Solve b=8(15032)-(192)(608)/8(4.902)-(192)^2

$$b = \frac { 8 ( 15032 ) - ( 192 ) ( 608 ) } { 8 ( 4.902 ) - ( 192 ) ^ { 2 } }$$

Solve for b

$$b=-\frac{220000}{2301549}\approx -0.095587798$$

Steps for Solving Linear Equation

Multiply 8 and 15032 to get 120256.

$$b=\frac{120256-192\times 608}{8\times 4.902-192^{2}}$$

Multiply 192 and 608 to get 116736.

$$b=\frac{120256-116736}{8\times 4.902-192^{2}}$$

Subtract 116736 from 120256 to get 3520.

$$b=\frac{3520}{8\times 4.902-192^{2}}$$

Multiply 8 and 4.902 to get 39.216.

$$b=\frac{3520}{39.216-192^{2}}$$

Calculate 192 to the power of 2 and get 36864.

$$b=\frac{3520}{39.216-36864}$$

Subtract 36864 from 39.216 to get -36824.784.

$$b=\frac{3520}{-36824.784}$$

Expand \frac{3520}{-36824.784} by multiplying both numerator and the denominator by 1000.

$$b=\frac{3520000}{-36824784}$$

Reduce the fraction \frac{3520000}{-36824784} to lowest terms by extracting and canceling out 16.

$$b=-\frac{220000}{2301549}$$

Assign b

$$b≔-\frac{220000}{2301549}$$