Provide an appropriate response.According to data projections from a wildlife study, a certain region can support a population of 1000 coyotes when the human population in the region is 170,000. The coyote population falls by 15 for every additional 5500 people inhabiting the region. Express the coyote population in the region as a function c(x) where x is the number of people more than 170,000 inhabiting the region.
A. c(x) = -2,467,500x + 1000
B. c(x) = - 
+ 171,000
C. c(x) = - 
x + 1000
D. c(x) = - 
x + 1000
Answer: D
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= 
A. 
B. all real-number solutions
C. 
D. ?
Translate to a proportion and solve. When necessary, round to the nearest hundredth.What is 190% of 3570?
A. 67,830 B. 678 C. 678,300 D. 6783
Solve the problem.Fifty random digits were generated to simulate spinning the spinner. If landing on X is simulated by the digits 0, 1, 2, or 3; landing on Y by 4, 5, or 6; and landing on C by 7, 8, or 9; determine the probability that the spinner lands on X or 7.
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A. 
B. 
C. 
D. 
Find an equation that meets the given conditions.y varies directly as x3, and y = -40 when x = 2.
A. y = -10x3
B. y = -5x3
C. y = 
D. y = 5x3