Find the vertices and asymptotes of the hyperbola.
A) vertices: (0, ±2)
asymptote: 
B) vertices: (0, ±2)
asymptote: 
C) vertices: (±2, 0)
asymptote: 
D) vertices: (±2, 0)
asymptote: 
E) vertices: (±2, 3)
asymptote: 
A) vertices: (0, ±2)
asymptote:
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For the graph below, use the nearest neighbor algorithm to find an approximate minimum Hamilton circuit and its weight, starting at the indicated vertex.
Starting at C
A. C ? B ? E ? A ? D ? C; weight = 28 B. C ? B ? E ? D ? A ? C; weight = 30 C. C ? E ? A ? B ? D ? C; weight = 27 D. C ? D ? A ? B ? E ? C; weight = 28
When a car skids to a stop, the length L, in feet, of the skid marks is related to the speed ?S, in miles per hour, when the brakes were applied. The formula is
.
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A: If the skid marks are 224 feet long, how fast was the car going when the brakes were applied?B: If your speed doubles, how is the skid mark length affected?C: You are driving at 69 miles per hour. You wish to slow to a speed that will cut the length of potential skid marks in half (thus reducing the emergency stopping distance). What should be your new speed?
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Round your answer to two decimal places if necessary.
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What will be an ideal response?
Solve the equation using the zero-product principle.(8x - 6)(x + 1) = 0
A. 
B. 
C. 
D. 
Find the indicated term.-3, -12, -48, . . . ; the 9th term
A. 49,152 B. -65,536 C. 3,145,728 D. -196,608