What is the answer to ((50s^{3/2}))/((3/2)-58.86s)=1890 ?

The answer to ((50s^{3/2}))/((3/2)-58.86s)=1890 is No Solution for s\in\mathbb{R}

Solve for s: ((50s^{3/2}))/((3/2)-58.86s)=1890

The solution is No Solution for s\in\mathbb{R}

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\frac{( 50 s ^{\frac{3}{2}} )}{( \frac{3}{2} ) - 58.86 s} = 1890

No Solution for s \in R

Solution steps

\frac{( 50 s ^{\frac{3}{2}} )}{( \frac{3}{2} ) - 58.86 s} = 1890

Multiply both sides by

\frac{3}{2} - 58.86 s

\frac{50 s ^{\frac{3}{2}}}{\frac{3}{2} - 58.86 s} (\frac{3}{2} - 58.86 s) = 1890 (\frac{3}{2} - 58.86 s)

Simplify

50 s^{\frac{3}{2}} = 1890 (\frac{3}{2} - 58.86 s)

Expand

1890 (\frac{3}{2} - 58.86 s) : 2835 - 111245.4 s

50 s^{\frac{3}{2}} = 2835 - 111245.4 s

Take both sides of the equation to the power of

2 : 2500 s^{3} = 8037225 - 630761418 s + 111245. 4^{2} s^{2}

2500 s^{3} = 8037225 - 630761418 s + 111245. 4^{2} s^{2}

Solve

2500 s^{3} = 8037225 - 630761418 s + 111245. 4^{2} s^{2} : s \approx 0.02548 \dots, s \approx 0.02548 \dots, s \approx 4950215.55749 \dots

s \approx 0.02548 \dots, s \approx 0.02548 \dots, s \approx 4950215.55749 \dots

Verify Solutions:

s \approx 0.02548 \dots

False

, s \approx 0.02548 \dots

False

, s \approx 4950215.55749 \dots

False

The solution is

No Solution for s \in R

x + 3 x^{\frac{2}{3}} + 2 = 0

5 - x^{2} + 10 x + 5 = x^{2}

x, x + y = 4

\frac{4}{( x )} = 3 + x

5 x^{2} - 3 3 x - 6 = 0

What is the answer to ((50s^{3/2}))/((3/2)-58.86s)=1890 ?
The answer to ((50s^{3/2}))/((3/2)-58.86s)=1890 is No Solution for s\in\mathbb{R}
Solve for s: ((50s^{3/2}))/((3/2)-58.86s)=1890
The solution is No Solution for s\in\mathbb{R}