Evaluate
\frac{13\left(j+1\right)}{14294353500000}
Expand
\frac{13j+13}{14294353500000}
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\frac{\left(1+j\right)\times 13}{7776\times 35^{6}}
Calculate 6 to the power of 5 and get 7776.
\frac{\left(1+j\right)\times 13}{7776\times 1838265625}
Calculate 35 to the power of 6 and get 1838265625.
\frac{\left(1+j\right)\times 13}{14294353500000}
Multiply 7776 and 1838265625 to get 14294353500000.
\frac{13+13j}{14294353500000}
Use the distributive property to multiply 1+j by 13.
\frac{\left(1+j\right)\times 13}{7776\times 35^{6}}
Calculate 6 to the power of 5 and get 7776.
\frac{\left(1+j\right)\times 13}{7776\times 1838265625}
Calculate 35 to the power of 6 and get 1838265625.
\frac{\left(1+j\right)\times 13}{14294353500000}
Multiply 7776 and 1838265625 to get 14294353500000.
\frac{13+13j}{14294353500000}
Use the distributive property to multiply 1+j by 13.
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Limits
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