Question

2^454 3^303 что больше

Answer 1

решение зависит от темы, которую вы проходите.

самое простое - взять логарифм и сравнить 303 * ln 3 и 454*ln 2

Answer 2

To compare the values of $2^{454}$ and $3^{303}$, we can use logarithms or recognize some patterns.

Let's first look at the exponents:

$2^{454}$ and $3^{303}$

Now, we can notice that $3$ is greater than $2$, and as the exponent in both cases is significantly large, we can expect that $3^{303}$ will be greater than $2^{454}$.

To be more precise, let's compare the values using logarithms. We'll take the logarithm base 10 for both numbers:

$\log(2^{454}) = 454 \times \log(2) \approx 454 \times 0.301 \approx 136.754$

$\log(3^{303}) = 303 \times \log(3) \approx 303 \times 0.477 \approx 144.731$

As you can see, $3^{303}$ has a larger value than $2^{454}$ because $144.731 > 136.754$.

So, $3^{303}$ is greater than $2^{454}$.