Solve.6x - 
- 5x = 
+ 
A. 
B. 
C. 
D. 
Answer: B
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Use a graphing utility to graph the equation. Use the graph to approximate the values of x that satisfy the following inequality.
?
Equation:
?
Inequality:
?
A. ?
B. ?
C. ?
D. ?
E. ?
Provide an appropriate response.Explain in your own words what it means for a system of two equations in two variables to be dependent.
What will be an ideal response?
Find an equation of the hyperbola centered at the origin that satisfies the given condition. Vertices: (±4, 0), asymptotes: FIGURE 1.png)
What will be an ideal response?
Solve the problem.The graph depicts a person's speed y, in miles per hour, during a 15-minute period of driving. The graph has two turning points.The first turning point is the point at which the graph stops rising and starts to fall. The second turning point is the point at which the graph stops falling and starts to rise again. Estimate and interpret the turning points.
A. The first turning point is at approximately (6, 48). This is where the person's distance from the starting point stops increasing and starts to decrease. The second turning point is at approximately 
. This is where the person's distance from the starting point stops decreasing and starts to increase again.
B. The first turning point is at approximately (5, 48). This is where the person's distance from the starting point stops increasing and starts to decrease. The second turning point is at approximately 
. This is where the person's distance from the starting point stops decreasing and starts to increase again.
C. The first turning point is at approximately (6, 48). This is where the person's speed first stops increasing and starts to decrease. The second turning point is at approximately 
. This is where the person's speed stops decreasing and starts to increase again.
D. The first turning point is at approximately (7, 48). This is where the person's speed first stops increasing and starts to decrease. The second turning point is at approximately (11, 44). This is where the person's speed stops decreasing and starts to increase again.