Перевод C1eeebfcf8e8edf1f2e2ee20fdeaf1efe5f0e8ece5edf2eee220f1f2e0e2e8ebe8f1fc20ede020e7e0eaebfef7101ededfbf52c20e220e1eeebfcf8e8edf1f2e2e520f1e2ee101ec201cc420f120efeee6e8e7ede5ededfbec20f1f0eeeaeeec20e7e0eaebfef7e5ede8ff20e820ede520e8ece5fef9e8f520f0eee4f1f2e2e5edede8eaeee22c20eaeef2eef0fbe520eceee3ebe820e1fb20e8f1eae0f2fc20e8f520efeef1ebe520abeff0eeefe0e6e820e1e5e720e2e5f1f2e8bb2c20efeef1f2e0e2ebffebe8f1fc20e8e720eaeeebeeede8e820f1f2f0eee3ee20f0e5e6e8ece020313239362de1e8f12e20cde020e7e0eaebfef7e5ededfbf520e8f1effbf2fbe2e0ebeef1fc20e2ebe8ffede8e520edeeeef1f4e5f0fb2c20eff1e82defeeebff2c20f0e0e7ebe8f7edfbf520ecf3f2e0e3e5edeee22e20c220fdf2eeec20ede0eff0e0e2ebe5ede8e820e1fbebe820e4eef1f2e8e3edf3f2fb20e7ede0f7e8f2e5ebfcedfbe520f3f1efe5f5e82e20d0e5e7f3ebfcf2e0f2eeec20e4e0ededfbf520fdeaf1efe5f0e8ece5edf2eee220ffe2e8ebeef1fc20f1eee7e4e0ede8e520f6e5ebeee3ee20f0ffe4e020e0edf2f0eeefeeeceef0f4edfbf520f1f3f9e5f1f2e22c20eaeef2eef0fbe52c20e4eeecf3f2e8f0eee2e0e220e220f3f1ebeee2e8fff520c7eeedfb2c20f1f2e0ebe820eff0e5e4f1f2e0e2e8f2e5ebffece820e510120f4e0f3edfb2e20cee1ebe0e4e0fef220e2eee8f1f2e8edf320ede5eef0e4e8ede0f0edfbece820f1efeef1eee1edeef1f2ffece82028eaeeedf2f0eeeb101f02c20e1fef0e5f02c20eae0f0ebe8ea2c20efeeebf2e5f0e3e5e9f1f220e820eaf0eee2eef1eef12c20e2eee7eceee6edee20e8e7ebeeec2c20eff1e5e2e4eee3e8e3e0edf220e820f1edeef0ea292e20d02020 из шестнадцатеричной в двоичную систему счисления

Задача: перевести число C1eeebfcf8e8edf1f2e2ee20fdeaf1efe5f0e8ece5edf2eee220f1f2e0e2e8ebe8f1fc20ede020e7e0eaebfef7101ededfbf52c20e220e1eeebfcf8e8edf1f2e2e520f1e2ee101ec201cc420f120efeee6e8e7ede5ededfbec20f1f0eeeaeeec20e7e0eaebfef7e5ede8ff20e820ede520e8ece5fef9e8f520f0eee4f1f2e2e5edede8eaeee22c20eaeef2eef0fbe520eceee3ebe820e1fb20e8f1eae0f2fc20e8f520efeef1ebe520abeff0eeefe0e6e820e1e5e720e2e5f1f2e8bb2c20efeef1f2e0e2ebffebe8f1fc20e8e720eaeeebeeede8e820f1f2f0eee3ee20f0e5e6e8ece020313239362de1e8f12e20cde020e7e0eaebfef7e5ededfbf520e8f1effbf2fbe2e0ebeef1fc20e2ebe8ffede8e520edeeeef1f4e5f0fb2c20eff1e82defeeebff2c20f0e0e7ebe8f7edfbf520ecf3f2e0e3e5edeee22e20c220fdf2eeec20ede0eff0e0e2ebe5ede8e820e1fbebe820e4eef1f2e8e3edf3f2fb20e7ede0f7e8f2e5ebfcedfbe520f3f1efe5f5e82e20d0e5e7f3ebfcf2e0f2eeec20e4e0ededfbf520fdeaf1efe5f0e8ece5edf2eee220ffe2e8ebeef1fc20f1eee7e4e0ede8e520f6e5ebeee3ee20f0ffe4e020e0edf2f0eeefeeeceef0f4edfbf520f1f3f9e5f1f2e22c20eaeef2eef0fbe52c20e4eeecf3f2e8f0eee2e0e220e220f3f1ebeee2e8fff520c7eeedfb2c20f1f2e0ebe820eff0e5e4f1f2e0e2e8f2e5ebffece820e510120f4e0f3edfb2e20cee1ebe0e4e0fef220e2eee8f1f2e8edf320ede5eef0e4e8ede0f0edfbece820f1efeef1eee1edeef1f2ffece82028eaeeedf2f0eeeb101f02c20e1fef0e5f02c20eae0f0ebe8ea2c20efeeebf2e5f0e3e5e9f1f220e820eaf0eee2eef1eef12c20e2eee7eceee6edee20e8e7ebeeec2c20eff1e5e2e4eee3e8e3e0edf220e820f1edeef0ea292e20d02020 из шестнадцатеричной в двоичную систему счисления.

Для перевода C1eeebfcf8e8edf1f2e2ee20fdeaf1efe5f0e8ece5edf2eee220f1f2e0e2e8ebe8f1fc20ede020e7e0eaebfef7101ededfbf52c20e220e1eeebfcf8e8edf1f2e2e520f1e2ee101ec201cc420f120efeee6e8e7ede5ededfbec20f1f0eeeaeeec20e7e0eaebfef7e5ede8ff20e820ede520e8ece5fef9e8f520f0eee4f1f2e2e5edede8eaeee22c20eaeef2eef0fbe520eceee3ebe820e1fb20e8f1eae0f2fc20e8f520efeef1ebe520abeff0eeefe0e6e820e1e5e720e2e5f1f2e8bb2c20efeef1f2e0e2ebffebe8f1fc20e8e720eaeeebeeede8e820f1f2f0eee3ee20f0e5e6e8ece020313239362de1e8f12e20cde020e7e0eaebfef7e5ededfbf520e8f1effbf2fbe2e0ebeef1fc20e2ebe8ffede8e520edeeeef1f4e5f0fb2c20eff1e82defeeebff2c20f0e0e7ebe8f7edfbf520ecf3f2e0e3e5edeee22e20c220fdf2eeec20ede0eff0e0e2ebe5ede8e820e1fbebe820e4eef1f2e8e3edf3f2fb20e7ede0f7e8f2e5ebfcedfbe520f3f1efe5f5e82e20d0e5e7f3ebfcf2e0f2eeec20e4e0ededfbf520fdeaf1efe5f0e8ece5edf2eee220ffe2e8ebeef1fc20f1eee7e4e0ede8e520f6e5ebeee3ee20f0ffe4e020e0edf2f0eeefeeeceef0f4edfbf520f1f3f9e5f1f2e22c20eaeef2eef0fbe52c20e4eeecf3f2e8f0eee2e0e220e220f3f1ebeee2e8fff520c7eeedfb2c20f1f2e0ebe820eff0e5e4f1f2e0e2e8f2e5ebffece820e510120f4e0f3edfb2e20cee1ebe0e4e0fef220e2eee8f1f2e8edf320ede5eef0e4e8ede0f0edfbece820f1efeef1eee1edeef1f2ffece82028eaeeedf2f0eeeb101f02c20e1fef0e5f02c20eae0f0ebe8ea2c20efeeebf2e5f0e3e5e9f1f220e820eaf0eee2eef1eef12c20e2eee7eceee6edee20e8e7ebeeec2c20eff1e5e2e4eee3e8e3e0edf220e820f1edeef0ea292e20d02020 из шестнадцатеричной в двоичную систему счисления, воспользуемся следующим алгоритмом:

Переведем число C1eeebfcf8e8edf1f2e2ee20fdeaf1efe5f0e8ece5edf2eee220f1f2e0e2e8ebe8f1fc20ede020e7e0eaebfef7101ededfbf52c20e220e1eeebfcf8e8edf1f2e2e520f1e2ee101ec201cc420f120efeee6e8e7ede5ededfbec20f1f0eeeaeeec20e7e0eaebfef7e5ede8ff20e820ede520e8ece5fef9e8f520f0eee4f1f2e2e5edede8eaeee22c20eaeef2eef0fbe520eceee3ebe820e1fb20e8f1eae0f2fc20e8f520efeef1ebe520abeff0eeefe0e6e820e1e5e720e2e5f1f2e8bb2c20efeef1f2e0e2ebffebe8f1fc20e8e720eaeeebeeede8e820f1f2f0eee3ee20f0e5e6e8ece020313239362de1e8f12e20cde020e7e0eaebfef7e5ededfbf520e8f1effbf2fbe2e0ebeef1fc20e2ebe8ffede8e520edeeeef1f4e5f0fb2c20eff1e82defeeebff2c20f0e0e7ebe8f7edfbf520ecf3f2e0e3e5edeee22e20c220fdf2eeec20ede0eff0e0e2ebe5ede8e820e1fbebe820e4eef1f2e8e3edf3f2fb20e7ede0f7e8f2e5ebfcedfbe520f3f1efe5f5e82e20d0e5e7f3ebfcf2e0f2eeec20e4e0ededfbf520fdeaf1efe5f0e8ece5edf2eee220ffe2e8ebeef1fc20f1eee7e4e0ede8e520f6e5ebeee3ee20f0ffe4e020e0edf2f0eeefeeeceef0f4edfbf520f1f3f9e5f1f2e22c20eaeef2eef0fbe52c20e4eeecf3f2e8f0eee2e0e220e220f3f1ebeee2e8fff520c7eeedfb2c20f1f2e0ebe820eff0e5e4f1f2e0e2e8f2e5ebffece820e510120f4e0f3edfb2e20cee1ebe0e4e0fef220e2eee8f1f2e8edf320ede5eef0e4e8ede0f0edfbece820f1efeef1eee1edeef1f2ffece82028eaeeedf2f0eeeb101f02c20e1fef0e5f02c20eae0f0ebe8ea2c20efeeebf2e5f0e3e5e9f1f220e820eaf0eee2eef1eef12c20e2eee7eceee6edee20e8e7ebeeec2c20eff1e5e2e4eee3e8e3e0edf220e820f1edeef0ea292e20d02020 из шестнадцатеричной системы в десятичную;
Полученное число переведём из десятичной системы в двоичную;

Решение:

1. Для перевода числа C1eeebfcf8e8edf1f2e2ee20fdeaf1efe5f0e8ece5edf2eee220f1f2e0e2e8ebe8f1fc20ede020e7e0eaebfef7101ededfbf52c20e220e1eeebfcf8e8edf1f2e2e520f1e2ee101ec201cc420f120efeee6e8e7ede5ededfbec20f1f0eeeaeeec20e7e0eaebfef7e5ede8ff20e820ede520e8ece5fef9e8f520f0eee4f1f2e2e5edede8eaeee22c20eaeef2eef0fbe520eceee3ebe820e1fb20e8f1eae0f2fc20e8f520efeef1ebe520abeff0eeefe0e6e820e1e5e720e2e5f1f2e8bb2c20efeef1f2e0e2ebffebe8f1fc20e8e720eaeeebeeede8e820f1f2f0eee3ee20f0e5e6e8ece020313239362de1e8f12e20cde020e7e0eaebfef7e5ededfbf520e8f1effbf2fbe2e0ebeef1fc20e2ebe8ffede8e520edeeeef1f4e5f0fb2c20eff1e82defeeebff2c20f0e0e7ebe8f7edfbf520ecf3f2e0e3e5edeee22e20c220fdf2eeec20ede0eff0e0e2ebe5ede8e820e1fbebe820e4eef1f2e8e3edf3f2fb20e7ede0f7e8f2e5ebfcedfbe520f3f1efe5f5e82e20d0e5e7f3ebfcf2e0f2eeec20e4e0ededfbf520fdeaf1efe5f0e8ece5edf2eee220ffe2e8ebeef1fc20f1eee7e4e0ede8e520f6e5ebeee3ee20f0ffe4e020e0edf2f0eeefeeeceef0f4edfbf520f1f3f9e5f1f2e22c20eaeef2eef0fbe52c20e4eeecf3f2e8f0eee2e0e220e220f3f1ebeee2e8fff520c7eeedfb2c20f1f2e0ebe820eff0e5e4f1f2e0e2e8f2e5ebffece820e510120f4e0f3edfb2e20cee1ebe0e4e0fef220e2eee8f1f2e8edf320ede5eef0e4e8ede0f0edfbece820f1efeef1eee1edeef1f2ffece82028eaeeedf2f0eeeb101f02c20e1fef0e5f02c20eae0f0ebe8ea2c20efeeebf2e5f0e3e5e9f1f220e820eaf0eee2eef1eef12c20e2eee7eceee6edee20e8e7ebeeec2c20eff1e5e2e4eee3e8e3e0edf220e820f1edeef0ea292e20d02020 в десятичную систему воспользуемся формулой:

A_n = a_n-1 ∙ q^n-1 + a_n-2 ∙ q^n-2 + ∙∙∙ + a₀ ∙ q⁰

Отсюда:

