Question: 1.1. Floor and ceiling definitions for any real x : 1.3. For this exercise, you want to recall how to x is the greatest integer

1.1. Floor and ceiling definitions for any real x : 1.3.

1.1. Floor and ceiling definitions for any real x : 1.3. For this exercise, you want to recall how to x is the greatest integer less than or equal x; write integers in binary (base-2) notation. Exam- x is the least integer greater than or equal x. ple: the (decimal) 5 in binary is written as 101. (a) What is 3.14 ? (b) What is 2.718 ? (a) What is lg35? (b) What is lg35 ? (c) What is 3.14 ? (d) What is 2.718 ? (c) Write 35 in binary (base-2 notation). (e) (True/False) x=x if x is an integer. (d) (True/False) The number of bits used to (f) (True/False) x is an integer if x=x. represent 35 in binary is equal to lg 35. (g) (True/False) For integer n and real x, (e) (True/False) The number of bits used to represent 32 in binary is equal to lg 32. x=nnx0 x=x and x=x in binary? Give an exact expression

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