Solve I=(196*10^-6)60/(3)2(2-0.37)^2(1+(0.015)(3))

$$I = ( 196 \times 10 ^ { - 6 } ) \frac { 60 } { ( 3 ) 2 } ( 2 - 0.37 ) ^ { 2 } ( 1 + ( 0.015 ) ( 3 ) )$$

Solve for I

$$I=0.00544186258$$

Steps for Solving Linear Equation

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

$$I=196\times \frac{1}{1000000}\times \frac{60}{3\times 2}\left(2-0.37\right)^{2}\left(1+0.015\times 3\right)$$

Multiply 196 and \frac{1}{1000000} to get \frac{49}{250000}.

$$I=\frac{49}{250000}\times \frac{60}{3\times 2}\left(2-0.37\right)^{2}\left(1+0.015\times 3\right)$$

Multiply 3 and 2 to get 6.

$$I=\frac{49}{250000}\times \frac{60}{6}\left(2-0.37\right)^{2}\left(1+0.015\times 3\right)$$

Divide 60 by 6 to get 10.

$$I=\frac{49}{250000}\times 10\left(2-0.37\right)^{2}\left(1+0.015\times 3\right)$$

Multiply \frac{49}{250000} and 10 to get \frac{49}{25000}.

$$I=\frac{49}{25000}\left(2-0.37\right)^{2}\left(1+0.015\times 3\right)$$

Subtract 0.37 from 2 to get 1.63.

$$I=\frac{49}{25000}\times 1.63^{2}\left(1+0.015\times 3\right)$$

Calculate 1.63 to the power of 2 and get 2.6569.

$$I=\frac{49}{25000}\times 2.6569\left(1+0.015\times 3\right)$$

Multiply \frac{49}{25000} and 2.6569 to get \frac{1301881}{250000000}.

$$I=\frac{1301881}{250000000}\left(1+0.015\times 3\right)$$

Multiply 0.015 and 3 to get 0.045.

$$I=\frac{1301881}{250000000}\left(1+0.045\right)$$

Add 1 and 0.045 to get 1.045.

$$I=\frac{1301881}{250000000}\times 1.045$$

Multiply \frac{1301881}{250000000} and 1.045 to get \frac{272093129}{50000000000}.

$$I=\frac{272093129}{50000000000}$$

Assign I

$$I≔0.00544186258$$