What is [(135/7911)/(131517)]c^2-c^1c^3-c^2 ?

The solution to [(135/7911)/(131517)]c^2-c^1c^3-c^2 is -38534476/38534481 c^2-c^4

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simplify [(135/7911)/(131517)]c^2-c^1c^3-c^2

simplify

[\frac{\frac{135}{7911}}{131517}] c^{2} - c^{1} c^{3} - c^{2}

- \frac{38534476}{38534481} c^{2} - c^{4}

Solution steps

(\frac{\frac{135}{7911}}{131517}) c^{2} - c^{1} c^{3} - c^{2}

Apply rule:

(a) = a

(\frac{\frac{135}{7911}}{131517}) = \frac{\frac{135}{7911}}{131517}

= \frac{\frac{135}{7911}}{131517} c^{2} - c^{1} c^{3} - c^{2}

Factor out common term

c^{2} : c^{2} (\frac{\frac{135}{7911}}{131517} - 1)

= c^{2} (\frac{\frac{135}{7911}}{131517} - 1) - c^{1} c^{3}

c^{2} (\frac{\frac{135}{7911}}{131517} - 1) = - c^{2} \frac{38534476}{38534481}

c^{1} c^{3} = c^{4}

= - c^{2} \frac{38534476}{38534481} - c^{4}

= - \frac{38534476}{38534481} c^{2} - c^{4}

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What is [(135/7911)/(131517)]c^2-c^1c^3-c^2 ?
The solution to [(135/7911)/(131517)]c^2-c^1c^3-c^2 is -38534476/38534481 c^2-c^4