What types of technologies are strong enough to create or destroy companies?
A) connective
B) social media
C) mobile
D) disruptive
E) collaborative
Answer: D
Explanation: Disruptive technologies, those that fundamentally change the nature of an industry, can be powerful enough to create or destroy entire companies. Many of the technologies that you use in your academic, personal, and social activities, from digital audio and video to the Internet to social media, are disruptive technologies that have shaken up multiple industries.
You might also like to view...
In the questions that follow, you will be asked to identify the blanks on the below diagram using the word bank: NADPH, NADP, ATP, ADP + P, carbon dioxide, oxygen, carbohydrate, water. Briefly explain the significance of each item.
D is ________.
What will be an ideal response?
The desired cycle time in a production process is computed by ______.
A. the difference between daily production time available and number of units to be produced daily B. the sum of daily production time available and number of units to be produced daily C. the ratio of daily production time available to number of units to be produced daily D. the product of daily production time available to number of units to be produced daily
According to research, effective leaders at all levels of organizations have high levels of Emotional Intelligence (EI). CEOs with high EI excel in all of the following except
A. influencing people. B. forging alliances inside and outside the firm. C. managing relationships. D. ability to discourage outside stakeholders.
A package express carrier is considering expanding the fleet of aircraft used to transport packages. There is a total of $220 million allocated for purchases. Two types of aircraft may be purchased - the C1A and the C1B
The C1A costs $25 million, while the C1B costs $18 million. The C1A can carry 60,000 pounds of packages, while the C1B can only carry 40,000 pounds of packages. The company needs at least eight new aircraft. In addition, the firm wishes to purchase at least twice as many C1Bs as C1As. Formulate this as an integer programming problem to maximize the number of pounds that may be carried.