Онлайн калькулятор дробей с решением со степенями со скобками с буквами

Данный онлайн калькулятор дробей предназначен для сложения, вычитания, деления и умножения между собой обыкновенных дробей. А так же дробей с целой частью и десятичных дробей.
Основные возможности:

Сложение, вычитание, деление и умножение дробей.
Расчет дробей с подробнейшим решением.
Расчет дробей со степенями, скобками и буквами.
Сокращение дробей.
Поддержка до трех дробей онлайн.

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Калькулятор
Инструкция
Теория
История
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Расчет дроби 0.05p^5+1.11p^4+0.5p^3+14.1p^2/1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2

Осуществлен расчет сложной дроби.
Дата и время данного расчета 2021-10-19 00:10 МСК

Количество дробей:
Одна
Две
Три

Вид дроби:
Простая
Смешанная

Дробь 1

Дробь 2

Ответ

0.075p^12+3.3425p^11+39.0205p^10+60.9715p^9+487.3871p^8+292.82p^7+51.151p^6+7.05p^5+21.15p^9+473.055p^8+290.46p^7+6015.201p^6+1001.1p^5+198.81p^4

(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)*(9p^3+199.8p^2+90p+1998)

Результат:

0.075p^12+3.3425p^11+39.0205p^10+60.9715p^9+487.3871p^8+292.82p^7+51.151p^6+7.05p^5+21.15p^9+473.055p^8+290.46p^7+6015.201p^6+1001.1p^5+198.81p^4

(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)*(9p^3+199.8p^2+90p+1998)

Показать как оно получилось

Шаг:1

	(0.05p^5+1.11p^4+0.5p^3+14.1p^2)*(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)

	(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)*(9p^3+199.8p^2+90p+1998)

Шаг:2

	0.05p^5(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)+1.11p^4(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)+0.5p^3(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)+14.1p^2(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)

	(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)*(9p^3+199.8p^2+90p+1998)

Шаг:3

	0.05p^51.5p^7+0.05p^533.55p^6+0.05p^520.6p^5+0.05p^5426.61p^4+0.05p^571p^3+0.05p^514.1p^2+1.11p^4(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)+0.5p^3(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)+14.1p^2*(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)

	(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)*(9p^3+199.8p^2+90p+1998)

Шаг:4

	0.075p^12+0.05p^533.55p^6+0.05p^520.6p^5+0.05p^5426.61p^4+0.05p^571p^3+0.05p^514.1p^2+1.11p^4(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)+0.5p^3(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)+14.1p^2(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)

	(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)*(9p^3+199.8p^2+90p+1998)

Шаг:5

	0.075p^12+1.6775p^11+0.05p^520.6p^5+0.05p^5426.61p^4+0.05p^571p^3+0.05p^514.1p^2+1.11p^4(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)+0.5p^3(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)+14.1p^2*(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)

	(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)*(9p^3+199.8p^2+90p+1998)

Шаг:6

	0.075p^12+1.6775p^11+1.03p^10+0.05p^5426.61p^4+0.05p^571p^3+0.05p^514.1p^2+1.11p^4(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)+0.5p^3(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)+14.1p^2(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)

	(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)*(9p^3+199.8p^2+90p+1998)

Шаг:7

	0.075p^12+1.6775p^11+1.03p^10+21.3305p^9+0.05p^571p^3+0.05p^514.1p^2+1.11p^4(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)+0.5p^3(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)+14.1p^2*(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)

	(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)*(9p^3+199.8p^2+90p+1998)

Шаг:8

	0.075p^12+1.6775p^11+1.03p^10+21.3305p^9+3.55p^8+0.05p^514.1p^2+1.11p^4(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)+0.5p^3(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)+14.1p^2(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)

	(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)*(9p^3+199.8p^2+90p+1998)

Шаг:9

	0.075p^12+1.6775p^11+1.03p^10+21.3305p^9+3.55p^8+0.705p^7+1.11p^4(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)+0.5p^3(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)+14.1p^2*(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)

	(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)*(9p^3+199.8p^2+90p+1998)

Шаг:10

	0.075p^12+1.6775p^11+1.03p^10+21.3305p^9+3.55p^8+0.705p^7+1.11p^41.5p^7+1.11p^433.55p^6+1.11p^420.6p^5+1.11p^4426.61p^4+1.11p^471p^3+1.11p^414.1p^2+0.5p^3(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)+14.1p^2(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)

