In a sequence of numbers where each number is a multiple of 3, which of the foll

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Question: In a sequence of numbers where each number is a multiple of 3, which of the following cannot be a member of this sequence?

Options:

Correct Answer: 22

Solution:

22 is not a multiple of 3, while 9, 15, and 27 are.

In a sequence of numbers where each number is a multiple of 3, which of the following cannot be a member of this sequence?

In a sequence of numbers where each number is a multiple of 3, which of the following cannot be a member of this sequence?

Step 1: Understand what a multiple of 3 is. A multiple of 3 is any number that can be divided by 3 without leaving a remainder.
Step 2: List the numbers given in the question: 9, 15, 22, and 27.
Step 3: Check each number to see if it is a multiple of 3.
Step 4: For 9: 9 divided by 3 equals 3, so 9 is a multiple of 3.
Step 5: For 15: 15 divided by 3 equals 5, so 15 is a multiple of 3.
Step 6: For 27: 27 divided by 3 equals 9, so 27 is a multiple of 3.
Step 7: For 22: 22 divided by 3 equals 7 with a remainder of 1, so 22 is not a multiple of 3.
Step 8: Conclude that 22 cannot be a member of the sequence of numbers that are multiples of 3.

Multiples of 3 – Understanding that a number is a multiple of 3 if it can be expressed as 3n, where n is an integer.