How many times is 3^5 of 3^3?

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3^3 ന്റെ എത്ര മടങ്ങാണ് 3^5 ?

Answer:

$3^3\times{X}=3^5$

$X=\frac{3^5}{3^3}$

$X=3^{5-3}$

$X=3^2$

$X=9$

Related Questions:

Find the reminder when $3^{101}$ is divided by 7?

$\frac {6^2 \times 10^4 \times 15^3} {2^6 \times 3^5 \times 5^6} =\rule{1cm}{0.1 pt}$

$3^{65}$ x $6^{59}$ x $7^{71}$

$\text{find the value in unit place}$

Simplify

$(5^3 \times 5 \times \sqrt{5}) \div 5^{-7/2} = 5^{a+3}$ ആയാൽ $a$ എത്ര?