	(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)*(9p^3+199.8p^2+90p+1998)

Шаг:11

	0.075p^12+1.6775p^11+1.03p^10+21.3305p^9+3.55p^8+0.705p^7+1.665p^11+1.11p^433.55p^6+1.11p^420.6p^5+1.11p^4426.61p^4+1.11p^471p^3+1.11p^414.1p^2+0.5p^3(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)+14.1p^2*(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)

	(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)*(9p^3+199.8p^2+90p+1998)

Шаг:12

	0.075p^12+1.6775p^11+1.03p^10+21.3305p^9+3.55p^8+0.705p^7+1.665p^11+37.2405p^10+1.11p^420.6p^5+1.11p^4426.61p^4+1.11p^471p^3+1.11p^414.1p^2+0.5p^3(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)+14.1p^2(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)

	(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)*(9p^3+199.8p^2+90p+1998)

Шаг:13

	0.075p^12+1.6775p^11+1.03p^10+21.3305p^9+3.55p^8+0.705p^7+1.665p^11+37.2405p^10+22.866p^9+1.11p^4426.61p^4+1.11p^471p^3+1.11p^414.1p^2+0.5p^3(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)+14.1p^2*(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)

	(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)*(9p^3+199.8p^2+90p+1998)

Шаг:14

	0.075p^12+1.6775p^11+1.03p^10+21.3305p^9+3.55p^8+0.705p^7+1.665p^11+37.2405p^10+22.866p^9+473.5371p^8+1.11p^471p^3+1.11p^414.1p^2+0.5p^3(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)+14.1p^2(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)

	(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)*(9p^3+199.8p^2+90p+1998)

Шаг:15

	0.075p^12+1.6775p^11+1.03p^10+21.3305p^9+3.55p^8+0.705p^7+1.665p^11+37.2405p^10+22.866p^9+473.5371p^8+78.81p^7+1.11p^414.1p^2+0.5p^3(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)+14.1p^2*(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)

	(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)*(9p^3+199.8p^2+90p+1998)

Шаг:16

	0.075p^12+1.6775p^11+1.03p^10+21.3305p^9+3.55p^8+0.705p^7+1.665p^11+37.2405p^10+22.866p^9+473.5371p^8+78.81p^7+15.651p^6+0.5p^3(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)+14.1p^2(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)

	(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)*(9p^3+199.8p^2+90p+1998)

Шаг:17

	0.075p^12+3.3425p^11+1.03p^10+21.3305p^9+3.55p^8+0.705p^7+37.2405p^10+22.866p^9+473.5371p^8+78.81p^7+15.651p^6+0.5p^3(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)+14.1p^2(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)

	(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)*(9p^3+199.8p^2+90p+1998)

Шаг:18

	0.075p^12+3.3425p^11+38.2705p^10+21.3305p^9+3.55p^8+0.705p^7+22.866p^9+473.5371p^8+78.81p^7+15.651p^6+0.5p^3(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)+14.1p^2(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)

	(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)*(9p^3+199.8p^2+90p+1998)

Шаг:19

	0.075p^12+3.3425p^11+38.2705p^10+44.1965p^9+3.55p^8+0.705p^7+473.5371p^8+78.81p^7+15.651p^6+0.5p^3(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)+14.1p^2(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)

	(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)*(9p^3+199.8p^2+90p+1998)

Шаг:20

	0.075p^12+3.3425p^11+38.2705p^10+44.1965p^9+477.0871p^8+0.705p^7+78.81p^7+15.651p^6+0.5p^3(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)+14.1p^2(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)

	(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)*(9p^3+199.8p^2+90p+1998)

Шаг:21

	0.075p^12+3.3425p^11+38.2705p^10+44.1965p^9+477.0871p^8+79.515p^7+15.651p^6+0.5p^3(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)+14.1p^2(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)

	(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)*(9p^3+199.8p^2+90p+1998)

Шаг:22

	0.075p^12+3.3425p^11+38.2705p^10+44.1965p^9+477.0871p^8+79.515p^7+15.651p^6+0.5p^31.5p^7+0.5p^333.55p^6+0.5p^320.6p^5+0.5p^3426.61p^4+0.5p^371p^3+0.5p^314.1p^2+14.1p^2*(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)

	(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)*(9p^3+199.8p^2+90p+1998)

