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melinda brown

melinda b.

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For the function $f(x)=x^2-4$, find (a) $f(x+h)$, (b) $f(x+h)-f(x)$, and (c) $\frac{f(x+h)-f(x)}{h}$ (a) $f(x+h)=$ (Simplify your answer.) (b) $f(x+h)-f(x)=$ (Simplify your answer.) (c) $\frac{f(x+h)-f(x)}{h}=$ (Simplify your answer.)

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For each question state whether the statement in italics is true, false or uncertain. Give a precise and concise justification for your answer. Your justification may include equations or graphs if necessary. Answers without a justification will get no credit. (a) (4) In the classic 1960s macabre comedy Dr. Strangelove, the USSR constructed a Doomsday Machine which would end all life on earth (including in USSR!) if it were ever attacked by the West. In the movie, the existence of the Doomsday Machine was kept secret. Keeping the existence of the Doomsday Machine secret would benefit the USSR more than revealing it to the West. (b) (4) Suppose North Korea, inspired by Dr. Strangelove, builds a secret "Doomsday Machine" which would end all life on earth if it were ever attacked by NATO. The existence of such a machine would be of great benefit to North Korea. (c) (4) In sequential games, the player who moves later can always secure a higher payoff by observing the earlier player's action. (d) (4) It is possible for high barriers to entry to not confer any market power to the small number of incumbent suppliers. (e) (4) Consider a labor market with high-productivity and low-productivity workers. Workers know their own productivity. Employers know distribution of the workers' productivity but cannot identify the productivity of any individual worker. Suppose it is possible for workers to send signals to the employers. It is possible for the signal to credibly reveal the type of both the sender and non-sender if it is cost-less for the high-productivity worker to send.

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In the 1950's, James Watson and Francis Crick (with the contributions of Maurice Wilkins and Rosalind Franklin) were the first scientists to discover DNA. Group of answer choices True False

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What is the difference between fundamental niche and actual/realized niche and what are some of the causes of this discrepancy?

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Positive economics is: Group of answer choices about morals and values. the method used to assess justice. description of facts. impossible to accomplish.

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Who is the DNS resolver for your client machine in the request below? a. The server ns1.cisco.com b. The local IP address 127.0.0.53 c. The server www.cisco.com d. The IP address 72.163.5.201 Who is the DNS resolver for your client machine in the request below? nslookup set q=NS cisco.com ; communications error to 127.0.0.53#53: timed out Server: 127.0.0.53 Address: 127.0.0.53#53 Non-authoritative answer: cisco.com nameserver=ns3.cisco.com. cisco.com nameserver=ns2.cisco.com. cisco.com nameserver=ns1.cisco.com. Authoritative answers can be found from: ns1.cisco.com internet address = 72.163.5.201 ns2.cisco.com internet address = 64.102.255.44 ns3.cisco.com internet address = 173.37.146.41 ns1.cisco.com has AAAA address 2001:420:1101:6::a ns2.cisco.com has AAAA address 2001:420:2041:5000::a ns3.cisco.com has AAAA address 2001:420:1201:7::a server ns1.cisco.com Default server: ns1.cisco.com Address: 72.163.5.201#53 Default server: ns1.cisco.com Address: 2001:420:1101:6::a#53 www.cisco.com ; communications error to 72.163.5.201#53: timed out Server: ns1.cisco.com Address: 72.163.5.201#53 www.cisco.com canonical name = www.cisco.com.akadns.net a. The server ns1.cisco.com b. The local IP address 127.0.0.53 c. The server www.cisco.com d. The IP address 72.163.5.201

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For each of the following questions, consider the function $P(t) = 52(1.02)^t$ which models the size of a population of sea otters $t$ months after January 2000. Find each of the following change measurements and complete the sentences of interpretation. Find the change in the population from January 2000 ($t = 0$) to January 2001 ($t = 12$). Round any numerical answers to the nearest whole number. The change is From January 2000 to January 2001, the sea otter population by

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Solve the formula $z = \frac{8b + 9y}{y}$ for y. y = Enter your answer as an expression. Be sure to PREVIEW your answer before submitting! Question Help: Message instructor Submit Question

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Find the derivative of $f(x) = 7x^{15} - x^6 + 5$. $f'(x) = $

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Evaluate the limit \(\lim_{x \to 3} \frac{\sqrt{x^2 + 3x} - \sqrt{18}}{x - 3}\)

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