You have the opportunity to lease space for your business. The property owner has proposed a four-year lease with a rent of $29,

Response:

Me: 3

Step-by-step explanation:

The diagonal measures 20.68 ft; the shorter base is 17.21 ft. To understand this, we recognize that with base angles summing to 140°, each angle is 70°, given the isosceles trapezoid's properties. We can apply the Law of Cosines to find the diagonal's length, denoted as d. The length of the diagonal determines to be d = 20.68 ft. Determining the shorter base is somewhat more complex. By drawing an altitude from the upper vertices to the base, which measures 22 ft, we create two similar smaller right triangles requiring us to find the height and base measures related to each of the 70-degree angles and the hypotenuse of 7. By working through the calculations for height and base from one triangle, we subsequently find that 22 minus twice the base measure gets us to the shorter base's measure, arriving at x = 17.21 ft.

Answer:

For line SW, the slope is undefined.

Line TV has a slope of zero.

RS and TV are parallel lines.

Step-by-step explanation:

I recently completed the assessment on Edgenuity

Response:

Explanatory steps:

I am unsure as well. However, I can state that the first one is

Sarah is 40 years old and her mother is 64 years old.

Answer:

Detailed explanation:

The formula that defines a geometric series is aₙ = a₁rⁿ⁻¹.

This parallels the exponential series y = a₀rⁿ.

A key distinction is that for geometric series, n must be a positive integer.

Consequently, the graph of a geometric series originates at some point on the y-axis and either escalates quickly or declines steadily toward the x-axis.

In Graph A, the resulting y values are 5/2⁰, 5/2¹, 5/2², and 5/2³, illustrating exponential decay.

In Graph B, the y values progress as 3¹, 3², and 3³, indicating exponential growth.

In Graph C, the y values are 2¹, 2², 2³, and 2⁴, which is also an example of exponential growth.

However, in Graph D, the y values show a steady increase of 1.5, making it an arithmetic series.

might represent a geometric series.