Шаг:23

	0.075p^12+3.3425p^11+38.2705p^10+44.1965p^9+477.0871p^8+79.515p^7+15.651p^6+0.75p^10+0.5p^333.55p^6+0.5p^320.6p^5+0.5p^3426.61p^4+0.5p^371p^3+0.5p^314.1p^2+14.1p^2(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)

	(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)*(9p^3+199.8p^2+90p+1998)

Шаг:24

	0.075p^12+3.3425p^11+38.2705p^10+44.1965p^9+477.0871p^8+79.515p^7+15.651p^6+0.75p^10+16.775p^9+0.5p^320.6p^5+0.5p^3426.61p^4+0.5p^371p^3+0.5p^314.1p^2+14.1p^2*(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)

	(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)*(9p^3+199.8p^2+90p+1998)

Шаг:25

	0.075p^12+3.3425p^11+38.2705p^10+44.1965p^9+477.0871p^8+79.515p^7+15.651p^6+0.75p^10+16.775p^9+10.3p^8+0.5p^3426.61p^4+0.5p^371p^3+0.5p^314.1p^2+14.1p^2(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)

	(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)*(9p^3+199.8p^2+90p+1998)

Шаг:26

	0.075p^12+3.3425p^11+38.2705p^10+44.1965p^9+477.0871p^8+79.515p^7+15.651p^6+0.75p^10+16.775p^9+10.3p^8+213.305p^7+0.5p^371p^3+0.5p^314.1p^2+14.1p^2*(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)

	(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)*(9p^3+199.8p^2+90p+1998)

Шаг:27

	0.075p^12+3.3425p^11+38.2705p^10+44.1965p^9+477.0871p^8+79.515p^7+15.651p^6+0.75p^10+16.775p^9+10.3p^8+213.305p^7+35.5p^6+0.5p^314.1p^2+14.1p^2(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)

	(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)*(9p^3+199.8p^2+90p+1998)

Шаг:28

	0.075p^12+3.3425p^11+38.2705p^10+44.1965p^9+477.0871p^8+79.515p^7+15.651p^6+0.75p^10+16.775p^9+10.3p^8+213.305p^7+35.5p^6+7.05p^5+14.1p^2*(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)

	(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)*(9p^3+199.8p^2+90p+1998)

Шаг:29

	0.075p^12+3.3425p^11+39.0205p^10+44.1965p^9+477.0871p^8+79.515p^7+15.651p^6+16.775p^9+10.3p^8+213.305p^7+35.5p^6+7.05p^5+14.1p^2*(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)

	(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)*(9p^3+199.8p^2+90p+1998)

Шаг:30

	0.075p^12+3.3425p^11+39.0205p^10+60.9715p^9+477.0871p^8+79.515p^7+15.651p^6+10.3p^8+213.305p^7+35.5p^6+7.05p^5+14.1p^2*(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)

	(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)*(9p^3+199.8p^2+90p+1998)

Шаг:31

	0.075p^12+3.3425p^11+39.0205p^10+60.9715p^9+487.3871p^8+79.515p^7+15.651p^6+213.305p^7+35.5p^6+7.05p^5+14.1p^2*(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)

	(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)*(9p^3+199.8p^2+90p+1998)

Шаг:32

	0.075p^12+3.3425p^11+39.0205p^10+60.9715p^9+487.3871p^8+292.82p^7+15.651p^6+35.5p^6+7.05p^5+14.1p^2*(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)

	(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)*(9p^3+199.8p^2+90p+1998)

Шаг:33

	0.075p^12+3.3425p^11+39.0205p^10+60.9715p^9+487.3871p^8+292.82p^7+51.151p^6+7.05p^5+14.1p^2*(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)

	(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)*(9p^3+199.8p^2+90p+1998)

Шаг:34

	0.075p^12+3.3425p^11+39.0205p^10+60.9715p^9+487.3871p^8+292.82p^7+51.151p^6+7.05p^5+14.1p^21.5p^7+14.1p^233.55p^6+14.1p^220.6p^5+14.1p^2426.61p^4+14.1p^271p^3+14.1p^214.1p^2

	(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)*(9p^3+199.8p^2+90p+1998)

