10 IN ANSWERING QUESTION 2-9, FIND THE DIFFERENCE. 2-9.   Subtract: 10₁₆ –   8₁₆ 1. A₁₆ 2. 7₁₆ 3. 8₁₆ 4. 9₁₆ 2-10.   To begin conversion of a decimal number to a different base, divide the (a) by (b). 1. (a)   new base (b) 10 2. (a)   decimal number (b) 2 3. (a)   decimal number (b) the new base 4. (a)   new base (b) the decimal equivalent 2-11.   Which of the following terms describes the first remainder when converting decimal numbers to other bases? 1. MSD 2. LSD 3. Radix of the new base 4. Exponent of the new base IN ANSWERING QUESTIONS 2-12 THROUGH 2-14, USE THE DIVISION METHOD TO CONVERT DECIMAL NUMBERS TO BINARY. 2-12. 43₁₀ 1. 101011₂ 2. 110101₂ 3. 100011₂ 4. 101101₂ 2-13. 63₁₀ 1. 101011₂ 2. 110011₂ 3. 101101₂ 4. 111111₂ 2-14. 130₁₀ 1. 1111000₂ 2. 1111010₂ 3. 10000010₂ 4. 10001010₂ 2-15.   To convert fractional decimal numbers to binary, multiply the number by (a) and extract the portion of the product to the (b) of the radix point. 1. (a)     2     (b) left 2. (a)     2     (b) right 3. (a) 10     (b) left 4. (a) 10     (b) right IN ANSWERING QUESTIONS 2-16 THROUGH 2-19, PERFORM THE INDICATED OPERATION. 2-16.   Convert 0.75₁₀  to binary. 1. 0.10₂ 2. 0.01₂ 3. 0.11₂ 4. 1.00₂ 2-17.   Convert 0.625₁₀  to binary. 1. 0.011₂ 2. 0.101₂ 3. 0.110₂ 4. 0.100₂ 2-18.   Convert 12.5₁₀  to base 2. 1. 1100.10₂ 2. 1010.01₂ 3. 1001.10₂ 4. 1101.01₂