To find the value of x, we can use the given information.

We are given that x = y = 2z and xyz = 256.

Since x = y, we can substitute x with y in the second equation:

xy * z = 256

(x * x) * z = 256

x^2 * z = 256

Now, we know that x = 2z, so we can substitute x in terms of z:

(2z)^2 * z = 256

4z^2 * z = 256

4z^3 = 256

To solve for z, we can divide both sides of the equation by 4:

z^3 = 64

Taking the cube root of both sides gives us:

z = 4

Now that we know the value of z, we can substitute it back into the equation x = y = 2z:

x = y = 2 * 4

x = y = 8

Therefore, the value of x is 8.

The answer is: C. 8

To solve this question, the user needs to understand the characteristics of each shape and identify which one is different from the others.

Explanation of each option:

A. cube: A cube is a three-dimensional shape that has six square faces, eight vertices, and 12 edges.

B. sphere: A sphere is a three-dimensional shape that is perfectly round in shape, like a ball. It has no edges or vertices and has a curved surface.

C. pyramid: A pyramid is a three-dimensional shape that has a polygonal base and triangular faces that meet at a single vertex.

D. circle: A circle is a two-dimensional shape with a curved boundary and every point on the boundary is an equal distance from the center point.

Option D is least like the others because it is the only two-dimensional shape. The other three options are three-dimensional shapes. Therefore, the answer is:

The Answer is: D

To determine the next term in this sequence, we need to analyze the pattern and rules that govern its progression.

The sequence starts with 1. The next term, 11, can be described as "one 1," since it consists of two consecutive 1s. The following term, 21, can be described as "two 1s," as it consists of one 2 and one 1.

Continuing this pattern, the next term is 1211, which can be described as "one 2, one 1."

The pattern continues in this manner, where each term is described in terms of the counts of consecutive digits in the previous term.

Now, let's go through each option and determine which one follows this pattern:

A. 112221: This option does not follow the pattern. It does not describe the counts of consecutive digits in the previous term.

B. 131221: This option does not follow the pattern. It does not describe the counts of consecutive digits in the previous term.

C. 312211: This option follows the pattern. It describes the counts of consecutive digits in the previous term (one 3, one 1, two 2s, one 1).

D. 221221: This option does not follow the pattern. It does not describe the counts of consecutive digits in the previous term.

Therefore, the correct answer is C. 312211.

To solve this question, the user needs to know the definitions of Knights, Knaves, and Normals, and how they behave when they are asked questions. The user must also understand the context of the inhabitant's statement and analyze it to determine their true identity.

Now, let's go through each option and explain why it is right or wrong:

A. Knight: This option cannot be correct since Knights always tell the truth, so if the inhabitant was a Knight, their statement "I'm no Knight" would be a lie, which contradicts the definition of a Knight.

B. Knave: This option cannot be correct since Knaves always lie, so if the inhabitant was a Knave, their statement "I'm no Knight" would be a lie, which contradicts the definition of a Knave.

C. Normal: This option is correct. Normals sometimes tell the truth and sometimes lie, so the inhabitant's statement "I'm no Knight" could be true or false. If the inhabitant is a Normal and is telling the truth, it means they are not a Knight, which would make them either a Knave or a Normal. If the inhabitant is a Normal and is lying, it means they are a Knight, which again would make them not a Knight. Therefore, the inhabitant must be a Normal.

D. None: This option is not correct since we have already determined that the inhabitant is a Normal.

The Answer is: C. Normal