Шаг:35

	0.075p^12+3.3425p^11+39.0205p^10+60.9715p^9+487.3871p^8+292.82p^7+51.151p^6+7.05p^5+21.15p^9+14.1p^233.55p^6+14.1p^220.6p^5+14.1p^2426.61p^4+14.1p^271p^3+14.1p^2*14.1p^2

	(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)*(9p^3+199.8p^2+90p+1998)

Шаг:36

	0.075p^12+3.3425p^11+39.0205p^10+60.9715p^9+487.3871p^8+292.82p^7+51.151p^6+7.05p^5+21.15p^9+473.055p^8+14.1p^220.6p^5+14.1p^2426.61p^4+14.1p^271p^3+14.1p^214.1p^2

	(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)*(9p^3+199.8p^2+90p+1998)

Шаг:37

	0.075p^12+3.3425p^11+39.0205p^10+60.9715p^9+487.3871p^8+292.82p^7+51.151p^6+7.05p^5+21.15p^9+473.055p^8+290.46p^7+14.1p^2426.61p^4+14.1p^271p^3+14.1p^2*14.1p^2

	(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)*(9p^3+199.8p^2+90p+1998)

Шаг:38

	0.075p^12+3.3425p^11+39.0205p^10+60.9715p^9+487.3871p^8+292.82p^7+51.151p^6+7.05p^5+21.15p^9+473.055p^8+290.46p^7+6015.201p^6+14.1p^271p^3+14.1p^214.1p^2

	(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)*(9p^3+199.8p^2+90p+1998)

Шаг:39

	0.075p^12+3.3425p^11+39.0205p^10+60.9715p^9+487.3871p^8+292.82p^7+51.151p^6+7.05p^5+21.15p^9+473.055p^8+290.46p^7+6015.201p^6+1001.1p^5+14.1p^2*14.1p^2

	(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)*(9p^3+199.8p^2+90p+1998)

Лимит шагов исчерпан

	0.075p^12+3.3425p^11+39.0205p^10+60.9715p^9+487.3871p^8+292.82p^7+51.151p^6+7.05p^5+21.15p^9+473.055p^8+290.46p^7+6015.201p^6+1001.1p^5+198.81p^4

	(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)*(9p^3+199.8p^2+90p+1998)

Шаг:1. Выполним деление дробей умножением на обратную дробь

Стало:

	(0.05p^5+1.11p^4+0.5p^3+14.1p^2)*(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)

	(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)*(9p^3+199.8p^2+90p+1998)

Шаг:2. Раскрываем скобки (0.05p^5+1.11p^4+0.5p^3+14.1p^2)*(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)=0.05p^5*(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)+1.11p^4*(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)+0.5p^3*(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)+14.1p^2*(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)

Стало:

	0.05p^5(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)+1.11p^4(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)+0.5p^3(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)+14.1p^2(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)

	(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)*(9p^3+199.8p^2+90p+1998)

Шаг:3. Раскрываем скобки 0.05p^5*(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)=0.05p^5*1.5p^7+0.05p^5*33.55p^6+0.05p^5*20.6p^5+0.05p^5*426.61p^4+0.05p^5*71p^3+0.05p^5*14.1p^2

Стало:

	0.05p^51.5p^7+0.05p^533.55p^6+0.05p^520.6p^5+0.05p^5426.61p^4+0.05p^571p^3+0.05p^514.1p^2+1.11p^4(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)+0.5p^3(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)+14.1p^2*(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)

	(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)*(9p^3+199.8p^2+90p+1998)

Шаг:4. Выполним умножение: 0.05p^5*1.5p^7 = 0.075p^12

Стало:

	0.075p^12+0.05p^533.55p^6+0.05p^520.6p^5+0.05p^5426.61p^4+0.05p^571p^3+0.05p^514.1p^2+1.11p^4(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)+0.5p^3(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)+14.1p^2(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)

	(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)*(9p^3+199.8p^2+90p+1998)

Шаг:5. Выполним умножение: 0.05p^5*33.55p^6 = 1.6775p^11

Стало:

	0.075p^12+1.6775p^11+0.05p^520.6p^5+0.05p^5426.61p^4+0.05p^571p^3+0.05p^514.1p^2+1.11p^4(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)+0.5p^3(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)+14.1p^2*(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)

	(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)*(9p^3+199.8p^2+90p+1998)

Шаг:6. Выполним умножение: 0.05p^5*20.6p^5 = 1.03p^10

Стало:

