解答 - 老虎代数解答器

$${\left(1111111100\right)}_2$$

步骤: $$1·2^9$$
+ $$1·2^8$$
+ $$1·2^7$$
+ $$1·2^6$$
+ $$1·2^5$$
+ $$1·2^4$$
+ $$1·2^3$$
+ $$1·2^2$$
+ $$0·2^1$$
+ $$0·2^0$$ = $$1,020$$.

$$1\cdot 2^9+1\cdot 2^8+1\cdot 2^7+1\cdot 2^6+1\cdot 2^5+1\cdot 2^4+1\cdot 2^3+1\cdot 2^2+0\cdot 2^1+0\cdot 2^0$$

步骤: $$1·2^9$$
+ $$1·2^8$$
+ $$1·2^7$$
+ $$1·2^6$$
+ $$1·2^5$$
+ $$1·2^4$$
+ $$1·2^3$$
+ $$1·2^2$$
+ $$0·2^1$$
+ $$0·2^0$$ = $$1,020$$.

$$1020$$

步骤: $$1·2^9$$
+ $$1·2^8$$
+ $$1·2^7$$
+ $$1·2^6$$
+ $$1·2^5$$
+ $$1·2^4$$
+ $$1·2^3$$
+ $$1·2^2$$
+ $$0·2^1$$
+ $$0·2^0$$ = $$1,020$$.

$$1020\left(base10\right)$$

$$1,{020}_{10}=1,{020}_{10}$$.

$$\frac{1020}{10}$$

$$1,{020}_{10}=1,{020}_{10}$$.

$$1020=10\cdot 102+0$$

$$1,{020}_{10}=1,{020}_{10}$$.

$$102=10\cdot 10+2$$

$$1,{020}_{10}=1,{020}_{10}$$.

$$10=10\cdot 1+0$$

$$1,{020}_{10}=1,{020}_{10}$$.

$$1=10\cdot 0+1$$

$$1,{020}_{10}=1,{020}_{10}$$.

$$1020$$

$$1,{020}_{10}=1,{020}_{10}$$.

$${\left(1020\right)}_{10}$$

$$1,{020}_{10}=1,{020}_{10}$$.