Solve A=9^12+6^15/4^8+2.3^9

$$A = \frac { 9 ^ { 12 } + 6 ^ { 15 } } { 4 ^ { 8 } + 2.3 ^ { 9 } }$$

Solve for A

$$A = \frac{250871507019000000000}{22445717553821} = 11176809\frac{9051995451035}{22445717553821} \approx 11176809.403283853$$

Steps for Solving Linear Equation

Calculate 9 to the power of 12 and get 282429536481.

$$A=\frac{282429536481+6^{15}}{4^{8}+2.3^{9}}$$

Calculate 6 to the power of 15 and get 470184984576.

$$A=\frac{282429536481+470184984576}{4^{8}+2.3^{9}}$$

Add 282429536481 and 470184984576 to get 752614521057.

$$A=\frac{752614521057}{4^{8}+2.3^{9}}$$

Calculate 4 to the power of 8 and get 65536.

$$A=\frac{752614521057}{65536+2.3^{9}}$$

Calculate 2.3 to the power of 9 and get 1801.152661463.

$$A=\frac{752614521057}{65536+1801.152661463}$$

Add 65536 and 1801.152661463 to get 67337.152661463.

$$A=\frac{752614521057}{67337.152661463}$$

Expand \frac{752614521057}{67337.152661463} by multiplying both numerator and the denominator by 1000000000.

$$A=\frac{752614521057000000000}{67337152661463}$$

Reduce the fraction \frac{752614521057000000000}{67337152661463} to lowest terms by extracting and canceling out 3.

$$A=\frac{250871507019000000000}{22445717553821}$$

Assign A

$$A≔\frac{250871507019000000000}{22445717553821}$$