	0.075p^12+1.6775p^11+1.03p^10+0.05p^5426.61p^4+0.05p^571p^3+0.05p^514.1p^2+1.11p^4(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)+0.5p^3(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)+14.1p^2(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)

	(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)*(9p^3+199.8p^2+90p+1998)

Шаг:7. Выполним умножение: 0.05p^5*426.61p^4 = 21.3305p^9

Стало:

	0.075p^12+1.6775p^11+1.03p^10+21.3305p^9+0.05p^571p^3+0.05p^514.1p^2+1.11p^4(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)+0.5p^3(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)+14.1p^2*(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)

	(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)*(9p^3+199.8p^2+90p+1998)

Шаг:8. Выполним умножение: 0.05p^5*71p^3 = 3.55p^8

Стало:

	0.075p^12+1.6775p^11+1.03p^10+21.3305p^9+3.55p^8+0.05p^514.1p^2+1.11p^4(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)+0.5p^3(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)+14.1p^2(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)

	(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)*(9p^3+199.8p^2+90p+1998)

Шаг:9. Выполним умножение: 0.05p^5*14.1p^2 = 0.705p^7

Стало:

	0.075p^12+1.6775p^11+1.03p^10+21.3305p^9+3.55p^8+0.705p^7+1.11p^4(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)+0.5p^3(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)+14.1p^2*(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)

	(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)*(9p^3+199.8p^2+90p+1998)

Шаг:10. Раскрываем скобки 1.11p^4*(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)=1.11p^4*1.5p^7+1.11p^4*33.55p^6+1.11p^4*20.6p^5+1.11p^4*426.61p^4+1.11p^4*71p^3+1.11p^4*14.1p^2

Стало:

	0.075p^12+1.6775p^11+1.03p^10+21.3305p^9+3.55p^8+0.705p^7+1.11p^41.5p^7+1.11p^433.55p^6+1.11p^420.6p^5+1.11p^4426.61p^4+1.11p^471p^3+1.11p^414.1p^2+0.5p^3(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)+14.1p^2(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)

	(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)*(9p^3+199.8p^2+90p+1998)

Шаг:11. Выполним умножение: 1.11p^4*1.5p^7 = 1.665p^11

Стало:

	0.075p^12+1.6775p^11+1.03p^10+21.3305p^9+3.55p^8+0.705p^7+1.665p^11+1.11p^433.55p^6+1.11p^420.6p^5+1.11p^4426.61p^4+1.11p^471p^3+1.11p^414.1p^2+0.5p^3(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)+14.1p^2*(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)

	(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)*(9p^3+199.8p^2+90p+1998)

Шаг:12. Выполним умножение: 1.11p^4*33.55p^6 = 37.2405p^10

Стало:

	0.075p^12+1.6775p^11+1.03p^10+21.3305p^9+3.55p^8+0.705p^7+1.665p^11+37.2405p^10+1.11p^420.6p^5+1.11p^4426.61p^4+1.11p^471p^3+1.11p^414.1p^2+0.5p^3(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)+14.1p^2(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)

	(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)*(9p^3+199.8p^2+90p+1998)

Шаг:13. Выполним умножение: 1.11p^4*20.6p^5 = 22.866p^9

Стало:

	0.075p^12+1.6775p^11+1.03p^10+21.3305p^9+3.55p^8+0.705p^7+1.665p^11+37.2405p^10+22.866p^9+1.11p^4426.61p^4+1.11p^471p^3+1.11p^414.1p^2+0.5p^3(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)+14.1p^2*(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)

	(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)*(9p^3+199.8p^2+90p+1998)

Шаг:14. Выполним умножение: 1.11p^4*426.61p^4 = 473.5371p^8

Стало:

	0.075p^12+1.6775p^11+1.03p^10+21.3305p^9+3.55p^8+0.705p^7+1.665p^11+37.2405p^10+22.866p^9+473.5371p^8+1.11p^471p^3+1.11p^414.1p^2+0.5p^3(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)+14.1p^2(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)

	(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)*(9p^3+199.8p^2+90p+1998)

Шаг:15. Выполним умножение: 1.11p^4*71p^3 = 78.81p^7

Стало:

	0.075p^12+1.6775p^11+1.03p^10+21.3305p^9+3.55p^8+0.705p^7+1.665p^11+37.2405p^10+22.866p^9+473.5371p^8+78.81p^7+1.11p^414.1p^2+0.5p^3(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)+14.1p^2*(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)

