Which of the following correctly orders the numbers from the smallest (left) to largest (right)? If two numbers are equivalent, their order does not matter. Note: (number) base-X means the "number" is represented in base X. Example: (2.5) base-16 = 2* (16^0) + 5* (16^-1) = (2.3125) based-10 O (1.5) base-16 (1.100) base-2 < (1.4) base-10 O (1.5) base-16 < (1.4) base-10 < (1.100) base-2 O (1.4) base-10 < (1.100) base-2 < (1.5) base-16 O (1.100) base-2 < (1.4) base-10 < (1.5) base-16

Which of the following correctly orders the numbers from the smallest (left) to largest (right)? If two numbers are equivalent, their order does not matter. Note: (number) base-X means the "number" is represented in base X. Example: (2.5) base-16 = 2* (16^0) + 5* (16^-1) = (2.3125) based-10 O (1.5) base-16 (1.100) base-2 < (1.4) base-10 O (1.5) base-16 < (1.4) base-10 < (1.100) base-2 O (1.4) base-10 < (1.100) base-2 < (1.5) base-16 O (1.100) base-2 < (1.4) base-10 < (1.5) base-16

Database System Concepts

7th Edition

ISBN:9780078022159

Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan

Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan

Chapter1: Introduction

Section: Chapter Questions

Problem 1PE

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Question

Which of the following correctly orders the numbers from the smallest (left) to largest (right)? If two numbers are equivalent, their order does not matter.
Note: (number) base-X means the "number" is represented in base X.
Example: (2.5) base-16 = 2 * (16^0) + 5* (16^-1) = (2.3125) based-10
O (1.5) base-16 < (1.100) base-2 < (1.4) base-10
O (1.5) base-16 < (1.4) base-10 < (1.100) base-2
O (1.4) base-10 < (1.100) base-2 < (1.5) base-16
O (1.100) base-2 < (1.4) base-10 < (1.5) base-16
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