C1eeebfcf8e8edf1f2e2ee20fdeaf1efe5f0e8ece5edf2eee220f1f2e0e2e8ebe8f1fc20ede020e7e0eaebfef7101ededfbf52c20e220e1eeebfcf8e8edf1f2e2e520f1e2ee101ec201cc420f120efeee6e8e7ede5ededfbec20f1f0eeeaeeec20e7e0eaebfef7e5ede8ff20e820ede520e8ece5fef9e8f520f0eee4f1f2e2e5edede8eaeee22c20eaeef2eef0fbe520eceee3ebe820e1fb20e8f1eae0f2fc20e8f520efeef1ebe520abeff0eeefe0e6e820e1e5e720e2e5f1f2e8bb2c20efeef1f2e0e2ebffebe8f1fc20e8e720eaeeebeeede8e820f1f2f0eee3ee20f0e5e6e8ece020313239362de1e8f12e20cde020e7e0eaebfef7e5ededfbf520e8f1effbf2fbe2e0ebeef1fc20e2ebe8ffede8e520edeeeef1f4e5f0fb2c20eff1e82defeeebff2c20f0e0e7ebe8f7edfbf520ecf3f2e0e3e5edeee22e20c220fdf2eeec20ede0eff0e0e2ebe5ede8e820e1fbebe820e4eef1f2e8e3edf3f2fb20e7ede0f7e8f2e5ebfcedfbe520f3f1efe5f5e82e20d0e5e7f3ebfcf2e0f2eeec20e4e0ededfbf520fdeaf1efe5f0e8ece5edf2eee220ffe2e8ebeef1fc20f1eee7e4e0ede8e520f6e5ebeee3ee20f0ffe4e020e0edf2f0eeefeeeceef0f4edfbf520f1f3f9e5f1f2e22c20eaeef2eef0fbe52c20e4eeecf3f2e8f0eee2e0e220e220f3f1ebeee2e8fff520c7eeedfb2c20f1f2e0ebe820eff0e5e4f1f2e0e2e8f2e5ebffece820e510120f4e0f3edfb2e20cee1ebe0e4e0fef220e2eee8f1f2e8edf320ede5eef0e4e8ede0f0edfbece820f1efeef1eee1edeef1f2ffece82028eaeeedf2f0eeeb101f02c20e1fef0e5f02c20eae0f0ebe8ea2c20efeeebf2e5f0e3e5e9f1f220e820eaf0eee2eef1eef12c20e2eee7eceee6edee20e8e7ebeeec2c20eff1e5e2e4eee3e8e3e0edf220e820f1edeef0ea292e20d02020₁₆=C ∙ 16¹³³³ + 1 ∙ 16¹³³² + e ∙ 16¹³³¹ + e ∙ 16¹³³⁰ + e ∙ 16¹³²⁹ + b ∙ 16¹³²⁸ + f ∙ 16¹³²⁷ + c ∙ 16¹³²⁶ + f ∙ 16¹³²⁵ + 8 ∙ 16¹³²⁴ + e ∙ 16¹³²³ + 8 ∙ 16¹³²² + e ∙ 16¹³²¹ + d ∙ 16¹³²⁰ + f ∙ 16¹³¹⁹ + 1 ∙ 16¹³¹⁸ + f ∙ 16¹³¹⁷ + 2 ∙ 16¹³¹⁶ + e ∙ 16¹³¹⁵ + 2 ∙ 16¹³¹⁴ + e ∙ 16¹³¹³ + e ∙ 16¹³¹² + 2 ∙ 16¹³¹¹ + 0 ∙ 16¹³¹⁰ + f ∙ 16¹³⁰⁹ + d ∙ 16¹³⁰⁸ + e ∙ 16¹³⁰⁷ + a ∙ 16¹³⁰⁶ + f ∙ 16¹³⁰⁵ + 1 ∙ 16¹³⁰⁴ + e ∙ 16¹³⁰³ + f ∙ 16¹³⁰² + e ∙ 16¹³⁰¹ + 5 ∙ 16¹³⁰⁰ + f ∙ 16¹²⁹⁹ + 0 ∙ 16¹²⁹⁸ + e ∙ 16¹²⁹⁷ + 8 ∙ 16¹²⁹⁶ + e ∙ 16¹²⁹⁵ + c ∙ 16¹²⁹⁴ + e ∙ 16¹²⁹³ + 5 ∙ 16¹²⁹² + e ∙ 16¹²⁹¹ + d ∙ 16¹²⁹⁰ + f ∙ 16¹²⁸⁹ + 2 ∙ 16¹²⁸⁸ + e ∙ 16¹²⁸⁷ + e ∙ 16¹²⁸⁶ + e ∙ 16¹²⁸⁵ + 2 ∙ 16¹²⁸⁴ + 2 ∙ 16¹²⁸³ + 0 ∙ 16¹²⁸² + f ∙ 16¹²⁸¹ + 1 ∙ 16¹²⁸⁰ + f ∙ 16¹²⁷⁹ + 2 ∙ 16¹²⁷⁸ + e ∙ 16¹²⁷⁷ + 0 ∙ 16¹²⁷⁶ + e ∙ 16¹²⁷⁵ + 2 ∙ 16¹²⁷⁴ + e ∙ 16¹²⁷³ + 8 ∙ 16¹²⁷² + e ∙ 16¹²⁷¹ + b ∙ 16¹²⁷⁰ + e ∙ 16¹²⁶⁹ + 8 ∙ 16¹²⁶⁸ + f ∙ 16¹²⁶⁷ + 1 ∙ 16¹²⁶⁶ + f ∙ 16¹²⁶⁵ + c ∙ 16¹²⁶⁴ + 2 ∙ 16¹²⁶³ + 0 ∙ 16¹²⁶² + e ∙ 16¹²⁶¹ + d ∙ 16¹²⁶⁰ + e ∙ 16¹²⁵⁹ + 0 ∙ 16¹²⁵⁸ + 2 ∙ 16¹²⁵⁷ + 0 ∙ 16¹²⁵⁶ + e ∙ 16¹²⁵⁵ + 7 ∙ 16¹²⁵⁴ + e ∙ 16¹²⁵³ + 0 ∙ 16¹²⁵² + e ∙ 16¹²⁵¹ + a ∙ 16¹²⁵⁰ + e ∙ 16¹²⁴⁹ + b ∙ 16¹²⁴⁸ + f ∙ 16¹²⁴⁷ + e ∙ 16¹²⁴⁶ + f ∙ 16¹²⁴⁵ + 7 ∙ 16¹²⁴⁴ + 1 ∙ 16¹²⁴³ + 0 ∙ 16¹²⁴² + 1 ∙ 16¹²⁴¹ + e ∙ 16¹²⁴⁰ + d ∙ 16¹²³⁹ + e ∙ 16¹²³⁸ + d ∙ 16¹²³⁷ + f ∙ 16¹²³⁶ + b ∙ 16¹²³⁵ + f ∙ 16¹²³⁴ + 5 ∙ 16¹²³³ + 2 ∙ 16¹²³² + c ∙ 16¹²³¹ + 2 ∙ 16¹²³⁰ + 0 ∙ 16¹²²⁹ + e ∙ 16¹²²⁸ + 2 ∙ 16¹²²⁷ + 2 ∙ 16¹²²⁶ + 0 ∙ 16¹²²⁵ + e ∙ 16¹²²⁴ + 1 ∙ 16¹²²³ + e ∙ 16¹²²² + e ∙ 16¹²²¹ + e ∙ 16¹²²⁰ + b ∙ 16¹²¹⁹ + f ∙ 16¹²¹⁸ + c ∙ 16¹²¹⁷ + f ∙ 16¹²¹⁶ + 8 ∙ 16¹²¹⁵ + e ∙ 16¹²¹⁴ + 8 ∙ 16¹²¹³ + e ∙ 16¹²¹² + d ∙ 16¹²¹¹ + f ∙ 16¹²¹⁰ + 1 ∙ 16¹²⁰⁹ + f ∙ 16¹²⁰⁸ + 2 ∙ 16¹²⁰⁷ + e ∙ 16¹²⁰⁶ + 2 ∙ 16¹²⁰⁵ + e ∙ 16¹²⁰⁴ + 5 ∙ 16¹²⁰³ + 2 ∙ 16¹²⁰² + 0 ∙ 16¹²⁰¹ + f ∙ 16¹²⁰⁰ + 1 ∙ 16¹¹⁹⁹ + e ∙ 16¹¹⁹⁸ + 2 ∙ 16¹¹⁹⁷ + e ∙ 16¹¹⁹⁶ + e ∙ 16¹¹⁹⁵ + 1 ∙ 16¹¹⁹⁴ + 0 ∙ 16¹¹⁹³ + 1 ∙ 16¹¹⁹² + e ∙ 16¹¹⁹¹ + c ∙ 16¹¹⁹⁰ + 2 ∙ 16¹¹⁸⁹ + 0 ∙ 16¹¹⁸⁸ + 1 ∙ 16¹¹⁸⁷ + c ∙ 16¹¹⁸⁶ + c ∙ 16¹¹⁸⁵ + 4 ∙ 16¹¹⁸⁴ + 2 ∙ 16¹¹⁸³ + 0 ∙ 16¹¹⁸² + f ∙ 16¹¹⁸¹ + 1 ∙ 16¹¹⁸⁰ + 2 ∙ 16¹¹⁷⁹ + 0 ∙ 16¹¹⁷⁸ + e ∙ 16¹¹⁷⁷ + f ∙ 16¹¹⁷⁶ + e ∙ 16¹¹⁷⁵ + e ∙ 16¹¹⁷⁴ + e ∙ 16¹¹⁷³ + 6 ∙ 16¹¹⁷² + e ∙ 16¹¹⁷¹ + 8 ∙ 16¹¹⁷⁰ + e ∙ 16¹¹⁶⁹ + 7 ∙ 16¹¹⁶⁸ + e ∙ 16¹¹⁶⁷ + d ∙ 16¹¹⁶⁶ + e ∙ 16¹¹⁶⁵ + 5 ∙ 16¹¹⁶⁴ + e ∙ 16¹¹⁶³ + d ∙ 16¹¹⁶² + e ∙ 16¹¹⁶¹ + d ∙ 16¹¹⁶⁰ + f ∙ 16¹¹⁵⁹ + b ∙ 16¹¹⁵⁸ + e ∙ 16¹¹⁵⁷ + c ∙ 16¹¹⁵⁶ + 2 ∙ 16¹¹⁵⁵ + 0 ∙ 16¹¹⁵⁴ + f ∙ 16¹¹⁵³ + 1 ∙ 16¹¹⁵² + f ∙ 16¹¹⁵¹ + 0 ∙ 16¹¹⁵⁰ + e ∙ 16¹¹⁴⁹ + e ∙ 16¹¹⁴⁸ + e ∙ 16¹¹⁴⁷ + a ∙ 16¹¹⁴⁶ + e ∙ 16¹¹⁴⁵ + e ∙ 16¹¹⁴⁴ + e ∙ 16¹¹⁴³ + c ∙ 16¹¹⁴² + 2 ∙ 16¹¹⁴¹ + 0 ∙ 16¹¹⁴⁰ + e ∙ 16¹¹³⁹ + 7 ∙ 16¹¹³⁸ + e ∙ 16¹¹³⁷ + 0 ∙ 16¹¹³⁶ + e ∙ 16¹¹³⁵ + a ∙ 16¹¹³⁴ + e ∙ 16¹¹³³ + b ∙ 16¹¹³² + f ∙ 16¹¹³¹ + e ∙ 16¹¹³⁰ + f ∙ 16¹¹²⁹ + 7 ∙ 16¹¹²⁸ + e ∙ 16¹¹²⁷ + 5 ∙ 16¹¹²⁶ + e ∙ 16¹¹²⁵ + d ∙ 16¹¹²⁴ + e ∙ 16¹¹²³ + 8 ∙ 16¹¹²² + f ∙ 16¹¹²¹ + f ∙ 16¹¹²⁰ + 2 ∙ 16¹¹¹⁹ + 0 ∙ 16¹¹¹⁸ + e ∙ 16¹¹¹⁷ + 8 ∙ 16¹¹¹⁶ + 2 ∙ 16¹¹¹⁵ + 0 ∙ 16¹¹¹⁴ + e ∙ 16¹¹¹³ + d ∙ 16¹¹¹² + e ∙ 16¹¹¹¹ + 5 ∙ 16¹¹¹⁰ + 2 ∙ 16¹¹⁰⁹ + 0 ∙ 16¹¹⁰⁸ + e ∙ 16¹¹⁰⁷ + 8 ∙ 16¹¹⁰⁶ + e ∙ 16¹¹⁰⁵ + c ∙ 16¹¹⁰⁴ + e ∙ 16¹¹⁰³ + 5 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8 ∙ 16²⁴ + 2 ∙ 16²³ + 0 ∙ 16²² + f ∙ 16²¹ + 1 ∙ 16²⁰ + e ∙ 16¹⁹ + d ∙ 16¹⁸ + e ∙ 16¹⁷ + e ∙ 16¹⁶ + f ∙ 16¹⁵ + 0 ∙ 16¹⁴ + e ∙ 16¹³ + a ∙ 16¹² + 2 ∙ 16¹¹ + 9 ∙ 16¹⁰ + 2 ∙ 16⁹ + e ∙ 16⁸ + 2 ∙ 16⁷ + 0 ∙ 16⁶ + d ∙ 16⁵ + 0 ∙ 16⁴ + 2 ∙ 16³ + 0 ∙ 16² + 2 ∙ 16¹ + 0 ∙ 16⁰ = 12 ∙ INF + 1 ∙ INF + 14 ∙ INF + 14 ∙ INF + 14 ∙ INF + 11 ∙ INF + 15 ∙ INF + 12 ∙ INF + 15 ∙ INF + 8 ∙ INF + 14 ∙ INF + 8 ∙ INF + 14 ∙ INF + 13 ∙ INF + 15 ∙ INF + 1 ∙ INF + 15 ∙ INF + 2 ∙ INF + 14 ∙ INF + 2 ∙ INF + 14 ∙ INF + 14 ∙ INF + 2 ∙ INF + 0 ∙ INF + 15 ∙ INF + 13 ∙ INF + 14 ∙ INF + 10 ∙ INF + 15 ∙ INF + 1 ∙ INF + 14 ∙ INF + 15 ∙ INF + 14 ∙ INF + 5 ∙ INF + 15 ∙ INF + 0 ∙ INF + 14 ∙ INF + 8 ∙ INF + 14 ∙ INF + 12 ∙ INF + 14 ∙ INF + 5 ∙ INF + 14 ∙ INF + 13 ∙ INF + 15 ∙ INF + 2 ∙ INF + 14 ∙ INF + 14 ∙ INF + 14 ∙ INF + 2 ∙ INF + 2 ∙ INF + 0 ∙ INF + 15 ∙ INF + 1 ∙ INF + 15 ∙ INF + 2 ∙ INF + 14 ∙ INF + 0 ∙ INF + 14 ∙ INF + 2 ∙ INF + 14 ∙ INF + 8 ∙ INF + 14 ∙ INF + 11 ∙ INF + 14 ∙ INF + 8 ∙ INF + 15 ∙ INF + 1 ∙ INF + 15 ∙ INF + 12 ∙ INF + 2 ∙ INF + 0 ∙ INF + 14 ∙ INF + 13 ∙ INF + 14 ∙ INF + 0 ∙ INF + 2 ∙ INF + 0 ∙ INF + 14 ∙ INF + 7 ∙ INF + 14 ∙ INF + 0 ∙ INF + 14 ∙ INF + 10 ∙ INF + 14 ∙ INF + 11 ∙ INF + 15 ∙ INF + 14 ∙ INF + 15 ∙ INF + 7 ∙ INF + 1 ∙ INF + 0 ∙ INF + 1 ∙ INF + 14 ∙ INF + 13 ∙ INF + 14 ∙ INF + 13 ∙ INF + 15 ∙ INF + 11 ∙ INF + 15 ∙ INF + 5 ∙ INF + 2 ∙ INF + 12 ∙ INF + 2 ∙ INF + 0 ∙ INF + 14 ∙ INF + 2 ∙ INF + 2 ∙ INF + 0 ∙ INF + 14 ∙ INF + 1 ∙ INF + 14 ∙ INF + 14 ∙ INF + 14 ∙ INF + 11 ∙ INF + 15 ∙ INF + 12 ∙ INF + 15 ∙ INF + 8 ∙ INF + 14 ∙ INF + 8 ∙ INF + 14 ∙ INF + 13 ∙ INF + 15 ∙ INF + 1 ∙ INF + 15 ∙ INF + 2 ∙ INF + 14 ∙ INF + 2 ∙ INF + 14 ∙ INF + 5 ∙ INF + 2 ∙ INF + 0 ∙ INF + 15 ∙ INF + 1 ∙ INF + 14 ∙ INF + 2 ∙ INF + 14 ∙ INF + 14 ∙ INF + 1 ∙ INF + 0 ∙ INF + 1 ∙ INF + 14 ∙ INF + 12 ∙ INF + 2 ∙ INF + 0 ∙ INF + 1 ∙ INF + 12 ∙ INF + 12 ∙ INF + 4 ∙ INF + 2 ∙ INF + 0 ∙ INF + 15 ∙ INF + 1 ∙ INF + 2 ∙ INF + 0 ∙ INF + 14 ∙ INF + 15 ∙ INF + 14 ∙ INF + 14 ∙ INF + 14 ∙ INF + 6 ∙ INF + 14 ∙ INF + 8 ∙ INF + 14 ∙ INF + 7 ∙ INF + 14 ∙ INF + 13 ∙ INF + 14 ∙ INF + 5 ∙ INF + 14 ∙ INF + 13 ∙ INF + 14 ∙ INF + 13 ∙ INF + 15 ∙ INF + 11 ∙ INF + 14 ∙ INF + 12 ∙ INF + 2 ∙ INF + 0 ∙ INF + 15 ∙ INF + 1 ∙ INF + 15 ∙ INF + 0 ∙ INF + 14 ∙ INF + 14 ∙ INF + 14 ∙ INF + 10 ∙ INF + 14 ∙ INF + 14 ∙ INF + 14 ∙ INF + 12 ∙ INF + 2 ∙ INF + 0 ∙ INF + 14 ∙ INF + 7 ∙ INF + 14 ∙ INF + 0 ∙ INF + 14 ∙ INF + 10 ∙ INF + 14 ∙ INF + 11 ∙ INF + 15 ∙ INF + 14 ∙ INF + 15 ∙ INF + 7 ∙ INF + 14 ∙ INF + 5 ∙ INF + 14 ∙ INF + 13 ∙ INF + 14 ∙ INF + 8 ∙ INF + 15 ∙ INF + 15 ∙ INF + 2 ∙ INF + 0 ∙ INF + 14 ∙ INF + 8 ∙ INF + 2 ∙ INF + 0 ∙ INF + 14 ∙ INF + 13 ∙ INF + 14 ∙ INF + 5 ∙ INF + 2 ∙ INF + 0 ∙ INF + 14 ∙ INF + 8 ∙ INF + 14 ∙ INF + 12 ∙ INF + 14 ∙ INF + 5 ∙ INF + 15 ∙ INF + 14 ∙ INF + 15 ∙ INF + 9 ∙ INF + 14 ∙ INF + 8 ∙ INF + 15 ∙ INF + 5 ∙ INF + 2 ∙ INF + 0 ∙ INF + 15 ∙ INF + 0 ∙ INF + 14 ∙ INF + 14 ∙ INF + 14 ∙ INF + 4 ∙ INF + 15 ∙ INF + 1 ∙ INF + 15 ∙ INF + 2 ∙ INF + 14 ∙ INF + 2 ∙ INF + 14 ∙ INF + 5 ∙ INF + 14 ∙ INF + 13 ∙ INF + 14 ∙ INF + 13 ∙ INF + 14 ∙ INF + 8 ∙ INF + 14 ∙ INF + 10 ∙ INF + 14 ∙ INF + 14 ∙ INF + 14 ∙ INF + 2 ∙ INF + 2 ∙ INF + 12 ∙ INF + 2 ∙ INF + 0 ∙ INF + 14 ∙ INF + 10 ∙ INF + 14 ∙ INF + 14 ∙ INF + 15 ∙ INF + 2 ∙ INF + 14 ∙ INF + 14 ∙ INF + 15 ∙ INF + 0 ∙ INF + 15 ∙ INF + 11 ∙ INF + 14 ∙ INF + 5 ∙ INF + 2 ∙ INF + 0 ∙ INF + 14 ∙ INF + 12 ∙ INF + 14 ∙ INF + 14 ∙ INF + 14 ∙ INF + 3 ∙ INF + 14 ∙ INF + 11 ∙ INF + 14 ∙ INF + 8 ∙ INF + 2 ∙ INF + 0 ∙ INF + 14 ∙ INF + 1 ∙ INF + 15 ∙ INF + 11 ∙ INF + 2 ∙ INF + 0 ∙ INF + 14 ∙ INF + 8 ∙ INF + 15 ∙ INF + 1 ∙ INF + 14 ∙ INF + 10 ∙ INF + 14 ∙ INF + 0 ∙ INF + 15 ∙ INF + 2 ∙ INF + 15 ∙ INF + 12 ∙ INF + 2 ∙ INF + 0 ∙ INF + 14 ∙ INF + 8 ∙ INF + 15 ∙ INF + 5 ∙ INF + 2 ∙ INF + 0 ∙ INF + 14 ∙ INF + 15 ∙ INF + 14 ∙ INF + 14 ∙ INF + 15 ∙ INF + 1 ∙ INF + 14 ∙ INF + 11 ∙ INF + 14 ∙ INF + 5 ∙ INF + 2 ∙ INF + 0 ∙ INF + 10 ∙ INF + 11 ∙ INF + 14 ∙ INF + 15 ∙ INF + 15 ∙ INF + 0 ∙ INF + 14 ∙ INF + 14 ∙ INF + 14 ∙ INF + 15 ∙ INF + 14 ∙ INF + 0 ∙ INF + 14 ∙ INF + 6 ∙ INF + 14 ∙ INF + 8 ∙ INF + 2 ∙ INF + 0 ∙ INF + 14 ∙ INF + 1 ∙ INF + 14 ∙ INF + 5 ∙ INF + 14 ∙ INF + 7 ∙ INF + 2 ∙ INF + 0 ∙ INF + 14 ∙ INF + 2 ∙ INF + 14 ∙ INF + 5 ∙ INF + 15 ∙ INF + 1 ∙ INF + 15 ∙ INF + 2 ∙ INF + 14 ∙ INF + 8 ∙ INF + 11 ∙ INF + 11 ∙ INF + 2 ∙ INF + 12 ∙ INF + 2 ∙ INF + 0 ∙ INF + 14 ∙ INF + 15 ∙ INF + 14 ∙ INF + 14 ∙ INF + 15 ∙ INF + 1 ∙ INF + 15 ∙ INF + 2 ∙ INF + 14 ∙ INF + 0 ∙ INF + 14 ∙ INF + 2 ∙ INF + 14 ∙ INF + 11 ∙ INF + 15 ∙ INF + 15 ∙ INF + 14 ∙ INF + 11 ∙ INF + 14 ∙ INF + 8 ∙ INF + 15 ∙ INF + 1 ∙ INF + 15 ∙ INF + 12 ∙ INF + 2 ∙ INF + 0 ∙ INF + 14 ∙ INF + 8 ∙ INF + 14 ∙ INF + 7 ∙ INF + 2 ∙ INF + 0 ∙ INF + 14 ∙ INF + 10 ∙ INF + 14 ∙ INF + 14 ∙ INF + 14 ∙ INF + 11 ∙ INF + 14 ∙ INF + 14 ∙ INF + 14 ∙ INF + 13 ∙ INF + 14 ∙ INF + 8 ∙ INF + 14 ∙ INF + 8 ∙ INF + 2 ∙ INF + 0 ∙ INF + 15 ∙ INF + 1 ∙ INF + 15 ∙ INF + 2 ∙ INF + 15 ∙ INF + 0 ∙ INF + 14 ∙ INF + 14 ∙ INF + 14 ∙ INF + 3 ∙ INF + 14 ∙ INF + 14 ∙ INF + 2 ∙ INF + 0 ∙ INF + 15 ∙ INF + 0 ∙ INF + 14 ∙ INF + 5 ∙ INF + 14 ∙ INF + 6 ∙ INF + 14 ∙ INF + 8 ∙ INF + 14 ∙ INF + 12 ∙ INF + 14 ∙ INF + 0 ∙ INF + 2 ∙ INF + 0 ∙ INF + 3 ∙ INF + 1 ∙ INF + 3 ∙ INF + 2 ∙ INF + 3 ∙ INF + 9 ∙ INF + 3 ∙ INF + 6 ∙ INF + 2 ∙ INF + 13 ∙ INF + 14 ∙ INF + 1 ∙ INF + 14 ∙ INF + 8 ∙ INF + 15 ∙ INF + 1 ∙ INF + 2 ∙ INF + 14 ∙ INF + 2 ∙ INF + 0 ∙ INF + 12 ∙ INF + 13 ∙ INF + 14 ∙ INF + 0 ∙ INF + 2 ∙ INF + 0 ∙ INF + 14 ∙ INF + 7 ∙ INF + 14 ∙ INF + 0 ∙ INF + 14 ∙ INF + 10 ∙ INF + 14 ∙ INF + 11 ∙ INF + 15 ∙ INF + 14 ∙ INF + 15 ∙ INF + 7 ∙ INF + 14 ∙ INF + 5 ∙ INF + 14 ∙ INF + 13 ∙ INF + 14 ∙ INF + 13 ∙ INF + 15 ∙ INF + 11 ∙ INF + 15 ∙ INF + 5 ∙ INF + 2 ∙ INF + 0 ∙ INF + 14 ∙ INF + 8 ∙ INF + 15 ∙ INF + 1 ∙ INF + 14 ∙ INF + 15 ∙ INF + 15 ∙ INF + 11 ∙ INF + 15 ∙ INF + 2 ∙ INF + 15 ∙ INF + 11 ∙ INF + 14 ∙ INF + 2 ∙ INF + 14 ∙ INF + 0 ∙ INF + 14 ∙ INF + 11 ∙ INF + 14 ∙ INF + 14 ∙ INF + 15 ∙ INF + 1 ∙ INF + 15 ∙ INF + 12 ∙ INF + 2 ∙ INF + 0 ∙ INF + 14 ∙ INF + 2 ∙ INF + 14 ∙ INF + 11 ∙ INF + 14 ∙ INF + 8 ∙ INF + 15 ∙ INF + 15 ∙ INF + 14 ∙ INF + 13 ∙ INF + 14 ∙ INF + 8 ∙ INF + 14 ∙ INF + 5 ∙ INF + 2 ∙ INF + 0 ∙ INF + 14 ∙ INF + 13 ∙ INF + 14 ∙ INF + 14 ∙ INF + 14 ∙ INF + 14 ∙ INF + 15 ∙ INF + 1 ∙ INF + 15 ∙ INF + 4 ∙ INF + 14 ∙ INF + 5 ∙ INF + 15 ∙ INF + 0 ∙ INF + 15 ∙ INF + 11 ∙ INF + 2 ∙ INF + 12 ∙ INF + 2 ∙ INF + 0 ∙ INF + 14 ∙ INF + 15 ∙ INF + 15 ∙ INF + 1 ∙ INF + 14 ∙ INF + 8 ∙ INF + 2 ∙ INF + 13 ∙ INF + 14 ∙ INF + 15 ∙ INF + 14 ∙ INF + 14 ∙ INF + 14 ∙ INF + 11 ∙ INF + 15 ∙ INF + 15 ∙ INF + 2 ∙ INF + 12 ∙ INF + 2 ∙ INF + 0 ∙ INF + 15 ∙ INF + 0 ∙ INF + 14 ∙ INF + 0 ∙ INF + 14 ∙ INF + 7 ∙ INF + 14 ∙ INF + 11 ∙ INF + 14 ∙ INF + 8 ∙ INF + 15 ∙ INF + 7 ∙ INF + 14 ∙ INF + 13 ∙ INF + 15 ∙ INF + 11 ∙ INF + 15 ∙ INF + 5 ∙ INF + 2 ∙ INF + 0 ∙ INF + 14 ∙ INF + 12 ∙ INF + 15 ∙ INF + 3 ∙ INF + 15 ∙ INF + 2 ∙ INF + 