	(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)*(9p^3+199.8p^2+90p+1998)

Шаг:16. Выполним умножение: 1.11p^4*14.1p^2 = 15.651p^6

Стало:

	0.075p^12+1.6775p^11+1.03p^10+21.3305p^9+3.55p^8+0.705p^7+1.665p^11+37.2405p^10+22.866p^9+473.5371p^8+78.81p^7+15.651p^6+0.5p^3(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)+14.1p^2(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)

	(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)*(9p^3+199.8p^2+90p+1998)

Шаг:17. Выполним сложение: 1.6775p^11+1.665p^11 = 3.3425p^11

Стало:

	0.075p^12+3.3425p^11+1.03p^10+21.3305p^9+3.55p^8+0.705p^7+37.2405p^10+22.866p^9+473.5371p^8+78.81p^7+15.651p^6+0.5p^3(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)+14.1p^2(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)

	(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)*(9p^3+199.8p^2+90p+1998)

Шаг:18. Выполним сложение: 1.03p^10+37.2405p^10 = 38.2705p^10

Стало:

	0.075p^12+3.3425p^11+38.2705p^10+21.3305p^9+3.55p^8+0.705p^7+22.866p^9+473.5371p^8+78.81p^7+15.651p^6+0.5p^3(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)+14.1p^2(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)

	(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)*(9p^3+199.8p^2+90p+1998)

Шаг:19. Выполним сложение: 21.3305p^9+22.866p^9 = 44.1965p^9

Стало:

	0.075p^12+3.3425p^11+38.2705p^10+44.1965p^9+3.55p^8+0.705p^7+473.5371p^8+78.81p^7+15.651p^6+0.5p^3(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)+14.1p^2(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)

	(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)*(9p^3+199.8p^2+90p+1998)

Шаг:20. Выполним сложение: 3.55p^8+473.5371p^8 = 477.0871p^8

Стало:

	0.075p^12+3.3425p^11+38.2705p^10+44.1965p^9+477.0871p^8+0.705p^7+78.81p^7+15.651p^6+0.5p^3(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)+14.1p^2(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)

	(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)*(9p^3+199.8p^2+90p+1998)

Шаг:21. Выполним сложение: 0.705p^7+78.81p^7 = 79.515p^7

Стало:

	0.075p^12+3.3425p^11+38.2705p^10+44.1965p^9+477.0871p^8+79.515p^7+15.651p^6+0.5p^3(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)+14.1p^2(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)

	(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)*(9p^3+199.8p^2+90p+1998)

Шаг:22. Раскрываем скобки 0.5p^3*(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)=0.5p^3*1.5p^7+0.5p^3*33.55p^6+0.5p^3*20.6p^5+0.5p^3*426.61p^4+0.5p^3*71p^3+0.5p^3*14.1p^2

Стало:

	0.075p^12+3.3425p^11+38.2705p^10+44.1965p^9+477.0871p^8+79.515p^7+15.651p^6+0.5p^31.5p^7+0.5p^333.55p^6+0.5p^320.6p^5+0.5p^3426.61p^4+0.5p^371p^3+0.5p^314.1p^2+14.1p^2*(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)

	(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)*(9p^3+199.8p^2+90p+1998)

Шаг:23. Выполним умножение: 0.5p^3*1.5p^7 = 0.75p^10

Стало:

	0.075p^12+3.3425p^11+38.2705p^10+44.1965p^9+477.0871p^8+79.515p^7+15.651p^6+0.75p^10+0.5p^333.55p^6+0.5p^320.6p^5+0.5p^3426.61p^4+0.5p^371p^3+0.5p^314.1p^2+14.1p^2(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)

	(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)*(9p^3+199.8p^2+90p+1998)

Шаг:24. Выполним умножение: 0.5p^3*33.55p^6 = 16.775p^9

Стало:

	0.075p^12+3.3425p^11+38.2705p^10+44.1965p^9+477.0871p^8+79.515p^7+15.651p^6+0.75p^10+16.775p^9+0.5p^320.6p^5+0.5p^3426.61p^4+0.5p^371p^3+0.5p^314.1p^2+14.1p^2*(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)

	(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)*(9p^3+199.8p^2+90p+1998)

Шаг:25. Выполним умножение: 0.5p^3*20.6p^5 = 10.3p^8

Стало:

	0.075p^12+3.3425p^11+38.2705p^10+44.1965p^9+477.0871p^8+79.515p^7+15.651p^6+0.75p^10+16.775p^9+10.3p^8+0.5p^3426.61p^4+0.5p^371p^3+0.5p^314.1p^2+14.1p^2(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)

	(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)*(9p^3+199.8p^2+90p+1998)

Шаг:26. Выполним умножение: 0.5p^3*426.61p^4 = 213.305p^7

Стало:

	0.075p^12+3.3425p^11+38.2705p^10+44.1965p^9+477.0871p^8+79.515p^7+15.651p^6+0.75p^10+16.775p^9+10.3p^8+213.305p^7+0.5p^371p^3+0.5p^314.1p^2+14.1p^2*(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)

	(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)*(9p^3+199.8p^2+90p+1998)

Шаг:27. Выполним умножение: 0.5p^3*71p^3 = 35.5p^6

Стало:

	0.075p^12+3.3425p^11+38.2705p^10+44.1965p^9+477.0871p^8+79.515p^7+15.651p^6+0.75p^10+16.775p^9+10.3p^8+213.305p^7+35.5p^6+0.5p^314.1p^2+14.1p^2(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)

	(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)*(9p^3+199.8p^2+90p+1998)

Шаг:28. Выполним умножение: 0.5p^3*14.1p^2 = 7.05p^5

Стало:

	0.075p^12+3.3425p^11+38.2705p^10+44.1965p^9+477.0871p^8+79.515p^7+15.651p^6+0.75p^10+16.775p^9+10.3p^8+213.305p^7+35.5p^6+7.05p^5+14.1p^2*(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)

	(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)*(9p^3+199.8p^2+90p+1998)

Шаг:29. Выполним сложение: 38.2705p^10+0.75p^10 = 39.0205p^10

Стало:

	0.075p^12+3.3425p^11+39.0205p^10+44.1965p^9+477.0871p^8+79.515p^7+15.651p^6+16.775p^9+10.3p^8+213.305p^7+35.5p^6+7.05p^5+14.1p^2*(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)

	(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)*(9p^3+199.8p^2+90p+1998)

Шаг:30. Выполним сложение: 44.1965p^9+16.775p^9 = 60.9715p^9

Стало:

	0.075p^12+3.3425p^11+39.0205p^10+60.9715p^9+477.0871p^8+79.515p^7+15.651p^6+10.3p^8+213.305p^7+35.5p^6+7.05p^5+14.1p^2*(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)

	(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)*(9p^3+199.8p^2+90p+1998)

Шаг:31. Выполним сложение: 477.0871p^8+10.3p^8 = 487.3871p^8

Стало:

	0.075p^12+3.3425p^11+39.0205p^10+60.9715p^9+487.3871p^8+79.515p^7+15.651p^6+213.305p^7+35.5p^6+7.05p^5+14.1p^2*(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)

	(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)*(9p^3+199.8p^2+90p+1998)

Шаг:32. Выполним сложение: 79.515p^7+213.305p^7 = 292.82p^7

Стало:

	0.075p^12+3.3425p^11+39.0205p^10+60.9715p^9+487.3871p^8+292.82p^7+15.651p^6+35.5p^6+7.05p^5+14.1p^2*(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)

	(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)*(9p^3+199.8p^2+90p+1998)

Шаг:33. Выполним сложение: 15.651p^6+35.5p^6 = 51.151p^6

Стало:

	0.075p^12+3.3425p^11+39.0205p^10+60.9715p^9+487.3871p^8+292.82p^7+51.151p^6+7.05p^5+14.1p^2*(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)

	(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)*(9p^3+199.8p^2+90p+1998)

Шаг:34. Раскрываем скобки 14.1p^2*(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)=14.1p^2*1.5p^7+14.1p^2*33.55p^6+14.1p^2*20.6p^5+14.1p^2*426.61p^4+14.1p^2*71p^3+14.1p^2*14.1p^2

Стало:

	0.075p^12+3.3425p^11+39.0205p^10+60.9715p^9+487.3871p^8+292.82p^7+51.151p^6+7.05p^5+14.1p^21.5p^7+14.1p^233.55p^6+14.1p^220.6p^5+14.1p^2426.61p^4+14.1p^271p^3+14.1p^214.1p^2

