What is (12!)/(0!12!)(0.36)^{12}(0.64)^0 ?

The solution to (12!)/(0!12!)(0.36)^{12}(0.64)^0 is 4.73838E-6

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simplify (12!)/(0!12!)(0.36)^{12}(0.64)^0

simplify

\frac{12 !}{0 ! 12 !} (0.36)^{12} (0.64)^{0}

4.73838 E - 6

Solution steps

\frac{12 !}{0 ! \cdot 12 !} \cdot 0.3 6^{12} \cdot 0.6 4^{0}

0.3 6^{12} = 4.73838 E - 6

= \frac{12 !}{0 ! \cdot 12 !} \cdot 4.73838 E - 6 \cdot 0.6 4^{0}

Apply exponent rule:

a^{0} = 1, a \neq = 0

0.6 4^{0} = 1

= \frac{12 !}{0 ! \cdot 12 !} \cdot 4.73838 E - 6 \cdot 1

Apply rule:

a \cdot 1 = a

= \frac{12 !}{0 ! \cdot 12 !} \cdot 4.73838 E - 6

Cancel

\frac{12 !}{0 ! \cdot 12 !} : 1

= 1 \cdot 4.73838 E - 6

Multiply the numbers:

1 \cdot 4.73838 E - 6 = 4.73838 E - 6

= 4.73838 E - 6

ln (1.06)

1960

\frac{7}{2} + 4

9 p^{2} + 10 p - 3 = - 7

\frac{x}{4} \geq 8

What is (12!)/(0!12!)(0.36)^{12}(0.64)^0 ?
The solution to (12!)/(0!12!)(0.36)^{12}(0.64)^0 is 4.73838E-6