frac{(1+2+3)!+e*1^2+sqrt{10^2}-1}{2}+1n8 eching

$$\frac { ( 1 + 2 + 3 ) ! + e \times 1 ^ { 2 } + \sqrt { 10 ^ { 2 } } - 1 } { 2 } + 1 n 8$$

Baholash

$$n_{8}+\frac{e}{2}+\frac{729}{2}$$

Qisqa yechim qadamlari

3 olish uchun 1 va 2'ni qo'shing.

$$\frac{\left(3+3\right)!+e\times 1^{2}+\sqrt{10^{2}}-1}{2}+1n_{8}$$

6 olish uchun 3 va 3'ni qo'shing.

$$\frac{6!+e\times 1^{2}+\sqrt{10^{2}}-1}{2}+1n_{8}$$

6 ning faktoriali 720 ga teng.

$$\frac{720+e\times 1^{2}+\sqrt{10^{2}}-1}{2}+1n_{8}$$

2 daraja ko‘rsatkichini 1 ga hisoblang va 1 ni qiymatni oling.

$$\frac{720+e\times 1+\sqrt{10^{2}}-1}{2}+1n_{8}$$

2 daraja ko‘rsatkichini 10 ga hisoblang va 100 ni qiymatni oling.

$$\frac{720+e\times 1+\sqrt{100}-1}{2}+1n_{8}$$

100 ning kvadrat ildizini hisoblab, 10 natijaga ega bo‘ling.

$$\frac{720+e\times 1+10-1}{2}+1n_{8}$$

730 olish uchun 720 va 10'ni qo'shing.

$$\frac{730+e\times 1-1}{2}+1n_{8}$$

729 olish uchun 730 dan 1 ni ayirish.

$$\frac{729+e\times 1}{2}+1n_{8}$$

Ifodalarni qo‘shish yoki ayirish uchun ularni yoyib, maxrajlarini bir xil qiling. 1n_{8} ni \frac{2}{2} marotabaga ko'paytirish.

$$\frac{729+e\times 1}{2}+\frac{2\times 1n_{8}}{2}$$

\frac{729+e\times 1}{2} va \frac{2\times 1n_{8}}{2} da bir xil maxraji bor, ularning suratini qo‘shish orqali qo‘shing.

$$\frac{729+e\times 1+2\times 1n_{8}}{2}$$

729+e\times 1+2\times 1n_{8} ichidagi ko‘paytirishlarni bajaring.

$$\frac{729+e+2n_{8}}{2}$$

Omil

$$\frac{2n_{8}+e+729}{2}$$

Yechim qadamlari

\frac{1}{2} omili.

$$\frac{729+e+2n_{8}}{2}$$