Solve A=2700(1+0.091*2/12

$$A = 2700 ( 1 + 0.091 \cdot 2 / 12$$

Solve for A

$$A=2740.95$$

Steps for Solving Linear Equation

Reduce the fraction \frac{2}{12} to lowest terms by extracting and canceling out 2.

$$A=2700\left(1+0.091\times \frac{1}{6}\right)$$

Convert decimal number 0.091 to fraction \frac{91}{1000}.

$$A=2700\left(1+\frac{91}{1000}\times \frac{1}{6}\right)$$

Multiply \frac{91}{1000} times \frac{1}{6} by multiplying numerator times numerator and denominator times denominator.

$$A=2700\left(1+\frac{91\times 1}{1000\times 6}\right)$$

Do the multiplications in the fraction \frac{91\times 1}{1000\times 6}.

$$A=2700\left(1+\frac{91}{6000}\right)$$

Convert 1 to fraction \frac{6000}{6000}.

$$A=2700\left(\frac{6000}{6000}+\frac{91}{6000}\right)$$

Since \frac{6000}{6000} and \frac{91}{6000} have the same denominator, add them by adding their numerators.

$$A=2700\times \frac{6000+91}{6000}$$

Add 6000 and 91 to get 6091.

$$A=2700\times \frac{6091}{6000}$$

Express 2700\times \frac{6091}{6000} as a single fraction.

$$A=\frac{2700\times 6091}{6000}$$

Multiply 2700 and 6091 to get 16445700.

$$A=\frac{16445700}{6000}$$

Reduce the fraction \frac{16445700}{6000} to lowest terms by extracting and canceling out 300.

$$A=\frac{54819}{20}$$

Assign A

$$A≔2740.95$$