14 ∙ INF + 0 ∙ INF + 14 ∙ INF + 3 ∙ INF + 14 ∙ INF + 5 ∙ INF + 14 ∙ INF + 13 ∙ INF + 14 ∙ INF + 14 ∙ INF + 14 ∙ INF + 2 ∙ INF + 2 ∙ INF + 14 ∙ INF + 2 ∙ INF + 0 ∙ INF + 12 ∙ INF + 2 ∙ INF + 2 ∙ INF + 0 ∙ INF + 15 ∙ INF + 13 ∙ INF + 15 ∙ INF + 2 ∙ INF + 14 ∙ INF + 14 ∙ INF + 14 ∙ INF + 12 ∙ INF + 2 ∙ INF + 0 ∙ INF + 14 ∙ INF + 13 ∙ INF + 14 ∙ INF + 0 ∙ INF + 14 ∙ INF + 15 ∙ INF + 15 ∙ INF + 0 ∙ INF + 14 ∙ INF + 0 ∙ INF + 14 ∙ INF + 2 ∙ INF + 14 ∙ INF + 11 ∙ INF + 14 ∙ INF + 5 ∙ INF + 14 ∙ INF + 13 ∙ INF + 14 ∙ INF + 8 ∙ INF + 14 ∙ INF + 8 ∙ INF + 2 ∙ INF + 0 ∙ INF + 14 ∙ INF + 1 ∙ INF + 15 ∙ INF + 11 ∙ INF + 14 ∙ INF + 11 ∙ INF + 14 ∙ INF + 8 ∙ INF + 2 ∙ INF + 0 ∙ INF + 14 ∙ INF + 4 ∙ INF + 14 ∙ INF + 14 ∙ INF + 15 ∙ INF + 1 ∙ INF + 15 ∙ INF + 2 ∙ INF + 14 ∙ INF + 8 ∙ INF + 14 ∙ INF + 3 ∙ INF + 14 ∙ INF + 13 ∙ INF + 15 ∙ INF + 3 ∙ INF + 15 ∙ INF + 2 ∙ INF + 15 ∙ INF + 11 ∙ INF + 2 ∙ INF + 0 ∙ INF + 14 ∙ INF + 7 ∙ INF + 14 ∙ INF + 13 ∙ INF + 14 ∙ INF + 0 ∙ INF + 15 ∙ INF + 7 ∙ INF + 14 ∙ INF + 8 ∙ INF + 15 ∙ INF + 2 ∙ INF + 14 ∙ INF + 5 ∙ INF + 14 ∙ INF + 11 ∙ INF + 15 ∙ INF + 12 ∙ INF + 14 ∙ INF + 13 ∙ INF + 15 ∙ INF + 11 ∙ INF + 14 ∙ INF + 5 ∙ INF + 2 ∙ INF + 0 ∙ INF + 15 ∙ INF + 3 ∙ INF + 15 ∙ INF + 1 ∙ INF + 14 ∙ INF + 15 ∙ INF + 14 ∙ INF + 5 ∙ INF + 15 ∙ INF + 5 ∙ INF + 14 ∙ INF + 8 ∙ INF + 2 ∙ INF + 14 ∙ INF + 2 ∙ INF + 0 ∙ INF + 13 ∙ INF + 0 ∙ INF + 14 ∙ INF + 5 ∙ INF + 14 ∙ INF + 7 ∙ INF + 15 ∙ INF + 3 ∙ INF + 14 ∙ INF + 11 ∙ INF + 15 ∙ INF + 12 ∙ INF + 15 ∙ INF + 2 ∙ INF + 14 ∙ INF + 0 ∙ INF + 15 ∙ INF + 2 ∙ INF + 14 ∙ INF + 14 ∙ INF + 14 ∙ INF + 12 ∙ INF + 2 ∙ INF + 0 ∙ INF + 14 ∙ INF + 4 ∙ INF + 14 ∙ INF + 0 ∙ INF + 14 ∙ INF + 13 ∙ INF + 14 ∙ INF + 13 ∙ INF + 15 ∙ INF + 11 ∙ INF + 15 ∙ INF + 5 ∙ INF + 2 ∙ INF + 0 ∙ INF + 15 ∙ INF + 13 ∙ INF + 14 ∙ INF + 10 ∙ INF + 15 ∙ INF + 1 ∙ INF + 14 ∙ INF + 15 ∙ INF + 14 ∙ INF + 5 ∙ INF + 15 ∙ INF + 0 ∙ INF + 14 ∙ INF + 8 ∙ INF + 14 ∙ INF + 12 ∙ INF + 14 ∙ INF + 5 ∙ INF + 14 ∙ INF + 13 ∙ INF + 15 ∙ INF + 2 ∙ INF + 14 ∙ INF + 14 ∙ INF + 14 ∙ INF + 2 ∙ INF + 2 ∙ INF + 0 ∙ INF + 15 ∙ INF + 15 ∙ INF + 14 ∙ INF + 2 ∙ INF + 14 ∙ INF + 8 ∙ INF + 14 ∙ INF + 11 ∙ INF + 14 ∙ INF + 14 ∙ INF + 15 ∙ INF + 1 ∙ INF + 15 ∙ INF + 12 ∙ INF + 2 ∙ INF + 0 ∙ INF + 15 ∙ INF + 1 ∙ INF + 14 ∙ INF + 14 ∙ INF + 14 ∙ INF + 7 ∙ INF + 14 ∙ INF + 4 ∙ INF + 14 ∙ INF + 0 ∙ INF + 14 ∙ INF + 13 ∙ INF + 14 ∙ INF + 8 ∙ INF + 14 ∙ INF + 5 ∙ INF + 2 ∙ INF + 0 ∙ INF + 15 ∙ INF + 6 ∙ INF + 14 ∙ INF + 5 ∙ INF + 14 ∙ INF + 11 ∙ INF + 14 ∙ INF + 14 ∙ INF + 14 ∙ INF + 3 ∙ INF + 14 ∙ INF + 14 ∙ INF + 2 ∙ INF + 0 ∙ INF + 15 ∙ INF + 0 ∙ INF + 15 ∙ INF + 15 ∙ INF + 14 ∙ INF + 4 ∙ INF + 14 ∙ INF + 0 ∙ INF + 2 ∙ INF + 0 ∙ INF + 14 ∙ INF + 0 ∙ INF + 14 ∙ INF + 13 ∙ INF + 15 ∙ INF + 2 ∙ INF + 15 ∙ INF + 0 ∙ INF + 14 ∙ INF + 14 ∙ INF + 14 ∙ INF + 15 ∙ INF + 14 ∙ INF + 14 ∙ INF + 14 ∙ INF + 12 ∙ INF + 14 ∙ INF + 14 ∙ INF + 15 ∙ INF + 0 ∙ INF + 15 ∙ INF + 4 ∙ INF + 14 ∙ INF + 13 ∙ INF + 15 ∙ INF + 11 ∙ INF + 15 ∙ INF + 5 ∙ INF + 2 ∙ INF + 0 ∙ INF + 15 ∙ INF + 1 ∙ INF + 15 ∙ INF + 3 ∙ INF + 15 ∙ INF + 9 ∙ INF + 14 ∙ INF + 5 ∙ INF + 15 ∙ INF + 1 ∙ INF + 15 ∙ INF + 2 ∙ INF + 14 ∙ INF + 2 ∙ INF + 2 ∙ INF + 12 ∙ INF + 2 ∙ INF + 0 ∙ INF + 14 ∙ INF + 10 ∙ INF + 14 ∙ INF + 14 ∙ INF + 15 ∙ INF + 2 ∙ INF + 14 ∙ INF + 14 ∙ INF + 15 ∙ INF + 0 ∙ INF + 15 ∙ INF + 11 ∙ INF + 14 ∙ INF + 5 ∙ INF + 2 ∙ INF + 12 ∙ INF + 2 ∙ INF + 0 ∙ INF + 14 ∙ INF + 4 ∙ INF + 14 ∙ INF + 14 ∙ INF + 14 ∙ INF + 12 ∙ INF + 15 ∙ INF + 3 ∙ INF + 15 ∙ INF + 2 ∙ INF + 14 ∙ INF + 8 ∙ INF + 15 ∙ INF + 0 ∙ INF + 14 ∙ INF + 14 ∙ INF + 14 ∙ INF + 2 ∙ INF + 14 ∙ INF + 0 ∙ INF + 14 ∙ INF + 2 ∙ INF + 2 ∙ INF + 0 ∙ INF + 14 ∙ INF + 2 ∙ INF + 2 ∙ INF + 0 ∙ INF + 15 ∙ INF + 3 ∙ INF + 15 ∙ INF + 1 ∙ INF + 14 ∙ INF + 11 ∙ INF + 14 ∙ INF + 14 ∙ INF + 14 ∙ INF + 2 ∙ INF + 14 ∙ INF + 8 ∙ INF + 15 ∙ INF + 15 ∙ INF + 15 ∙ INF + 5 ∙ INF + 2 ∙ INF + 0 ∙ INF + 12 ∙ INF + 7 ∙ INF + 14 ∙ INF + 14 ∙ INF + 14 ∙ INF + 13 ∙ INF + 15 ∙ INF + 11 ∙ INF + 2 ∙ INF + 12 ∙ INF + 2 ∙ INF + 0 ∙ INF + 15 ∙ INF + 1 ∙ INF + 15 ∙ INF + 2 ∙ INF + 14 ∙ INF + 0 ∙ INF + 14 ∙ INF + 11 ∙ INF + 14 ∙ INF + 8 ∙ INF + 2 ∙ INF + 0 ∙ INF + 14 ∙ INF + 15 ∙ INF + 15 ∙ INF + 0 ∙ INF + 14 ∙ INF + 5 ∙ INF + 14 ∙ INF + 4 ∙ INF + 15 ∙ INF + 1 ∙ INF + 15 ∙ INF + 2 ∙ INF + 14 ∙ INF + 0 ∙ INF + 14 ∙ INF + 2 ∙ INF + 14 ∙ INF + 8 ∙ INF + 15 ∙ INF + 2 ∙ INF + 14 ∙ INF + 5 ∙ INF + 14 ∙ INF + 11 ∙ INF + 15 ∙ INF + 15 ∙ INF + 14 ∙ INF + 12 ∙ INF + 14 ∙ INF + 8 ∙ INF + 2 ∙ INF + 0 ∙ INF + 14 ∙ INF + 5 ∙ INF + 1 ∙ INF + 0 ∙ INF + 1 ∙ INF + 2 ∙ INF + 0 ∙ INF + 15 ∙ INF + 4 ∙ INF + 14 ∙ INF + 0 ∙ INF + 15 ∙ INF + 3 ∙ INF + 14 ∙ INF + 13 ∙ INF + 15 ∙ INF + 11 ∙ INF + 2 ∙ INF + 14 ∙ INF + 2 ∙ INF + 0 ∙ INF + 12 ∙ INF + 14 ∙ INF + 14 ∙ INF + 1 ∙ INF + 14 ∙ INF + 11 ∙ INF + 14 ∙ INF + 0 ∙ INF + 14 ∙ INF + 4 ∙ INF + 14 ∙ INF + 0 ∙ INF + 15 ∙ INF + 14 ∙ INF + 15 ∙ INF + 2 ∙ INF + 2 ∙ INF + 0 ∙ INF + 14 ∙ INF + 2 ∙ INF + 14 ∙ INF + 14 ∙ INF + 14 ∙ INF + 8 ∙ 1.1235582092889E+307 + 15 ∙ 7.0222388080559E+305 + 1 ∙ 4.388899255035E+304 + 15 ∙ 2.7430620343968E+303 + 2 ∙ 1.714413771498E+302 + 14 ∙ 1.0715086071863E+301 + 8 ∙ 6.6969287949142E+299 + 14 ∙ 4.1855804968214E+298 + 13 ∙ 2.6159878105133E+297 + 15 ∙ 1.6349923815708E+296 + 3 ∙ 1.0218702384818E+295 + 2 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7.2683872429561E+134 + 6.8141130402713E+134 + 5.6784275335594E+132 + 3.5490172084746E+131 + 0 + 9.7043439294229E+129 + 3.465837117651E+128 + 5.4153704963297E+126 + 0 + 1.4807653700902E+125 + 6.6105596879025E+123 + 6.1973997074086E+122 + 0 + 2.259468643326E+120 + 1.4121679020788E+119 + 8.8260493879924E+117 + 7.8804012392789E+115 + 3.4476755421845E+115 + 2.1547972138653E+114 + 1.4429445628562E+113 + 6.012269011901E+110 + 5.2607353854134E+110 + 3.2879596158834E+109 + 2.2017586713505E+108 + 9.1739944639603E+105 + 1.146749307995E+105 + 4.3003099049814E+104 + 4.4794894843556E+102 + 0 + 1.2248604058785E+101 + 1.0936253623915E+99 + 4.7846109604628E+98 + 2.9903818502893E+97 + 1.8689886564308E+96 + 5.8405895513462E+94 + 7.3007369391828E+93 + 3.9111090745622E+92 + 2.8518503668683E+91 + 1.7824064792927E+90 + 1.1140040495579E+89 + 2.9839394184587E+87 + 4.3515783185856E+86 + 2.5254695598934E+85 + 1.6998352806975E+84 + 1.0623970504359E+83 + 9.4856879503209E+80 + 0 + 2.5937427989159E+79 + 9.2633671389853E+77 + 1.0131807808265E+77 + 3.1661899400829E+75 + 3.9577374251036E+74 + 1.9435317712562E+73 + 1.5459911816811E+72 + 9.6624448855068E+70 + 6.0390280534417E+69 + 3.2351936000581E+68 + 3.3699933333938E+66 + 1.2637475000227E+66 + 1.316403645857E+64 + 0 + 3.5995412191401E+62 + 2.4104070663885E+61 + 1.5065044164928E+60 + 6.2771017353867E+57 + 5.4924640184633E+57 + 1.2259964326927E+56 + 2.1454937572122E+55 + 1.9156194260824E+53 + 8.3808349891103E+52 + 1.4965776766268E+51 + 3.2737636676212E+50 + 2.0461022922633E+49 + 1.2788139326645E+48 + 1.7126972312472E+46 + 4.9953669244709E+45 + 1.7840596158824E+44 + 1.9513152048714E+43 + 2.6133685779528E+41 + 7.622325019029E+40 + 0 + 2.9774707105582E+38 + 1.7279963945204E+37 + 1.2461512460484E+36 + 1.038459371707E+34 + 6.4903710731685E+32 + 0 + 1.7747108403195E+31 + 6.3382530011411E+29 + 9.903520314283E+27 + 0 + 2.9014219670751E+26 + 1.2089258196146E+24 + 1.0578100921628E+24 + 6.1390764277305E+22 + 4.1320706725109E+21 + 2.5825441703193E+20 + 1.7293822569103E+19 + 0 + 63050394783186944 + 2814749767106560 + 35184372088832 + 9895604649984 + 137438953472 + 60129542144 + 536870912 + 0 + 13631488 + 0 + 8192 + 0 + 32 + 0 = NAN₁₀

