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.

answer: option a.

step-by-step explanation:

you know that the quadrilateral opqr ( a four sided figure) is inscribed in circle. this means that all its vertices are on the circle.

then, by definition, the opposite angles of the quadrilateral are supplementary, this means that the sum of their measures is 180 degrees.

you can observe in the figure that the angles ∠opq   and the angle ∠orq   are opposite, therefore:

then, can be used to d to calculate the measure of ∠opq

step-by-step explanation: