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Using the given functions, it is found that:
- Lower total cost at Jump-n-Play: 40, 64.
- Lower total cost at Bounce house: 28, 8, 30.
- Same total cost at both locations: 32.
For n visits to Jump-n-play, the cost is:
J(n) = 189 + 3n.
For n visits to Bounce Word, the cost is:
B(n) = 125 + 5n.
Comparing them, we have that:
Hence:
- For less than 32 visits, the cost at Bounce World is lower.
- For more than 32 visits, the cost at Jump-n-play is lower.
Hence:
- Lower total cost at Jump-n-Play: 40, 64.
- Lower total cost at Bounce house: 28, 8, 30.
- Same total cost at both locations: 32.
More can be learned about functions at brainly.com/question/25537936
Answer:
Graphs Attached Below
Step-by-step explanation:
Hello!
Standard form of a quadratic:
From our Equation:
- a = 1/2
- b = -2
- c = 0
There are several values that are needed to drawing a parabola:
- y - intercept
- Axis of Symmetry (AOS)
- Vertex
- x - intercepts
Standard form of a quadratic:
The y-intercept is the "c" value. Given that our equation has a "c" value of 0, the y -intercept is 0.
<h2>Axis of Symmetry</h2>A parabola is always symmetrical vertically. The line in which the fold happens is the Axis of Symmetry.
To calculate the AOS, we use the formula , from the values of the equation.
Calculate
The Axis of Symmetry is a vertical line, so the AOS is the line x = 2.
<h2>Vertex</h2>The vertex is the highest or lowest point on the graph of a parabola. It resides on the AOS of the graph.
To calculate the vertex, we simply have to find the y-value, given that we have the x-value from the AOS. We can find the y-value by plugging in the AOS for x in the original equation.
Calculate
The y-value is -2. The vertex is (2, -2).
<h2>X-intercepts</h2>The x-intercepts are the points where the graph intersects the x-axis (y = 0).
Solve by Factoring
The roots are (0,0) and (4,0).
<h2>Graph</h2>Now we just draw the y-intercept, vertex, AOS, and the x-intercepts, and draw a curved line between them.
<em>Image Attached</em>
<h2>Domain Restrictions</h2>The Domain (x-values) are being restricted to all x-values that are greater than or equal to -2 and less than 4.
That means we remove the parts of the line that don't belong in that domain.
<em>Image Attached</em>
