Solve v_{s}=28.6*0.250*514.7/29.48*532.2

$$v _ { s } = \frac { 28.6 \cdot 0.250 \cdot 514.7 } { 29.48 \cdot 532.2 }$$

Solve for v_s

$$v_{s}=\frac{334555}{1426296}\approx 0.234562111$$

Steps for Solving Linear Equation

Multiply 28.6 and 0.25 to get 7.15.

$$v_{s}=\frac{7.15\times 514.7}{29.48\times 532.2}$$

Multiply 7.15 and 514.7 to get 3680.105.

$$v_{s}=\frac{3680.105}{29.48\times 532.2}$$

Multiply 29.48 and 532.2 to get 15689.256.

$$v_{s}=\frac{3680.105}{15689.256}$$

Expand \frac{3680.105}{15689.256} by multiplying both numerator and the denominator by 1000.

$$v_{s}=\frac{3680105}{15689256}$$

Reduce the fraction \frac{3680105}{15689256} to lowest terms by extracting and canceling out 11.

$$v_{s}=\frac{334555}{1426296}$$

Assign v_s

$$v_{s}≔\frac{334555}{1426296}$$