Bytelearn - cat image with glassesAI tutor

Welcome to Bytelearn!

Let’s check out your problem:

Which of the following describe 3p3p? \newlineSelect all that apply.\newline(1) Real number\newline(2) Integer\newline(3) Whole number\newline(4) Natural number\newline(5) Number

Full solution

Q. Which of the following describe 3p3p? \newlineSelect all that apply.\newline(1) Real number\newline(2) Integer\newline(3) Whole number\newline(4) Natural number\newline(5) Number
  1. Identify Variable Representation: Identify what 3p3p represents given that pp is an unspecified variable.\newline3p3p means three times some variable pp. Without additional information about pp, we cannot determine the exact nature of 3p3p. However, we can discuss the properties it would have if pp were certain types of numbers.
  2. Real Number Determination: Determine if 3p3p is a real number.\newlineIf pp is a real number, then 3p3p is also a real number because the product of two real numbers is a real number. Since all integers, whole numbers, and natural numbers are also real numbers, 3p3p is at least a real number.
  3. Integer Possibility Check: Determine if 3p3p is an integer.\newline3p3p is an integer if pp is an integer because the product of an integer and a whole number (33 in this case) is an integer. However, without knowing if pp is an integer, we cannot confirm that 3p3p is an integer.
  4. Whole Number Evaluation: Determine if 3p3p is a whole number.\newline3p3p is a whole number if pp is a whole number. Whole numbers are non-negative integers (0,1,2,3,0, 1, 2, 3, \ldots). Since we do not know if pp is a whole number, we cannot confirm that 3p3p is a whole number.
  5. Natural Number Assessment: Determine if 3p3p is a natural number.\newline3p3p is a natural number if pp is a natural number. Natural numbers are the positive integers (1,2,3,1, 2, 3, \ldots). Since we do not know if pp is a natural number, we cannot confirm that 3p3p is a natural number.
  6. Number Verification: Determine if 3p3p is a number.\newline3p3p is a number because it is the product of a number (33) and a variable (pp). Regardless of what type of number pp is, 3p3p will always be a number.

More problems from Domain and range of quadratic functions: equations