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-75892765701978482293.5897069567315
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-75892765701978482293.5897069567315
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\frac{6227020800}{4!\left(13-4\right)!}\times 21.1^{4}\left(1-21.1\right)^{13-4}
The factorial of 13 is 6227020800.
\frac{6227020800}{24\left(13-4\right)!}\times 21.1^{4}\left(1-21.1\right)^{13-4}
The factorial of 4 is 24.
\frac{6227020800}{24\times 9!}\times 21.1^{4}\left(1-21.1\right)^{13-4}
Subtract 4 from 13 to get 9.
\frac{6227020800}{24\times 362880}\times 21.1^{4}\left(1-21.1\right)^{13-4}
The factorial of 9 is 362880.
\frac{6227020800}{8709120}\times 21.1^{4}\left(1-21.1\right)^{13-4}
Multiply 24 and 362880 to get 8709120.
715\times 21.1^{4}\left(1-21.1\right)^{13-4}
Divide 6227020800 by 8709120 to get 715.
715\times 198211.9441\left(1-21.1\right)^{13-4}
Calculate 21.1 to the power of 4 and get 198211.9441.
141721540.0315\left(1-21.1\right)^{13-4}
Multiply 715 and 198211.9441 to get 141721540.0315.
141721540.0315\left(-20.1\right)^{13-4}
Subtract 21.1 from 1 to get -20.1.
141721540.0315\left(-20.1\right)^{9}
Subtract 4 from 13 to get 9.
141721540.0315\left(-535506216522.273441801\right)
Calculate -20.1 to the power of 9 and get -535506216522.273441801.
-75892765701978482293.5897069567315
Multiply 141721540.0315 and -535506216522.273441801 to get -75892765701978482293.5897069567315.
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Linear equation
y = 3x + 4
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Matrix
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Simultaneous equation
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Differentiation
\frac { d } { d x } \frac { ( 3 x ^ { 2 } - 2 ) } { ( x - 5 ) }
Integration
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Limits
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