Solve 09.3*10^-6x=2(0.0543-0.26*4*10^-6x)

$$09.3 \times 10 ^ { - 6 } x = 2 ( 0.0543 - 0.26 \cdot 4 \times 10 ^ { - 6 } x )$$

Solve for x

$$x = \frac{5430000}{569} = 9543\frac{33}{569} \approx 9543.057996485$$

Steps for Solving Linear Equation

Calculate 10 to the power of -6 and get \frac{1}{1000000}.

$$9.3\times \frac{1}{1000000}x=2\left(0.0543-0.26\times 4\times 10^{-6}x\right)$$

Multiply 9.3 and \frac{1}{1000000} to get \frac{93}{10000000}.

$$\frac{93}{10000000}x=2\left(0.0543-0.26\times 4\times 10^{-6}x\right)$$

Multiply 0.26 and 4 to get 1.04.

$$\frac{93}{10000000}x=2\left(0.0543-1.04\times 10^{-6}x\right)$$

Calculate 10 to the power of -6 and get \frac{1}{1000000}.

$$\frac{93}{10000000}x=2\left(0.0543-1.04\times \frac{1}{1000000}x\right)$$

Multiply 1.04 and \frac{1}{1000000} to get \frac{13}{12500000}.

$$\frac{93}{10000000}x=2\left(0.0543-\frac{13}{12500000}x\right)$$

Use the distributive property to multiply 2 by 0.0543-\frac{13}{12500000}x.

$$\frac{93}{10000000}x=0.1086-\frac{13}{6250000}x$$

Add \frac{13}{6250000}x to both sides.

$$\frac{93}{10000000}x+\frac{13}{6250000}x=0.1086$$

Combine \frac{93}{10000000}x and \frac{13}{6250000}x to get \frac{569}{50000000}x.

$$\frac{569}{50000000}x=0.1086$$

Multiply both sides by \frac{50000000}{569}, the reciprocal of \frac{569}{50000000}.

$$x=0.1086\times \frac{50000000}{569}$$

Multiply 0.1086 and \frac{50000000}{569} to get \frac{5430000}{569}.

$$x=\frac{5430000}{569}$$