Question

можно с решением тогда​

Answer 1

Ответ: Объяснение:

1.

60₁₀ = 0*2⁰ + 0*2¹ + 1*2² + 1*2³ + 1*2⁴ + 1*2⁵ = 111100₂

2.  3C₁₆ < 1000011₂ < 143₈ < 100₁₀

3C₁₆ = C*16⁰ + 3*16¹ = 60₁₀

143₈ = 3*8⁰ + 4*8¹ + 1*8² = 99₁₀

1000011₂ = 1*2⁰ + 1*2¹ + 0*2² + 0*2³ + 0*2⁴ + 0*2⁵ + 1*2⁶ = 67₁₀

3.

10101011₂ = 1*2⁰ + 1*2¹ + 0*2² + 1*2³ + 0*2⁴ + 1*2⁵ + 0*2⁶ + 1*2⁷ = 171₁₀

4.

100011₂ - 1010₂ = 11001₂

100011₂ = 1*2⁰ + 1*2¹ + 0*2² + 0*2³ + 0*2⁴ + 1*2⁵ = 35₁₀

1010₂ = 0*2⁰ + 1*2¹ + 0*2² + 1*2³ = 10₁₀

25₁₀ = 1*2⁰ + 0*2¹ + 0*2² + 1*2³ + 1*2⁴ = 11001₂

10111₂  + 101₂ = 11100₂

10111₂ = 1*2⁰ + 1*2¹ + 1*2² + 0*2³ + 1*2⁴ = 23₁₀

101₂ = 1*2⁰ + 0*2¹ + 1*2² = 5₁₀

28₁₀ = 0*2⁰ + 0*2¹ + 1*2² + 1*2³ + 1*2⁴ = 11100₂

1110₂ * 11₂ =  = 101010₂

1110₂ = 0*2⁰ + 1*2¹ + 1*2² + 1*2³ = 14₁₀

11₂ = 1*2⁰ + 1*2¹ = 3₁₀

42₁₀ = 0*2⁰ + 1*2¹ + 0*2² + 1*2³ + 0*2⁴ + 1*2⁵ = 101010₂

5.

1234₅ = 4*5⁰ + 3*5¹ + 2*5² + 1*5³ = 194₁₀