Solve A=11*3^29-9^15/(2*3^14)*2

$$A = \frac { 11 \cdot 3 ^ { 29 } - 9 ^ { 15 } } { ( 2 \cdot 3 ^ { 14 } ) \cdot 2 }$$

Solve for A

$$A=28697814$$

Steps for Solving Linear Equation

Calculate 3 to the power of 29 and get 68630377364883.

$$A=\frac{11\times 68630377364883-9^{15}}{2\times 3^{14}\times 2}$$

Multiply 11 and 68630377364883 to get 754934151013713.

$$A=\frac{754934151013713-9^{15}}{2\times 3^{14}\times 2}$$

Calculate 9 to the power of 15 and get 205891132094649.

$$A=\frac{754934151013713-205891132094649}{2\times 3^{14}\times 2}$$

Subtract 205891132094649 from 754934151013713 to get 549043018919064.

$$A=\frac{549043018919064}{2\times 3^{14}\times 2}$$

Calculate 3 to the power of 14 and get 4782969.

$$A=\frac{549043018919064}{2\times 4782969\times 2}$$

Multiply 2 and 4782969 to get 9565938.

$$A=\frac{549043018919064}{9565938\times 2}$$

Multiply 9565938 and 2 to get 19131876.

$$A=\frac{549043018919064}{19131876}$$

Divide 549043018919064 by 19131876 to get 28697814.

$$A=28697814$$

Assign A

$$A≔28697814$$