해결방법 - 타이거 알지브라 해결기

$${\left(7C8\right)}_{16}$$

단계: $$7·{16}^2$$
+ $$12·{16}^1$$
+ $$8·{16}^0$$ = $$1,992$$.

$$7\cdot {16}^2+12\cdot {16}^1+8\cdot {16}^0$$

단계: $$7·{16}^2$$
+ $$12·{16}^1$$
+ $$8·{16}^0$$ = $$1,992$$.

$$1992$$

단계: $$7·{16}^2$$
+ $$12·{16}^1$$
+ $$8·{16}^0$$ = $$1,992$$.

$$1992\left(base10\right)$$

$$1,{992}_{10}=1,{992}_{10}$$.

$$\frac{1992}{10}$$

$$1,{992}_{10}=1,{992}_{10}$$.

$$1992=10\cdot 199+2$$

$$1,{992}_{10}=1,{992}_{10}$$.

$$199=10\cdot 19+9$$

$$1,{992}_{10}=1,{992}_{10}$$.

$$19=10\cdot 1+9$$

$$1,{992}_{10}=1,{992}_{10}$$.

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

$$1,{992}_{10}=1,{992}_{10}$$.

$$1992$$

$$1,{992}_{10}=1,{992}_{10}$$.

$${\left(1992\right)}_{10}$$

$$1,{992}_{10}=1,{992}_{10}$$.