Таким образом:

2. Полученное число NAN переведем из десятичной системы счисления в двоичную. Для этого, осуществим последовательное деление на 2, до тех пор пока остаток не будет меньше чем 2.

	0

Полученные остатки записываем в обратном порядке, таким образом:

0₁₀=0₂

Ответ: C1eeebfcf8e8edf1f2e2ee20fdeaf1efe5f0e8ece5edf2eee220f1f2e0e2e8ebe8f1fc20ede020e7e0eaebfef7101ededfbf52c20e220e1eeebfcf8e8edf1f2e2e520f1e2ee101ec201cc420f120efeee6e8e7ede5ededfbec20f1f0eeeaeeec20e7e0eaebfef7e5ede8ff20e820ede520e8ece5fef9e8f520f0eee4f1f2e2e5edede8eaeee22c20eaeef2eef0fbe520eceee3ebe820e1fb20e8f1eae0f2fc20e8f520efeef1ebe520abeff0eeefe0e6e820e1e5e720e2e5f1f2e8bb2c20efeef1f2e0e2ebffebe8f1fc20e8e720eaeeebeeede8e820f1f2f0eee3ee20f0e5e6e8ece020313239362de1e8f12e20cde020e7e0eaebfef7e5ededfbf520e8f1effbf2fbe2e0ebeef1fc20e2ebe8ffede8e520edeeeef1f4e5f0fb2c20eff1e82defeeebff2c20f0e0e7ebe8f7edfbf520ecf3f2e0e3e5edeee22e20c220fdf2eeec20ede0eff0e0e2ebe5ede8e820e1fbebe820e4eef1f2e8e3edf3f2fb20e7ede0f7e8f2e5ebfcedfbe520f3f1efe5f5e82e20d0e5e7f3ebfcf2e0f2eeec20e4e0ededfbf520fdeaf1efe5f0e8ece5edf2eee220ffe2e8ebeef1fc20f1eee7e4e0ede8e520f6e5ebeee3ee20f0ffe4e020e0edf2f0eeefeeeceef0f4edfbf520f1f3f9e5f1f2e22c20eaeef2eef0fbe52c20e4eeecf3f2e8f0eee2e0e220e220f3f1ebeee2e8fff520c7eeedfb2c20f1f2e0ebe820eff0e5e4f1f2e0e2e8f2e5ebffece820e510120f4e0f3edfb2e20cee1ebe0e4e0fef220e2eee8f1f2e8edf320ede5eef0e4e8ede0f0edfbece820f1efeef1eee1edeef1f2ffece82028eaeeedf2f0eeeb101f02c20e1fef0e5f02c20eae0f0ebe8ea2c20efeeebf2e5f0e3e5e9f1f220e820eaf0eee2eef1eef12c20e2eee7eceee6edee20e8e7ebeeec2c20eff1e5e2e4eee3e8e3e0edf220e820f1edeef0ea292e20d02020₁₆ = 0₂.

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Калькуляторы
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