	(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)*(9p^3+199.8p^2+90p+1998)

Шаг:35. Выполним умножение: 14.1p^2*1.5p^7 = 21.15p^9

Стало:

	0.075p^12+3.3425p^11+39.0205p^10+60.9715p^9+487.3871p^8+292.82p^7+51.151p^6+7.05p^5+21.15p^9+14.1p^233.55p^6+14.1p^220.6p^5+14.1p^2426.61p^4+14.1p^271p^3+14.1p^2*14.1p^2

	(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)*(9p^3+199.8p^2+90p+1998)

Шаг:36. Выполним умножение: 14.1p^2*33.55p^6 = 473.055p^8

Стало:

	0.075p^12+3.3425p^11+39.0205p^10+60.9715p^9+487.3871p^8+292.82p^7+51.151p^6+7.05p^5+21.15p^9+473.055p^8+14.1p^220.6p^5+14.1p^2426.61p^4+14.1p^271p^3+14.1p^214.1p^2

	(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)*(9p^3+199.8p^2+90p+1998)

Шаг:37. Выполним умножение: 14.1p^2*20.6p^5 = 290.46p^7

Стало:

	0.075p^12+3.3425p^11+39.0205p^10+60.9715p^9+487.3871p^8+292.82p^7+51.151p^6+7.05p^5+21.15p^9+473.055p^8+290.46p^7+14.1p^2426.61p^4+14.1p^271p^3+14.1p^2*14.1p^2

	(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)*(9p^3+199.8p^2+90p+1998)

Шаг:38. Выполним умножение: 14.1p^2*426.61p^4 = 6015.201p^6

Стало:

	0.075p^12+3.3425p^11+39.0205p^10+60.9715p^9+487.3871p^8+292.82p^7+51.151p^6+7.05p^5+21.15p^9+473.055p^8+290.46p^7+6015.201p^6+14.1p^271p^3+14.1p^214.1p^2

	(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)*(9p^3+199.8p^2+90p+1998)

Шаг:39. Выполним умножение: 14.1p^2*71p^3 = 1001.1p^5

Стало:

	0.075p^12+3.3425p^11+39.0205p^10+60.9715p^9+487.3871p^8+292.82p^7+51.151p^6+7.05p^5+21.15p^9+473.055p^8+290.46p^7+6015.201p^6+1001.1p^5+14.1p^2*14.1p^2

	(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)*(9p^3+199.8p^2+90p+1998)

Шаг:40. Выполним умножение: 14.1p^2*14.1p^2 = 198.81p^4

Стало:

	0.075p^12+3.3425p^11+39.0205p^10+60.9715p^9+487.3871p^8+292.82p^7+51.151p^6+7.05p^5+21.15p^9+473.055p^8+290.46p^7+6015.201p^6+1001.1p^5+198.81p^4

	(1.5p^7+33.55p^6+20.6p^5+426.61p^4+71p^3+14.1p^2)*(9p^3+199.8p^2+90p+1998)

Достигнут лимит шагов. Расчет не окончен

Постоянная ссылка на результат этого расчета

На данном калькуляторе можно посчитать сложение вычитание деление или умножение дробей.
Калькулятор умеет:

Вносить целую часть дроби в числитель для смешанных дробей.
Расчет дробей со скобками- поддержка до двух уровней вложенности скобок.
Расчет дробей со степенями - степенью может быть только число.
Расчет дробей с буквами - любые анг. буквы или символы.
Сокращение дробей - только для дробей без букв.

Основные символы:

* символ звездочки интерпретируется как умножение.
/ слеш интерпретируется как деление.
+ и - интерпретируются как сложение и вычитание.
^ символ интерпретируется как степень.
( ) символы интерпретируются как открывающаяся и закрывающаяся скобки.

Подробности:

Между двумя буквами необязательно ставить знак умножения (если они умножаются). Пример вместо x*x можно написать xx.
После знака степени ^ должно стоять число степени. Если оно отрицательно необходимо заключить его в скобки. Пример x^2+1 или x^(-2) +1.
При сложении дробей состоящих только из чисел калькулятор вычисляет НОД и НОК.
При расчете сразу трех дробей сначала выполняется операция умножение(деления), затем сложения(вычитания). Для изменения этого порядка поставьте галочку в поле "Большие скобки" и выберите нужный порядок расчета. В этом случае первой будет выполняться операция в больших скобках.

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