Evaluate
\frac{x^{100}}{900}
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\frac{x^{100}}{900}
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\frac{33\times 3+1}{3\times 30000}x^{100}
Express \frac{\frac{33\times 3+1}{3}}{30000} as a single fraction.
\frac{99+1}{3\times 30000}x^{100}
Multiply 33 and 3 to get 99.
\frac{100}{3\times 30000}x^{100}
Add 99 and 1 to get 100.
\frac{100}{90000}x^{100}
Multiply 3 and 30000 to get 90000.
\frac{1}{900}x^{100}
Reduce the fraction \frac{100}{90000} to lowest terms by extracting and canceling out 100.
\frac{33\times 3+1}{3\times 30000}x^{100}
Express \frac{\frac{33\times 3+1}{3}}{30000} as a single fraction.
\frac{99+1}{3\times 30000}x^{100}
Multiply 33 and 3 to get 99.
\frac{100}{3\times 30000}x^{100}
Add 99 and 1 to get 100.
\frac{100}{90000}x^{100}
Multiply 3 and 30000 to get 90000.
\frac{1}{900}x^{100}
Reduce the fraction \frac{100}{90000} to lowest terms by extracting and canceling out 100.
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\frac { d } { d x } \frac { ( 3 x ^ { 2 } - 2 ) } { ( x - 5 ) }
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Limits
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