Solve beta^4200/ w^3-v^404-s1n-b1-k1-x1

Evaluate

β^{4} \times \frac{200}{w ^{3}} - v^{4} \times 4 - s \times 1 \times n - b \times 1 - k \times 1 - x \times 1

Multiply the terms

More Steps

\frac{200 β ^{4}}{w ^{3}} - v^{4} \times 4 - s \times 1 \times n - b \times 1 - k \times 1 - x \times 1

Use the commutative property to reorder the terms

\frac{200 β ^{4}}{w ^{3}} - 4 v^{4} - s \times 1 \times n - b \times 1 - k \times 1 - x \times 1

Any expression multiplied by 1 remains the same

\frac{200 β ^{4}}{w ^{3}} - 4 v^{4} - s n - b \times 1 - k \times 1 - x \times 1

Any expression multiplied by 1 remains the same

\frac{200 β ^{4}}{w ^{3}} - 4 v^{4} - s n - b - k \times 1 - x \times 1

Any expression multiplied by 1 remains the same

\frac{200 β ^{4}}{w ^{3}} - 4 v^{4} - s n - b - k - x \times 1

Any expression multiplied by 1 remains the same

\frac{200 β ^{4}}{w ^{3}} - 4 v^{4} - s n - b - k - x

Reduce fractions to a common denominator

\frac{200 β ^{4}}{w ^{3}} - \frac{4 v ^{4} w ^{3}}{w ^{3}} - \frac{s n w ^{3}}{w ^{3}} - \frac{b w ^{3}}{w ^{3}} - \frac{k w ^{3}}{w ^{3}} - \frac{x w ^{3}}{w ^{3}}

Solution

\frac{200 β ^{4} - 4 v ^{4} w ^{3} - s n w ^{3} - b w ^{3} - k w ^{3} - x w ^{3}}{w ^{3}}

Simplify the expression