What is (3*4^{10})*(l/(3^{10)}) ?

The solution to (3*4^{10})*(l/(3^{10)}) is (4^{10}l)/(19683)

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simplify (34^{10})(l/(3^{10)})

simplify

(3 \cdot 4^{10}) \cdot (\frac{l}{3 ^{10}})

\frac{4 ^{10} l}{19683}

Solution steps

(3 \cdot 4^{10}) (\frac{l}{3 ^{10}})

Apply rule:

(a) = a

(\frac{l}{3 ^{10}}) = \frac{l}{3 ^{10}}

= 3 \cdot 4^{10} \cdot \frac{l}{3 ^{10}}

3^{10} = 59049

= 3 \cdot 4^{10} \cdot \frac{l}{59049}

Apply the fraction rule:

a \cdot \frac{b}{c} = \frac{a \cdot b}{c}

= \frac{3 \cdot 4 ^{10} l}{59049}

Cancel

\frac{3 \cdot 4 ^{10} l}{59049} : \frac{4 ^{10} l}{19683}

= \frac{4 ^{10} l}{19683}

x = 54 \frac{10000 + ( - 571 )}{10000 - ( - 571 )}

49 \leq 47 - b

6 x^{2} + 12 x + 3 = 0

\frac{\frac{4}{x + h} - \frac{4}{x}}{h}

5 x - 4 \geq 6

What is (3*4^{10})*(l/(3^{10)}) ?
The solution to (3*4^{10})*(l/(3^{10)}) is (4^{10}l)/(19683)