Which explains why the graphs of geometric sequences are a series of unconnected points rather than a smooth curve? the range contains only natural numbers. the domain contains only natural numbers. exponential bases must be whole numbers. initial values must be whole numbers.

The correct answer is:

The domain contains only natural numbers.

The graphs of geometric sequences are a series of unconnected points rather than a smooth curve because:

The domain contains only natural numbers.

As the geometric sequence us given as:

where a is the first term of the sequence and r is the common ratio of the geometric sequence.

Also denotes the nth term of the sequence where n belongs to natural numbers that is the domain of the function is natural numbers.

if im undersanding the question correctly, its organized from 10

step-by-step explanation:

x ≥ 18 is your answer

step-by-step explanation:

let "a number" = x

(2/3)x + 17 ≥ 29

isolate the variable (x). do the opposite of pemdas (parenthesis, exponent (& root), multiplication, division, addition, subtraction).

first, subtract 17 from both sides.

(2/3)x + 17 (-17) ≥ 29 (-17)

(2/3)x ≥ 29 - 17

(2/3)x ≥ 12

next, multiply 3/2 to both sides to isolate the x

(3/2)(2/3)x ≥ 12(3/2)

x ≥ 12(3/2)

simplify. multiply, then divide

x ≥ (12 * 3)/2

x ≥ (36)/2

x ≥ 18

x ≥ 18 is your answer

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