(50^2) / (30((28.89/100) + (3.5/50)))

asked by guest
on Nov 26, 2024 at 3:41 pm



You asked:

Evaluate the expression: 50230(28.89100+3.550)\frac{{50}^{2}}{30 \left(\frac{28.89}{100} + \frac{3.5}{50}\right)}

MathBot Answer:

50230(28.89100+3.550)=250000010767=232.190953840438376520850747654871366211572397139407448685799201263118788891984768273428067242500232‾\frac{{50}^{2}}{30 \left(\frac{28.89}{100} + \frac{3.5}{50}\right)} = \frac{2500000}{10767} = 232.\overline{190953840438376520850747654871366211572397139407448685799201263118788891984768273428067242500232}

50230(28.89100+3.550)=250030(28.89100+3.550)=250030(2889100100+3.550)=250030(288910000+3.550)=250030(288910000+7250)=250030(288910000+7100)=250030⋅358910000=2500107671000=250000010767\begin{aligned}\frac{{50}^{2}}{30 \left(\frac{28.89}{100} + \frac{3.5}{50}\right)}&=\frac{2500}{30 \left(\frac{28.89}{100} + \frac{3.5}{50}\right)}\\&=\frac{2500}{30 \left(\frac{\frac{2889}{100}}{100} + \frac{3.5}{50}\right)}\\&=\frac{2500}{30 \left(\frac{2889}{10000} + \frac{3.5}{50}\right)}\\&=\frac{2500}{30 \left(\frac{2889}{10000} + \frac{\frac{7}{2}}{50}\right)}\\&=\frac{2500}{30 \left(\frac{2889}{10000} + \frac{7}{100}\right)}\\&=\frac{2500}{30 \cdot \frac{3589}{10000}}\\&=\frac{2500}{\frac{10767}{1000}}\\&=\frac{2500000}{10767}\end{aligned}

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