 1003 to get 10030000.

$$\frac{10030000}{1000}\times 1^{25}$$

Divide 10030000 by 1000 to get 10030.

$$10030\times 1^{25}$$

Calculate 1 to the power of 25 and get 1.

$$10030\times 1$$

Multiply 10030 and 1 to get 10030.

$$10030$$

Factor

$$2\times 5\times 17\times 59$$